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Quantum simulation of antiferromagnetic spin chains in an optical lattice

Nature (London), 2011-04, Vol.472 (7343), p.307-312

2011

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Explosive Percolation Is Continuous

Science (American Association for the Advancement of Science), 2011-07, Vol.333 (6040), p.322-324

2011

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Quantum phase transition in a resonant level coupled to interacting leads

Nature (London), 2012-08, Vol.488 (7409), p.61-64

2012

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On phase change and latent heat models in metal additive manufacturing process simulation

Advanced modeling and simulation in engineering sciences, 2020-05, Vol.7 (1), p.1-32, Article 24

2020

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Radially Symmetrical Heat Hydrate Dissociation Model with a Density Difference

Energies (Basel), 2022-11, Vol.15 (22), p.8529

2022

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Micromechanical modeling of stress-induced phase transformations. Part 1. Thermodynamics and kinetics of coupled interface propagation and reorientation

International journal of plasticity, 2009-02, Vol.25 (2), p.239-280

2009

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Investigating the Effect of Spherical Aluminum Particles on the Photothermal Performance of a Solar Air Collector

Sustainability, 2022-11, Vol.14 (21), p.14107

2022

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Kinetics and rates of martensitic phase transformation based on statistical physics

Computational materials science, 2012-02, Vol.52 (1), p.189-192

2012

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Statistical Physicists Phase out a Dream

Science (American Association for the Advancement of Science), 2000-06, Vol.288 (5471), p.1561-1562

Cipra, Barry

2000

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Interrelationship between phase transition characteristics and piezoelectric response in lead lanthanum zirconate titanate relaxor ceramics

Journal of materials science, 2012-08, Vol.47 (15), p.5715-5720

2012

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MODELLING OF HEAT AND MASS TRANSFER PROCESSES IN PHASE TRANSFORMATION CYCLE OF SPRAYED WATER INTO GAS 5. NUMERICAL MODELLING OPTIMIZATION OF PHASE TRANSFORMATION CYCLE FOR DROPLETS SLIPPING IN GAS FLOW

Mechanika (Kaunas, Lithuania : 1995), 2017-01, Vol.23 (1)

Miliauskas, Gintautas

2017

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Statistical physics concepts for the explanation of effects observed in martensitic phase transformations

Smart materials and structures, 2012-09, Vol.21 (9), p.94020-1-13

2012

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A unified thermodynamic framework for the modelling of diffusive and displacive phase transitions

International journal of engineering science, 2012, Vol.50 (1), p.31-45

2012

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Extended Macroscopic Study of Dilute Gas Flow within a Microcavity

Modelling and Simulation in Engineering, 2016-01, Vol.2016, p.293-301

2016

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Solving the problem of pipeline freezing with respect to external heat exchange

Mechanika (Kaunas, Lithuania : 1995), 2015-09, Vol.21 (5)

2015

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Duality in Perspective

Science (American Association for the Advancement of Science), 1996-10, Vol.274 (5287), p.524-525

Girvin, S. M.

1996

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Partition function zeros and the three-dimensional ising spin glass

Journal of statistical physics, 1993-04, Vol.71 (1-2), p.259-267

1993

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Computer investigations of the three-dimensional Ising model

Journal of statistical physics, 1986-03, Vol.42 (5-6), p.823-832

1986

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Localization in disordered, nonlinear dynamical systems

Journal of statistical physics, 1986-02, Vol.42 (3-4), p.247-274

1986

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Phase coexistence in partially symmetric q-state models

Journal of statistical physics, 1993-08, Vol.72 (3-4), p.721-736

1993

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Exact solution of a three-component system on the honeycomb lattice

Journal of statistical physics, 1986-10, Vol.45 (1-2), p.135-144

1986

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Dynamics of a soft-spin van Hemmen model. I: Phase and bifurcation diagrams for stationary distributions

Journal of statistical physics, 1989-07, Vol.56 (1-2), p.113-125

1989

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Solvable isotherms for a two-component system of charged rods on a line

Journal of statistical physics, 1988-05, Vol.51 (3-4), p.457-479

FORRESTER, P. J

1988

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Monte Carlo evidence for the deviation from the Alexander-Orbach rule in three-dimensional percolation

Journal of statistical physics, 1987-11, Vol.49 (3-4), p.849-854

1987

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A meniscus where three phases coexist at equilibrium: microscopic derivation of the Herring relations

Journal of statistical physics, 1989-07, Vol.56 (1-2), p.23-32

1989

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Quantum simulation of antiferromagnetic spin chains in an optical lattice

Explosive Percolation Is Continuous

Quantum phase transition in a resonant level coupled to interacting leads

On phase change and latent heat models in metal additive manufacturing process simulation

Radially Symmetrical Heat Hydrate Dissociation Model with a Density Difference

Micromechanical modeling of stress-induced phase transformations. Part 1. Thermodynamics and kinetics of coupled interface propagation and reorientation

Investigating the Effect of Spherical Aluminum Particles on the Photothermal Performance of a Solar Air Collector

Kinetics and rates of martensitic phase transformation based on statistical physics

Statistical Physicists Phase out a Dream

Interrelationship between phase transition characteristics and piezoelectric response in lead lanthanum zirconate titanate relaxor ceramics

MODELLING OF HEAT AND MASS TRANSFER PROCESSES IN PHASE TRANSFORMATION CYCLE OF SPRAYED WATER INTO GAS 5. NUMERICAL MODELLING OPTIMIZATION OF PHASE TRANSFORMATION CYCLE FOR DROPLETS SLIPPING IN GAS FLOW

Statistical physics concepts for the explanation of effects observed in martensitic phase transformations

A unified thermodynamic framework for the modelling of diffusive and displacive phase transitions

Extended Macroscopic Study of Dilute Gas Flow within a Microcavity

Solving the problem of pipeline freezing with respect to external heat exchange

Duality in Perspective

Partition function zeros and the three-dimensional ising spin glass

Computer investigations of the three-dimensional Ising model

Localization in disordered, nonlinear dynamical systems

Phase coexistence in partially symmetric q-state models

Exact solution of a three-component system on the honeycomb lattice

Dynamics of a soft-spin van Hemmen model. I: Phase and bifurcation diagrams for stationary distributions

Solvable isotherms for a two-component system of charged rods on a line

Monte Carlo evidence for the deviation from the Alexander-Orbach rule in three-dimensional percolation

A meniscus where three phases coexist at equilibrium: microscopic derivation of the Herring relations

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