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The physical basis of step pinning.
The growth of crystals from solution is a fundamental process of relevance to such diverse areas as X-ray-diffraction structural determination and the role of mineralization in living organisms. A key factor determining the dynamics of crystallization is the effect of impurities on step growth. For over fifty years, all discussions of impurity-step interaction have been framed in the context of the Cabrera–Vermilyea (CV) model for step blocking, which has nevertheless proven difficult to validate experimentally. Here we report on extensive computer simulations which clearly falsify the CV model, suggesting a more complex picture. While reducing to the CV result in certain limits, our approach is more widely applicable, encompassing non-trivial impurity-crystal interactions, mobile impurities and negative growth, among others.
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2-variable extension of classical nucleation theory.
A two-variable stochastic model for diffusion-limited nucleation is developed using a formalism derived from fluctuating hydrodynamics. The model is a direct generalization of the standard Classical Nucleation Theory. The nucleation rate and pathway are calculated in the weak-noise approximation and are shown to be in good agreement with direct numerical simulations for the weak-solution/strong-solution transition in globular proteins. We find that Classical Nucleation Theory underestimates the time needed for the formation of a critical cluster by two orders of magnitude and that this discrepancy is due to the more complex dynamics of the two variable model and not, as often is assumed, a result of errors in the estimation of the free energy barrier.
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Observing classical nucleation theory at work by monitoring phase transitions with molecular precision.
It is widely accepted that many phase transitions do not follow nucleation pathways as envisaged by the classical nucleation theory. Many substances can traverse intermediate states before arriving at the stable phase. The apparent ubiquity of multi-step nucleation has made the inverse question relevant: does multistep nucleation always dominate single-step pathways? Here we provide an explicit example of the classical nucleation mechanism for a system known to exhibit the characteristics of multi-step nucleation. Molecular resolution atomic force microscopy imaging of the two-dimensional nucleation of the protein glucose isomerase demonstrates that the interior of subcritical clusters is in the same state as the crystalline bulk phase. Our data show that despite having all the characteristics typically associated with rich phase behaviour, glucose isomerase 2D crystals are formed classically. These observations illustrate the resurfacing importance of the classical nucleation theory by re-validating some of the key assumptions that have been recently questioned…
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Mesoscopic Impurities Expose a Nucleation-Limited Regime of Crystal Growth
Nanoscale self-assembly is naturally subject to impediments at the nanoscale. The recently developed ability to follow processes at the molecular level forces us to resolve older, coarse-grained concepts in terms of their molecular mechanisms. In this Letter, we highlight one such example. We present evidence based on experimental and simulation data that one of the cornerstones of crystal growth theory, the Cabrera-Vermilyea model of step advancement in the presence of impurities, is based on incomplete physics. We demonstrate that the piercing of an impurity fence by elementary steps is not solely determined by the Gibbs-Thomson effect, as assumed by Cabrera-Vermilyea. Our data show that for conditions leading up to growth cessation, step retardation is dominated by the formation of critically sized fluctuations. The growth recovery of steps is counter to what is typically assumed, not instantaneous. Our observations on mesoscopic impurities for lysozyme expose a nucleation-dominated regime of growth that has not been hitherto considered, where the system alternates between zero and near-pure velocity. The time spent by the system in arrest is the nucleation induction time required for the step to amass a supercritical fluctuation that pierces the impurity fence.
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Step Crowding Effects Dampen the Stochasticity of Crystal Growth Kinetics
Crystals grow by laying down new layers of material which can either correspond in size to the height of one unit cell (elementary steps) or multiple unit cells (macrosteps). Surprisingly, experiments have shown that macrosteps can grow under conditions of low supersaturation and high impurity density such that elementary step growth is completely arrested. We use atomistic simulations to show that this is due to two effects: the fact that the additional layers bias fluctuations in the position of the bottom layer towards growth and by a transition, as step height increases, from a 2D to a 3D nucleation mechanism. This article was featured in Physics News and Commentary: see the Synopsis: Growing Crystals in Macrosteps
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Solute particle near a nanopore: influence of size and surface properties on the solvent-mediated forces
Nanoscopic pores are used in various systems to attract nanoparticles. In general the behaviour is a result of two types of interactions: the material specific affinity and the solvent-mediated influence also called the depletion force. The latter is more universal but also much more complex to understand since it requires modeling both the nanoparticle and the solvent. Here, we employed classical density functional theory to determine the forces acting on a nanoparticle near a nanoscopic pore as a function of its hydrophobicity and its size. A simple capillary model is constructed to predict those depletion forces for various surface properties. For a nanoscopic pore, complexity arises from both the specific geometry and the fact that hydrophobic pores are not necessarily filled with liquid. Taking all of these effects into account and including electrostatic effects, we establish a phase diagram describing the entrance and the rejection of the nanoparticle from the pore.
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Lattice induced crystallization of nanodroplets: the role of finite-size effects and substrate properties in controlling polymorphism
Targeting specific technological applications requires the control of nanoparticle properties, especially the crystalline polymorph. Freezing a nanodroplet deposited on a solid substrate leads to the formation of crystalline structures. We study the inherent mechanisms underlying this general phenomenon by means of molecular dynamics simulations. Our work shows that different crystal structures can be selected by finely tuning the solid substrate lattice parameter. Indeed, while for our system, face-centered cubic is usually the most preponderant structure, the growth of two distinct polymorphs, hexagonal centered packing and body-centered cubic, was also observed even when the solid substrate was face-centered cubic. Finally, we also demonstrated that the growth of hexagonal centered packing is conditioned by the appearance of large enough body-centered cubic clusters thus suggesting the presence of a cross-nucleation pathway. Our results provide insights into the impact of nanoscale effects and solid substrate properties towards the growth of polymorphic nanomaterials.
