Van Vleck, Erik S. - Department of Mathematics, University of Kansas

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Van Vleck, Erik S. - Department of Mathematics, University of Kansas

DYNAMICS OF LATTICE DIFFERENTIAL EQUATIONS SHUI-NEE CHOW1,4
Draft version of September 12, 2005 ON THE ERROR IN COMPUTING LYAPUNOV EXPONENTS BY QR
Turning points and traveling waves in FitzHugh-Nagumo type equations
TRAVELING WAVE SOLUTIONS TO A COUPLED SYSTEM OF SPATIALLY DISCRETE NAGUMO EQUATIONS
LYAPUNOV AND SACKER-SELL SPECTRAL INTERVALS LUCA DIECI AND ERIK S. VAN VLECK
Manuscript submitted to Website: http://AIMsciences.org AIMS' Journals
ON THE ERROR IN QR INTEGRATION LUCA DIECI AND ERIK S. VAN VLECK
Lattice differential equations embedded into reaction-diffusion Arnd Scheel
Anisotropy, Propagation Failure, and Wave Speedup in Traveling Waves of Discretizations of
MOSAIC SOLUTIONS AND SPATIAL ENTROPY FOR A CLASS OF NEURAL NETWORKS MODELS
Mosaic Solutions and Entropy for Spatially Discrete CahnHilliard Equations.
A Variant of Newton's Method for the Computation of Traveling Waves of Bistable Di erential-Di erence Equations
ON THE COEXISTENCE AND STABILITY OF TRIJUNCTIONS AND QUADRIJUNCTIONS IN A SIMPLE MODEL \Lambda
Appeared in: (1995) Appld. Numer. Math. 17 pp. 275-291. COMPUTATION OF A FEW LYAPUNOV EXPONENTS
COMPUTATION OF MIXED TYPE FUNCTIONAL DIFFERENTIAL BOUNDARY VALUE PROBLEMS
CONTINUOUS ORTHONORMALIZATION FOR LINEAR TWO--POINT BOUNDARY VALUE PROBLEMS REVISITED \Lambda
PERTURBATION THEORY FOR APPROXIMATION OF LYAPUNOV EXPONENTS BY QR METHODS
Spinodal Decomposition for Spatially Discrete Cahn-Hilliard Equations 1
ON THE COMPUTATION OF LYAPUNOV EXPONENTS FOR CONTINUOUS DYNAMICAL SYSTEMS #
ORTHONORMAL INTEGRATORS BASED ON HOUSEHOLDER AND GIVENS TRANSFORMATIONS
Traveling Wave Solutions for Bistable DifferentialDifference Equations with Periodic Diffusion
DYNAMICS OF MONOTONE TRAVELING FRONTS FOR DISCRETIZATIONS OF NAGUMO PDE'S
To appear in Dynamics of Continuous, Discrete and Impulsive Systems
International Journal of Bifurcation and Chaos, Vol. 8, No. 1 (1998) 41--56 # World Scientific Publishing Company
ORIGINAL ARTICLE Experimental demonstration of chaotic
ORTHOSYMPLECTIC INTEGRATION OF LINEAR HAMILTONIAN SYSTEMS BENEDICT J. LEIMKUHLER AND ERIK S. VAN VLECK
Version of September 21, 2004 SPATIALLY DISCRETE FITZHUGHNAGUMO EQUATIONS #
NUMERICAL SHADOWING USING COMPONENTWISE BOUNDS AND A SHARPER FIXED POINT RESULT
MOSAIC SOLUTIONS AND ENTROPY FOR DISCRETE COUPLED PHASE-TRANSITION EQUATIONS
``revfinal'' Lyapunov and other
TRAVELING WAVE SOLUTIONS FOR SYSTEMS OF ODEs ON A TWO-DIMENSIONAL SPATIAL LATTICE
Attractors for Lattice FitzHugh-Nagumo Systems Erik Van Vleck and Bixiang Wang
ANALYSIS AND COMPUTATION OF TRAVELING WAVE SOLUTIONS OF BISTABLE DIFFERENTIALDIFFERENCE EQUATIONS
LYAPUNOV SPECTRAL INTERVALS: THEORY AND COMPUTATION LUCA DIECI y AND ERIK S. VAN VLECK z