How to discover dissipative PDEs from particles? Particle fluctuations determine evolution operator

No abstract is available for this paper.

• Publication year

  2018

• Venue

  Unknown venue

• Publication date

  2018-05-15

• Fields of study

  Physics

• Identifiers

  No identifiers available.

• External record

  Open on Semantic Scholar

• Source metadata

  Semantic Scholar

• No claims are published for this paper.

• No concepts are published for this paper.

• Deep Hidden Physics Models: Deep Learning of Nonlinear Partial Differential Equations

  2018cited by this paper
• General framework for fluctuating dynamic density functional theory

  2017cited by this paper
• Computing diffusivities from particle models out of equilibrium

  2017cited by this paper
• Data-driven discovery of partial differential equations

  2016cited by this paper
• Entropy production and the geometry of dissipative evolution equations.

  2015cited by this paper
• Automated adaptive inference of phenomenological dynamical models

  2015cited by this paper
• Nonequilibrium statistical physics of small systems : fluctuation relations and beyond

  2013cited by this paper
• Parameter Space Compression Underlies Emergent Theories and Predictive Models

  2013cited by this paper
• The Brownian motion as the limit of a deterministic system of hard-spheres

  2013cited by this paper
• The heterogeneous multiscale method*

  2012cited by this paper
• A dynamical theory of nucleation for colloids and macromolecules.

  2011cited by this paper
• Lattice models of nonequilibrium bacterial dynamics

  2010cited by this paper
• Searching for simplicity in the analysis of neurons and behavior

  2010cited by this paper
• Equation-free multiscale computation: algorithms and applications.

  2009cited by this paper
• Nonequilibrium statistical mechanics

  2007cited by this paper
• Thin-Film Flow Influenced by Thermal Noise

  2006cited by this paper
• Beyond Equilibrium Thermodynamics

  2006cited by this paper
• Extracting macroscopic dynamics: model problems and algorithms

  2004cited by this paper
• Condensation in the Zero Range Process: Stationary and Dynamical Properties

  2003cited by this paper
• A mathematical perspective

  2001cited by this paper
• The Fluctuation Theorem as a Gibbs Property

  1998cited by this paper
• Scaling Limits of Interacting Particle Systems

  1998cited by this paper
• LETTER TO THE EDITOR: Langevin equation for the density of a system of interacting Langevin processes

  1996cited by this paper
• Hydrodynamics and fluctuations outside of local equilibrium: Driven diffusive systems

  1996cited by this paper
• Linear and nonlinear fluctuation-dissipation theorems

  1992cited by this paper
• Dissipation and large thermodynamic fluctuations

  1990cited by this paper

• No citing papers are available for this paper.