Mineral Growth beyond the Limits of Impurity Poisoning
More often than not, minerals formed in nature are grown at low supersaturation and from sources that are impure with respect to the crystals’ main building blocks. Quite paradoxically, these conditions are in conflict with the established crystal growth theories that focus on the interplay between the crystal interface and impurities that are present in the growth medium. These theories predict a kinetic dead zone for the cases where low purity is combined with weak driving forces. Hints toward reconciling this apparent disparity have been given by the observation that a specific class of steps, so-called macrosteps, can circumvent the debilitating kinetic effects of impurities in ways that up until now are poorly understood. In this contribution, we examine the mechanism of crystal growth by means of kinetic Monte Carlo simulation at conditions close to impurity-induced kinetic arrest. In agreement with previous reports, we show that as a result of impurity binding to the crystal surface, steps spontaneously group into bunches and later condense into macrosteps. A kinetic analysis demonstrates that these macrosteps are able to evade crystal growth cessation under conditions where single steps are firmly pinned. We identify the mechanism of interstep cooperativity which leads to cessation evasion by macrosteps and demonstrate that it applies to a range of supersaturation and impurity concentration values. On the basis of these findings, we present a model that explains how minerals can grow from mother liquor solutions that would otherwise seem to be nonconducive to crystal growth.
Classical density functional theory, unconstrained crystallization, and polymorphic behavior
While in principle, classical density functional theory (cDFT) should be a powerful tool for the study of crystallization, in practice this has not so far been the case. Progress has been hampered by technical problems which have plagued the study of the crystalline systems using the most sophisticated fundamental measure theory models. In this paper, the reasons for the difficulties are examined and it is proposed that the tensor functionals currently favored are in fact numerically unstable. By reverting to an older, more heuristic model it is shown that all of the technical difficulties are eliminated. Application to a Lennard-Jones fluid results in a demonstration of power of cDFT to describe crystallization in a highly inhomogeneous system. First, we show that droplets attached to a slightly hydrophobic wall crystallize spontaneously upon being quenched. The resulting crystallites are clearly faceted structures and are predominantly HCP structures. In contrast, droplets in a fully periodic calculational cell remain stable to lower temperatures and eventually show the same spontaneous localization of the density into “atoms” but in an amorphous structure having many of the structural characteristics of a glass. A small change of the protocol leads, at the same temperature, to the formation of crystals, this time with the fcc structure typical of bulk Lennard-Jones solids. The fcc crystals have lower free energy than the amorphous structures which in turn are more stable than the liquid droplets. It is demonstrated that as the temperature is raised, the free energy differences between the structures decrease until the solid clusters become less stable than the liquid droplets and spontaneously melt. The presence of energy barriers separating the various structures is therefore clearly demonstrated.X
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How crystals form: A theory of nucleation pathways
Recent advances in classical density functional theory are combined with stochastic process theory and rare event techniques to formulate a theoretical description of nucleation, including crystallization, that can predict nonclassical nucleation pathways based on no input other than the interaction potential of the particles making up the system. The theory is formulated directly in terms of the density field, thus forgoing the need to define collective variables. It is illustrated by application to diffusion-limited nucleation of macromolecules in solution for both liquid-liquid separation and crystallization. Both involve nonclassical pathways with crystallization, in particular, proceeding by a two-step mechanism consisting of the formation of a dense-solution droplet followed by ordering originating at the core of the droplet. Furthermore, during the ordering, the free-energy surface shows shallow minima associated with the freezing of liquid into solid shells, which may shed light on the widely observed metastability of nanoscale clusters.
Antagonistic cooperativity between crystal growth modifiers
Ubiquitous processes in nature and the industry exploit crystallization from multicomponent environments1,2,3,4,5; however, laboratory efforts have focused on the crystallization of pure solutes6,7 and the effects of single growth modifiers8,9. Here we examine the molecular mechanisms employed by pairs of inhibitors in blocking the crystallization of haematin, which is a model organic compound with relevance to the physiology of malaria parasites10,11. We use a combination of scanning probe microscopy and molecular modelling to demonstrate that inhibitor pairs, whose constituents adopt distinct mechanisms of haematin growth inhibition, kink blocking and step pinning12,13, exhibit both synergistic and antagonistic cooperativity depending on the inhibitor combination and applied concentrations. Synergism between two crystal growth modifiers is expected, but the antagonistic cooperativity of haematin inhibitors is not reflected in current crystal growth models. We demonstrate that kink blockers reduce the line tension of step edges, which facilitates both the nucleation of crystal layers and step propagation through the gates created by step pinners. The molecular viewpoint on cooperativity between crystallization modifiers provides guidance on the pairing of modifiers in the synthesis of crystalline materials. The proposed mechanisms indicate strategies to understand and control crystallization in both natural and engineered systems, which occurs in complex multicomponent media1,2,3,8,9. In a broader context, our results highlight the complexity of crystal–modifier interactions mediated by the structure and dynamics of the crystal interface.
