Plechac, Petr - Department of Mathematics, University of Tennessee

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Plechac, Petr - Department of Mathematics, University of Tennessee

MA200 (Dr. P. Plechac) Review Sheet for the final exam Duration of the exam: 75 mins.
Why Loops Don't Matter D.A. Johnston
arXiv:submit/0130840[math-ph]21Oct2010 Best-fit quasi-equilibrium ensembles: a
Multi-level coarse graining methods for sampling stochastic particle systems Jonathan Mascie-Taylor
MULTI-BODY INTERACTIONS IN COARSE-GRAINING SCHEMES FOR EXTENDED SYSTEMS
MATHEMATICAL STRATEGIES IN THE COARSE-GRAINING OF EXTENSIVE SYSTEMS: ERROR QUANTIFICATION AND
Numerical Studies of a Coarse-grained Approximation for Dynamics of an Atomic Chain
Best-fit quasi-equilibrium ensembles: a general approach to statistical closure of
Statistical equilibrium measures in micromagnetics Markos A. Katsoulakis
ON SELF-SIMILAR SINGULAR SOLUTIONS OF THE COMPLEX GINZBURG-LANDAU EQUATION
NUMERICAL AND STATISTICAL METHODS FOR THE COARSE-GRAINING OF MANY-PARTICLE STOCHASTIC SYSTEMS
Statistical equilibrium measures in micromagnetics Markos A. Katsoulakis
ADAPTIVE MESH REFINEMENT IN SCALAR NONCONVEX VARIATIONAL CARSTEN CARSTENSEN AND PETR PLECH '
Potts Models on Feynman Diagrams D.A. Johnston
Mesoscopic modeling for continuous spin lattice systems: Model problems and micromagnetics applications
MATHEMATICAL TOOLS FOR ERROR ANALYSIS OF COARSEGRAINING OF LATTICE SYSTEMS
NUMERICAL ANALYSIS OF COMPATIBLE PHASE TRANSITIONS IN ELASTIC SOLIDS
COARSE-GRAINING SCHEMES AND A POSTERIORI ERROR ESTIMATES FOR STOCHASTIC LATTICE SYSTEMS
COARSE-GRAINING SCHEMES FOR STOCHASTIC LATTICE SYSTEMS WITH SHORT AND LONG-RANGE INTERACTIONS
ON SELF-SIMILAR SINGULAR SOLUTIONS OF THE COMPLEX GINZBURG-LANDAU EQUATION
ERROR CONTROL AND ANALYSIS IN COARSE-GRAINING OF STOCHASTIC LATTICE DYNAMICS
MATHEMATICAL TOOLS FOR ERROR ANALYSIS OF COARSE-GRAINING OF LATTICE SYSTEMS
Percolation on a Feynman Diagram D.A. Johnston
MICROSCOPIC SIMULATION OF EPIDERMAL GROWTH FACTOR RECEPTOR DIFFUSION ON CORRALLED MEMBRANE SURFACES
Mesoscopic modeling for continuous spin lattice systems: Model problems and micromagnetics applications
SIAM J. NUMER. ANAL. c 2006 Society for Industrial and Applied Mathematics Vol. 44, No. 6, pp. 22702296
Coupled coarse graining and Markov Chain Monte Carlo for lattice systems
arXiv:0805.1092v1[math.NA]8May2008 EXACT AND NON-STIFF SAMPLING OF HIGHLY OSCILLATORY SYSTEMS
Vertex Models on Feynman Diagrams D.A. Johnston
IMPLICIT MASS-MATRIX PENALIZATION OF HAMILTONIAN DYNAMICS WITH APPLICATION TO EXACT SAMPLING OF STIFF SYSTEMS
arXiv:math.AP/0302129 Singular and regular solutions of a non-linear
Hierarchical Pattern Discovery in Stochastic Lattice Systems Petr Plechac