Crystal Polymorphism Induced by Surface Tension
We use classical density functional theory (cDFT) to calculate fluid-solid surface tensions for fcc and bcc crystals formed by hard spheres and Lennard-Jones (LJ) particles. For hard spheres, our results show that the recently introduced “explicitly stable” functionals perform as well as the state of the art, and for both interaction potentials, our results compare well to simulation. We use the resulting bulk and interfacial energies for LJ to parametrize a capillary model for the free energy of small solid clusters and thereby determine the relative stability of bcc and fcc LJ clusters. We show a crossover from bcc to fcc stability as cluster size increases, thus providing insight into long-standing tension between simulation results and theoretical expectations. We also confirm that the bcc phase in contact with a vapor is unstable, thus extending earlier zero-temperature results. Our Letter demonstrates the potential of cDFT as an important tool in understanding crystallization and polymorphism.
publications
[001] Structure and Stability of Hydrodynamic Modes for Shear Flow
James W. Dufty and James F. Lutsko, " Structure and Stability of Hydrodynamic Modes for Shear Flow", Kinam, 6, 169 (1985)
[002] Mode-coupling contributions to the nonlinear shear viscosity
J. Lutsko and J. W. Dufty, "Mode-coupling contributions to the nonlinear shear viscosity", Phys. Rev. A, 3, 1229 (1985)
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[003] Hydrodynamic fluctuations at large shear rate
J. Lutsko and J. W. Dufty, "Hydrodynamic fluctuations at large shear rate", Phys. Rev. A, 32, 3040 (1985)
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[004] Non-linear Transport and Mode Coupling in Fluids Under Shear
James W. Dufty and James F. Lutsko, "Non-linear Transport and Mode Coupling in Fluids Under Shear", In J. Casas-Vazquez, editor, Recent Developments in Nonequilibrium Statistical, Springer-Verlag Berlin, 0, 0 (1986)
[005] Possible Instability for Shear-Induced Order-Disorder Transition
J. F. Lutsko and J. W. Dufty, "Possible Instability for Shear-Induced Order-Disorder Transition", Phys. Rev. Lett., 57, 2775 (1986)
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[006] A molecular-dynamics study of grain-boundary behavior at elevated temperatures using an embedded atom potential
J. F. Lutsko and D. Wolf, "A molecular-dynamics study of grain-boundary behavior at elevated temperatures using an embedded atom potential", Scripta Metallurgica, 22, 1923 (1988)
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[007] Free energy calculation via MD - Methodology and application to bicrystals
J. F. Lutsko, D. Wolf, and S. Yip, "Free energy calculation via MD - Methodology and application to bicrystals", Journal de Physique, 49, 375 (1988)
[008] Stress and elastic constants in anisotropic solids: Molecular dynamics techniques
James F. Lutsko, "Stress and elastic constants in anisotropic solids: Molecular dynamics techniques", J. App. Phys., 64, 1152 (1988)
[009] Molecular dynamics calculation of free energy
J. F. Lutsko, D. Wolf, and S. Yip, "Molecular dynamics calculation of free energy", J. of Chemical Physics, 88, 3525 (1988)
[010] Molecular-dynamics method for the simulation of bulk-solid interfaces at high temperatures
J. F. Lutsko, D. Wolf, S. Yip, S. R. Phillpot, and T. Nguyen, "Molecular-dynamics method for the simulation of bulk-solid interfaces at high temperatures", Phys. Rev. B, 38, 11572 (1988)
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[011] Structurally induced supermodulus effect in superlattices
D. Wolf and J. F. Lutsko, "Structurally induced supermodulus effect in superlattices", Phys. Rev. Lett., 60, 1170 (1988)
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[012] On the relevance of extrinsic defects to melting - a molecular-dynamics study using an embedded atom potential
J. F. Lutsko, D. Wold, S. R. Phillpot, and S. Yip, "On the relevance of extrinsic defects to melting - a molecular-dynamics study using an embedded atom potential", Scripta Metallurgica, 23, 333 (1989)
[013] Nucleation and kinetics of thermodynamic melting - a molecular-dynamics study of grain-boundary induced melting in silicon
S. R. Phillpot, J. F. Lutsko, and D. Wolf, "Nucleation and kinetics of thermodynamic melting - a molecular-dynamics study of grain-boundary induced melting in silicon", Solid State Communications, 70, 265 (1989)
[014] Structurally-induced elastic anomalies in a superlattice of (001) twist grain-boundaries
D. Wolf and J. F. Lutsko, "Structurally-induced elastic anomalies in a superlattice of (001) twist grain-boundaries", Journal of Materials Research, 4, 1427 (1989)
[015] On the geometrical relationship between tilt and twist grain-boundaries
D. Wolf and J. F. Lutsko, "On the geometrical relationship between tilt and twist grain-boundaries", Zeitschrift fur Kristallographie, 189, 239 (1989)
[016] Origin of the supermodulus effect in metallic superlattices
D. Wolf and J. F. Lutsko, "Origin of the supermodulus effect in metallic superlattices", J. App. Phys., 66, 1961 (1989)
[017] Generalized expressions for the calculation of elastic constants by computer simulation
James F. Lutsko, "Generalized expressions for the calculation of elastic constants by computer simulation", J. App. Phys., 65, 2991 (1989)
[018] Molecular-dynamics study of lattice-defect-nucleated melting in metals using an embedded-atom-method potential
J. F. Lutsko, D. Wolf, S. R. Phillpot, and S. Yip, "Molecular-dynamics study of lattice-defect-nucleated melting in metals using an embedded-atom-method potential", Phys. Rev. B, 40, 2841 (1989)
[019] Molecular-dynamics study of lattice-defect-nucleated melting in silicon
S. R. Phillpot, J. F. Lutsko, D. Wolf, and S. Yip, "Molecular-dynamics study of lattice-defect-nucleated melting in silicon", Phys. Rev. B, 40, 2831 (1989)
[020] Fluctuations and dissipation in a fluid under shear: Linear dynamics
James F. Lutsko, J. W. Dufty, and S. P. Das, "Fluctuations and dissipation in a fluid under shear: Linear dynamics", Phys. Rev. A, 39, 1311 (1989)
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[021] Thermodynamic parallels between solid-state amorphization and melting
D. Wolf, P. R. Okamoto, S. Yip, J. F. Lutsko, and M. Kluge, "Thermodynamic parallels between solid-state amorphization and melting", Journal of Materials Research, 5, 286 (1990)
[022] Anomalous elastic behavior in superlattices of twist grain boundaries in silicon
S. R. Phillpot, D. Wolf, and J. F. Lutsko, "Anomalous elastic behavior in superlattices of twist grain boundaries in silicon", J. App. Phys., 67, 6747 (1990)
[023] Formalism for the calculation of local elastic constants at grain boundaries by means of atomistic simulation
M. D. Kluge, D. Wolf, J. F. Lutsko, and S. R. Phillpot., "Formalism for the calculation of local elastic constants at grain boundaries by means of atomistic simulation", J. App. Phys., 67, 2370 (1990)
[024] Can the thermodynamic properties of a solid be mapped onto those of a liquid?
J. F. Lutsko and M. Baus, "Can the thermodynamic properties of a solid be mapped onto those of a liquid?", Phys. Rev. Lett., 64, 761 (1990)
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[025] Nonperturbative density-functional theories of classical nonuniform systems
J. F. Lutsko and M. Baus, "Nonperturbative density-functional theories of classical nonuniform systems", Phys. Rev. A, 41, 6647 (1990)
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[026] Lattice Gas Simulations of Viscous Fingering in a Porous Medium
J.F. Lutsko, J-P. Boon, and J.A. Somers, "Lattice Gas Simulations of Viscous Fingering in a Porous Medium", In Numerical methods for the Simulation of Multiphase and Complex Flows, Springer-Verlag, 0, 124 (1991)
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[027] The freezing of soft spheres from a simple hard-sphere perturbation theory
J F Lutsko and M Baus, "The freezing of soft spheres from a simple hard-sphere perturbation theory", J. Phys.: Condens. Matter, 3, 6547 (1991)
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[028] Statistical mechanical theories of freezing: Where do we stand?
Marc Baus and James F. Lutsko, "Statistical mechanical theories of freezing: Where do we stand?", Physica A, 176, 28 (1991)
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[029] Reformulation of nonperturbative density-functional theories of classical nonuniform systems
James F. Lutsko, "Reformulation of nonperturbative density-functional theories of classical nonuniform systems", Phys. Rev. A, 43, 4124 (1991)
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[030] On the multifractal properties of the energy dissipation derived from turbulence data
E. Aurell, U. Frisch, J. Lutsko, and M. Vergassola, "On the multifractal properties of the energy dissipation derived from turbulence data", J. Fluid Mech, 238, 467 (1992)
[031] Thermodynamic properties of the fluid, fcc, and bcc phases of monodisperse charge-stabilized colloidal suspensions within the Yukawa model
C. F. Tejero, J. F. Lutsko, J. L. Colot, and M. Baus, "Thermodynamic properties of the fluid, fcc, and bcc phases of monodisperse charge-stabilized colloidal suspensions within the Yukawa model", Phys. Rev. A, 46, 3373 (1992)
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[032] A case-based expert system for the design of control schemes in chemical plants
P. Van Sina, J. F. Lutsko, and W. De Clercq, "A case-based expert system for the design of control schemes in chemical plants", In r, ESCAPE-3, F. Moser et al., editors, Pergamon, 0, 0 (1993)
[033] SA/GA: Survival of the fittest in Alaska
Kris Dockx and James F. Lutsko, "SA/GA: Survival of the fittest in Alaska", In , Selecting Models from Data, P. Cheeseman and R.W.Oldford, editors, Springer-Verlag, 0, 0 (1994)
[034] Simulated annealing and the determination of near-optimal decision trees
James F. Lutsko and Bart Kuijpers, "Simulated annealing and the determination of near-optimal decision trees", In , Selecting Models from Data, P. Cheeseman and R.W.Oldford, editors, Springer-Verlag, 0, 0 (1994)
[035] Long Wavelength Instability for Uniform Shear Flow
M. Lee, J. W. Dufty, J. M. Montanero, A. Santos, and J. F. Lutsko, "Long Wavelength Instability for Uniform Shear Flow", Phys. Rev. Lett., 76, 2702 (1996)
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[036] Molecular Chaos, Pair Correlations, and Shear-Induced Ordering of Hard Spheres
James F. Lutsko, "Molecular Chaos, Pair Correlations, and Shear-Induced Ordering of Hard Spheres", Phys. Rev. Lett., 77, 2225 (1996)
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[037] Approximate Solution of the Enskog Equation Far from Equilibrium
James F. Lutsko, "Approximate Solution of the Enskog Equation Far from Equilibrium", Phys. Rev. Lett., 78, 243 (1997)
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[038] Stability of uniform shear flow
J. M. Montanero, A. Santos, M. Lee, J. W. Dufty, and J. F. Lutsko, "Stability of uniform shear flow", Phys. Rev. E, 57, 546 (1998)
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[039] Viscoelastic effects from the Enskog equation for uniform shear flow
James F. Lutsko, "Viscoelastic effects from the Enskog equation for uniform shear flow", Phys. Rev. E, 58, 434 (1998)
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[040] Globally optimal fuzzy decision trees for classification and regression
A. Suarez and J.F. Lutsko, "Globally optimal fuzzy decision trees for classification and regression", IEEE Transactions on Pattern Analysis and Machine Intelligence, 21, 1280 (1999)
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[041] Backpropagation in Decision Trees for Regression
Victor Medina-Chico, Alberto Suárez, and James F. Lutsko, "Backpropagation in Decision Trees for Regression", Proceedings of the 12th European Conference on Machine Learning, Lecture Notes In Computer Science, 2167, 348 (2001)
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[042] Model for the atomic-scale structure of the homogeneous cooling state of granular fluids
James F. Lutsko, "Model for the atomic-scale structure of the homogeneous cooling state of granular fluids", Phys. Rev. E, 63, 61211 (2001)
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[043] Velocity Correlations and the Structure of Nonequilibrium Hard-Core Fluids
James F. Lutsko, "Velocity Correlations and the Structure of Nonequilibrium Hard-Core Fluids", Phys. Rev. Lett., 86, 3344 (2001)
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[044] Atomic-scale structure of hard-core fluids under shear flow
James F. Lutsko, "Atomic-scale structure of hard-core fluids under shear flow", Phys. Rev. E, 66, 51109 (2002)
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[045] Long-ranged correlations in sheared fluids
J. F. Lutsko and J. W. Dufty, " Long-ranged correlations in sheared fluids", Phys. Rev. E, 66, 41206 (2002)
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[046] Diffusion in a granular fluid. I. Theory
J. W. Dufty, J. J. Brey, and J. Lutsko, "Diffusion in a granular fluid. I. Theory", Phys. Rev. E, 65, 51303 (2002)
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[047] Diffusion in a granular fluid. II. Simulation
J. Lutsko, J. J. Brey, and J. W. Dufty, "Diffusion in a granular fluid. II. Simulation", Phys. Rev. E, 65, 51304 (2002)
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[048] Temporal diffusion
J. P. Boon, P. Grosfils, and J. F. Lutsko, "Temporal diffusion", EuroPhys. Lett., 63, 186 (2003)
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[049] Propagation-Dispersion Equation
Jean Pierre Boon, Patrick Grosfils, and James F. Lutsko, "Propagation-Dispersion Equation", J. Stat. Phys., 113, 527 (2003)
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[050] Imploding shock wave in a fluid of hard-core particles
P. Gaspard and J. Lutsko, "Imploding shock wave in a fluid of hard-core particles", Phys. Rev. E, 70, 26306 (2004)
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[051] Rheology of dense polydisperse granular fluids under shear
James F. Lutsko, "Rheology of dense polydisperse granular fluids under shear", Phys. Rev. E, 70, 61101 (2004)
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[052] Kinetic theory and hydrodynamics of dense, reacting fluids far from equilibrium
James F. Lutsko, "Kinetic theory and hydrodynamics of dense, reacting fluids far from equilibrium", J. of Chemical Physics, 120, 6325 (2004)
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[053] Non-extensive diffusion as nonlinear response
J. F. Lutsko and J. P. Boon, "Non-extensive diffusion as nonlinear response", EuroPhys. Lett., 71, 906 (2005)
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[054] Statistical calculation of elastic moduli for atomistic models
K. Yoshimoto, G. J. Papakonstantopoulos, J. F. Lutsko, and J. J. de Pablo, "Statistical calculation of elastic moduli for atomistic models", Phys. Rev. B, 71, 184108 (2005)
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[055] The effect of the range of interaction on the phase diagram of a globular protein
James F. Lutsko and Gregoire Nicolis, "The effect of the range of interaction on the phase diagram of a globular protein", J. of Chemical Physics, 122, 244907 (2005)
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[056] Transport properties of dense dissipative hard-sphere fluids for arbitrary energy loss models
James F. Lutsko, "Transport properties of dense dissipative hard-sphere fluids for arbitrary energy loss models", Phys. Rev. E, 72, 21306 (2005)
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[057] Ginzburg-Landau theory of the liquid-solid interface and nucleation for hard spheres
James F. Lutsko, "Ginzburg-Landau theory of the liquid-solid interface and nucleation for hard spheres", Phys. Rev. E, 74, 21603 (2006)
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[058] Properties of non-fcc hard-sphere solids predicted by density functional theory
James F. Lutsko, "Properties of non-fcc hard-sphere solids predicted by density functional theory", Phys. Rev. E, 74, 21121 (2006)
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[059] Hydrodynamics of an endothermic gas with application to bubble cavitation
James F. Lutsko, "Hydrodynamics of an endothermic gas with application to bubble cavitation", J. of Chemical Physics, 125, 164319 (2006)
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[060] First principles derivation of Ginzburg–Landau free energy models for crystalline systems
James F. Lutsko, " First principles derivation of Ginzburg–Landau free energy models for crystalline systems", Physica A, 366, 229 (2006)
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[061] Generalized diffusion equation
Jean Pierre Boon and James F. Lutsko, "Generalized diffusion equation", Physica A, 368, 55 (2006)
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[062] Theoretical Evidence for a Dense Fluid Precursor to Crystallization
James F. Lutsko and Grégoire Nicolis, "Theoretical Evidence for a Dense Fluid Precursor to Crystallization", Phys. Rev. Lett., 96, 46102 (2006)
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[063] Chapman-Enskog expansion about nonequilibrium states with application to the sheared granular fluid
James F. Lutsko, "Chapman-Enskog expansion about nonequilibrium states with application to the sheared granular fluid", Phys. Rev. E, 73, 21302 (2006)
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[064] Nonlinear diffusion from Einstein’s master equation
J. P. Boon and J. F. Lutsko, "Nonlinear diffusion from Einstein's master equation", EuroPhys. Lett., 80, 60006 (2007)
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[065] From Einstein to generalized diffusion
Jean Pierre Boon and James F. Lutsko, "From Einstein to generalized diffusion", AIP Conference Proceedings, 965, 157 (2007)
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[066] Density functional theory of inhomogeneous liquids. I. The liquid-vapor interface in Lennard-Jones fluids
James F. Lutsko, "Density functional theory of inhomogeneous liquids. I. The liquid-vapor interface in Lennard-Jones fluids", J. of Chemical Physics, 127, 54701 (2007)
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[067] Theoretical description of the nucleation of vapor bubbles in a superheated fluid
James F. Lutsko, "Theoretical description of the nucleation of vapor bubbles in a superheated fluid", EuroPhys. Lett., 83, 46007 (2008)
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[068] Density functional theory of inhomogeneous liquids. II. A fundamental measure approach
James F. Lutsko, " Density functional theory of inhomogeneous liquids. II. A fundamental measure approach", J. of Chemical Physics, 128, 184711 (2008)
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[069] Density functional theory of inhomogeneous liquids. III. Liquid-vapor nucleation
James F. Lutsko, "Density functional theory of inhomogeneous liquids. III. Liquid-vapor nucleation", J. of Chemical Physics, 129, 244501 (2008)
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[070] Generalized diffusion: A microscopic approach.
James F. Lutsko and Jean P. Boon, "Generalized diffusion: A microscopic approach.", Phys. Rev. E, 77, 51103 (2008)
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[071] Microscopic and macroscopic stress with gravitational and rotational forces
Wm. G. Hoover, Carol G. Hoover, and James F. Lutsko, "Microscopic and macroscopic stress with gravitational and rotational forces", Phys. Rev. E, 79, 36709 (2009)
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[072] Reply to the Comment by M. Iwamatsu
James F. Lutsko, "Reply to the Comment by M. Iwamatsu", EuroPhys. Lett., 86, 26002 (2009)
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[073] Is the Tsallis entropy stable?
J. F. Lutsko, J. P. Boon, and P. Grosfils, " Is the Tsallis entropy stable?", EuroPhys. Lett., 86, 40005 (2009)
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[074] Dependence of the liquid-vapor surface tension on the range of interaction: A test of the law of corresponding states
Patrick Grosfils and James F. Lutsko, "Dependence of the liquid-vapor surface tension on the range of interaction: A test of the law of corresponding states", J. of Chemical Physics, 130, 54703 (2009)
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[075] Kinetics of intermediate-mediated self-assembly in nanosized materials: A generic model
James F. Lutsko, Vasileios Basios, Grégoire Nicolis, Tom P. Caremans, Alexander Aerts, Johan A. Martens, Christine E. A. Kirschhock, and Titus S. van Erp, "Kinetics of intermediate-mediated self-assembly in nanosized materials: A generic model", J. of Chemical Physics, 132, 164701 (2010)
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[076] Recent Developments in Classical Density Functional Theory
James F. Lutsko, "Recent Developments in Classical Density Functional Theory", Adv. Chem. Phys., 144, 1 (2010)
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[077] Kinetic rougheninglike transition with finite nucleation barrier
James F. Lutsko, Vasileios Basios, Gregoire Nicolis, John J. Kozak, Mike Sleutel, and Dominique Maes, "Kinetic rougheninglike transition with finite nucleation barrier", J. of Chemical Physics, 132, 35102 (2010)
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[078] Low-Density/High-Density Liquid Phase Transition for Model Globular Proteins
Patrick Grosfils and James F. Lutsko, "Low-Density/High-Density Liquid Phase Transition for Model Globular Proteins", Langmuir, 26, 8510 (2010)
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[079] Phase behavior of a confined nanodroplet in the grand-canonical ensemble: the reverse liquid–vapor transition
James F Lutsko, Julien Laidet, and Patrick Grosfils, "Phase behavior of a confined nanodroplet in the grand-canonical ensemble: the reverse liquid–vapor transition", J. Phys.: Cond. Matt., 22, 65101 (2010)
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[080] Nonextensive formalism and continuous Hamiltonian systems
Jean Pierre Boon and James F. Lutsko, "Nonextensive formalism and continuous Hamiltonian systems", Physics Letters A, 375, 329 (2011)
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[081] Questioning the validity of non-extensive thermodynamics for classical Hamiltonian systems.
James F. Lutsko and Jean Pierre Boon, "Questioning the validity of non-extensive thermodynamics for classical Hamiltonian systems.", EuroPhys. Lett., 95, 20006 (2011)
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[082] Density functional theory of inhomogeneous liquids. IV. Squared-gradient approximation and classical nucleation theory
James F. Lutsko, "Density functional theory of inhomogeneous liquids. IV. Squared-gradient approximation and classical nucleation theory", J. of Chemical Physics, 134, 164501 (2011)
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[083] A dynamical theory of homogeneous nucleation for colloids and macromolecules
James F. Lutsko, "A dynamical theory of homogeneous nucleation for colloids and macromolecules", J. of Chemical Physics, 135, 161101 (2011)
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[084] A dynamical theory of nucleation for colloids and macromolecules
James F. Lutsko, "A dynamical theory of nucleation for colloids and macromolecules", J. of Chemical Physics, 136, 34509 (2012)
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[085] On the role of metastable intermediate states in the homogeneous nucleation of solids from solution
James F. Lutsko, "On the role of metastable intermediate states in the homogeneous nucleation of solids from solution", Adv. Chem. Phys., 151, 137 (2012)
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[086] Nucleation of colloids and macromolecules in a finite volume
James F. Lutsko, "Nucleation of colloids and macromolecules in a finite volume", J. of Chemical Physics, 137, 154903 (2012)
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[087] Nucleation of colloids and macromolecules: Does the nucleation pathway matter?
James F. Lutsko, "Nucleation of colloids and macromolecules: Does the nucleation pathway matter?", J. of Chemical Physics, 136, 134402 (2012)
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[088] Microscopic approach to nonlinear reaction-diffusion: The case of morphogen gradient formation
Jean Pierre Boon, James F. Lutsko, and Christopher Lutsko, "Microscopic approach to nonlinear reaction-diffusion: The case of morphogen gradient formation", Phys. Rev. E, 85, 21126 (2012)
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[089] Microscopic theory of anomalous diffusion based on particle interactions
James F. Lutsko and Jean Pierre Boon, "Microscopic theory of anomalous diffusion based on particle interactions", Phys. Rev. E, 88, 22108 (2013)
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[090] Direct correlation function from the consistent fundamental-measure free energies for hard-sphere mixtures
James F. Lutsko, "Direct correlation function from the consistent fundamental-measure free energies for hard-sphere mixtures", Phys. Rev. E, 87, 14103 (2013)
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[091] Classical nucleation theory from a dynamical approach to nucleation
James F. Lutsko and Miguel A. Durán-Olivencia, "Classical nucleation theory from a dynamical approach to nucleation", J. of Chemical Physics, 138, 244908 (2013)
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[092] Comment on “Possible divergences in Tsallis’ thermostatistics” by Plastino A. and Rocca M. C
James F. Lutsko and Jean Pierre Boon, "Comment on “Possible divergences in Tsallis’ thermostatistics” by Plastino A. and Rocca M. C", EuroPhys. Lett., 107, 10003 (2014)
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[093] Observing classical nucleation theory at work by monitoring phase transitions with molecular precision
Mike Sleutel, Jim Lutsko, Alexander E. S. Van Driessche, Miguel A. Durán-Olivencia, and Dominique Maes., "Observing classical nucleation theory at work by monitoring phase transitions with molecular precision", Nature Comm., 5, 5598 (2014)
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[094] Crystal Growth Cessation Revisited – the physical basis of step pinning
James F. Lutsko, Nélido González-Segredo, Miguel A. Durán-Olivencia, Dominique Maes, Alexander E.S. Van Driessche, and Mike Sleutel, "Crystal Growth Cessation Revisited -- the physical basis of step pinning", Crystal Growth and Design, 14, 6129 (2014)
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[095] Molecular theory of anomalous diffusion - Application to Fluorescence Correlation Spectroscopy
Jean Pierre Boon and James F. Lutsko, "Molecular theory of anomalous diffusion - Application to Fluorescence Correlation Spectroscopy", J. Stat. Phys., 160, 622 (2015)
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[096] Unification of classical nucleation theories via unified Itô-Stratonovich stochastic equation
Miguel A. Durán-Olivencia and James F. Lutsko, "Unification of classical nucleation theories via unified Itô-Stratonovich stochastic equation", Phys. Rev. E, 92, 32407 (2015)
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[097] Mesoscopic impurities expose a nucleation-limited regime of crystal growth
Mike Sleutel, James F. Lutsko, Dominique Maes, and Alexander E. S. Van Driessche, "Mesoscopic impurities expose a nucleation-limited regime of crystal growth", Phys. Rev. Lett., 114, 245501 (2015)
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[098] Mesoscopic nucleation theory for confined systems: A one-parameter model.
Miguel A. Durán-Olivencia and James F. Lutsko, "Mesoscopic nucleation theory for confined systems: A one-parameter model.", Phys. Rev. E, 91, 22402 (2015)
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[099] A Two-parameter Extension of Classical Nucleation Theory
James F. Lutsko and Miguel A. Durán-Olivencia, "A Two-parameter Extension of Classical Nucleation Theory", J. Phys. Cond. Matt., 27, 235101 (2015)
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[100] Mechanism for the stabilization of protein clusters above the solubility curve
James F. Lutsko and Grégoire Nicolis, "Mechanism for the stabilization of protein clusters above the solubility curve", Soft Matter, 12, 93 (2016)
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[101] Mechanism for the stabilization of protein clusters above the solubility curve: The role of non-ideal chemical reactions
James F. Lutsko , "Mechanism for the stabilization of protein clusters above the solubility curve: The role of non-ideal chemical reactions", J. Phys. Cond. Matt., 28, 244020 (2016)
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[102] Step Crowding Effects Dampen the Stochasticity of Crystal Growth Kinetics
James F. Lutsko, Alexander E. S. Van Driessche, Miguel A. Durán-Olivencia, Dominique Maes, and Mike Sleutel, "Step Crowding Effects Dampen the Stochasticity of Crystal Growth Kinetics", Phys. Rev. Lett., 116, 15501 (2016)
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[103] Solute particle near a nanopore: influence of size and surface properties on the solvent-mediated forces
Julien Lam and James F. Lutsko, "Solute particle near a nanopore: influence of size and surface properties on the solvent-mediated forces", Nanoscale, 9, 17099 (2017)
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[104] Temporal diffusion: From microscopic dynamics to generalised Fokker-Planck and fractional equations
Jean Pierre Boon and James F. Lutsko, "Temporal diffusion: From microscopic dynamics to generalised Fokker-Planck and fractional equations", J. Statistical Physics, 166, 1441 (2017)
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[105] Solvent-mediated interactions between nanostructures: From water to Lennard-Jones liquid
Julien Lam and James F. Lutsko, "Solvent-mediated interactions between nanostructures: From water to Lennard-Jones liquid", J. of Chemical Physics, 149, 134703 (2018)
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[106] Systematically extending classical nucleation theory
James F. Lutsko, "Systematically extending classical nucleation theory", New Journal of Physics, 20, 103015 (2018)
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[107] Classical density functional theory, unconstrained crystallization, and polymorphic behavior
James F. Lutsko and Julien Lam, "Classical density functional theory, unconstrained crystallization, and polymorphic behavior", Phys. Rev. E, 98, 12604 (2018)
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[108] General framework for nonclassical nucleation
Miguel A. Duran-Olivencia, Peter Yatsyshin, Serafim Kalliadasis, and Jim Lutsko, "General framework for nonclassical nucleation", New Journal of Physics, 20, 83019 (2018)
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[109] Lattice induced crystallization of nanodroplets: the role of finite-size effects and substrate properties in controlling polymorphism
Julien Lam and James F. Lutsko, "Lattice induced crystallization of nanodroplets: the role of finite-size effects and substrate properties in controlling polymorphism", Nanoscale, 10, 4921 (2018)
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[110] Mineral Growth beyond the Limits of Impurity Poisoning
Mike Sleutel, James Lutsko, and Alexander E. S. Van Driessche, "Mineral Growth beyond the Limits of Impurity Poisoning", Crystal Growth and Design, 18, 171 (2018)
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[111] How crystals form: A theory of nucleation pathways
James F. Lutsko, "How crystals form: A theory of nucleation pathways", Science Advances, 5, eaav7399 (2019)
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[112] Antagonistic cooperativity between crystal growth modifiers
Wenchuan Ma, James F. Lutsko, Jeffrey D. Rimer & Peter G. Vekilov, "Antagonistic cooperativity between crystal growth modifiers", Nature, 577, 497 (2020)
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[113] The influence of shear on protein crystallization under constant shear conditions.
Sander Stroobants, Manly Callewaert, Marzena Krzek, Sudha Chinnu, Pierre Gelin, Iwona Ziemecka, James F. Lutsko, Wim De Malsche and Dominique Maes, "The influence of shear on protein crystallization under constant shear conditions", Crystal Growth and Design, doi: 10.1021/acs.cgd.9b01584, (2020)
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[114] Molecular viewpoint on the crystal growth dynamics driven by solution flow
Dominique Maes and James F. Lutsko, "Molecular viewpoint on the crystal growth dynamics driven by solution flow", Crystal Growth and Design, doi:10.1021/acs.cgd.9b01434, (2020)
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[115] Long-wavelength density fluctuations as nucleation precursors
James F. Lutsko and Julien Lam, "Long-wavelength density fluctuations as nucleation precursors", Phys. Rev. E, doi:10.1103/PhysRevE.101.052122, (2020)
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[116] Classical density-functional theory applied to the solid state
James F. Lutsko and Cédric Schoonen "Classical density-functional theory applied to the solid state", Phys. Rev. E, doi:10.1103/PhysRevE.102.062136, (2020)
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[117] Explicitly stable fundamental-measure-theory models for classical density functional theory
James F. Lutsko "Explicitly stable fundamental-measure-theory models for classical density functional theory", Phys. Rev. E, doi:10.1103/PhysRevE.102.062137, (2020)
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[118] Impact of Surface Roughness on Crystal Nucleation
Patrick Grosfils and James F. Lutsko "Impact of Surface Roughness on Crystal Nucleation", Crystals, doi:10.3390/cryst11010004, (2021)
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[119] Reconsidering power functional theory
James F. Lutsko and Martin Oettel "Reconsidering power functional theory", J. Chem. Phys., 155, 094901 (2021); doi:10.1063/5.0055288
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[120] Classical density functional theory in the canonical ensemble
James F. Lutsko "Classical density functional theory in the canonical ensemble", Phys. Rev. E, 105, 034120 (2022); doi:10.1103/PhysRevE.105.034120
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[121] The Effect of Controlled Mixing on ROY Polymorphism
Margot Van Nerom, Pierre Gelin, Mehrnaz Hashemiesfahan, Wim De Malsche, James F. Lutsko,Dominique Maes, and Quentin Galand "The Effect of Controlled Mixing on ROY Polymorphism", Crystals, 12, 577 (2022); doi:10.3390/cryst12050577
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[122] Simulation studies of the combined effect of mass transport and impurities on step growth
James F. Lutsko and Dominique Maes "Simulation studies of the combined effect of mass transport and impurities on step growth", J. Crystal Growth, 602, 126956(2022); doi:10.1016/j.jcrysgro.2022.126956
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[123] Cluster-mediated stop-and-go crystallization
A.E.S. Van Driessche, J. Lutsko, D. Maes, M. Sleutel"Cluster-mediated stop-and-go crystallization", J. Crystal Growth, 903, 127024(2022); doi:10.1016/j.jcrysgro.2022.127024
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[124] Crystal Polymorphism Induced by Surface Tension
Cédric Schoonen and James F. Lutsko"Crystal Polymorphism Induced by Surface Tension;, Phys. Rev. Lett., 129, 246101(2022); doi:10.1103/PhysRevLett.129.246101
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[125] Using classical density functional theory to determine crystal-fluid surface tensions
Classical density functional theory is used to determine the fluid-solid surface tensions for low-index faces of crystals of hard spheres and Lennard-Jones particles.
Cédric Schoonen and James F. Lutsko "Using classical density functional theory to determine crystal-fluid surface tensions", J. Phys. Rev. E, 106, 064110(2022); doi:10.1103/PhysRevE.106.064110
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[126] A microscopic approach to crystallization: challenging the classical/non-classical dichotomy
A theoretical description of nucleation based on fluctuating hydrodynamics and classical density functional
James F. Lutsko and Cédric Schoonen "A microscopic approach to crystallization: challenging the classical/non-classical dichotomy", J. Chem. Phys., 161, 104502 (2024). https://doi.org/10.1063/5.0225658
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[127] COLIS: an advanced light scattering apparatus for investigating the structure and dynamics of soft matter onboard the International Space Station
Colloidal Solids (COLIS) is a state-of-the-art light scattering setup developed for experiments onboard the International Space Station (ISS).
Alessandro Martinelli and Stefano Buzzaccaro and Quentin Galand and Juliette Behra and Niel Segers and Erik Leussink and Yadvender Singh Dhillon and Dominique Maes and James Lutsko and Roberto Piazza and Luca Cipelletti, arXiv:2409.01189
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teaching
PHYSF475 Nanophysique
Masters II, Physics, ULB, ULB, Campus Plaine, Bat. NO, 2023
2024-2025
Practique: 10-12h Vendredi NO 707
Theory: 12-14h Vendredi N4 117