Percy Deift
Percy Alec Deift (born September 10, 1945) is a mathematician known for his work on spectral theory, integrable systems, random matrix theory and Riemann–Hilbert problems. Provided by Wikipedia
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Loop groups, discrete versions of some classical integrable systems, and rank 2 extensions / by Deift, Percy, 1945-
Published 1992Call Number: Loading…Full Text (via ProQuest)
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A continuum limit of the Toda lattice / by Deift, Percy, 1945-
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Loop groups, discrete versions of some classical integrable systems, and rank 2 extensions / by Deift, Percy, 1945-
Published 1992Call Number: Loading…
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Random matrix theory : invariant ensembles and universality / by Deift, Percy, 1945-
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A continuum limit of the Toda lattice / by Deift, Percy, 1945-
Published 1998Call Number: Loading…
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Orthogonal polynomials and random matrices : a Riemann-Hilbert approach / by Deift, Percy, 1945-
Published 2000Call Number: Loading…
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Combinatorics and random matrix theory / by Baik, Jinho, 1973-, Deift, Percy, 1945-, Suidan, Toufic Mubadda, 1975-
Published 2016Call Number: Loading…
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Direct and inverse scattering on the line / by Beals, Richard, 1938-
Published 1988Other Authors: “…Deift, Percy, 1945-…”
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Integrable systems and random matrices : in honor of Percy Deift : conference on integrable systems, random matrices, and applications in honor of Percy Deift's 60th birthday, May...
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Integrable systems and random matrices : in honor of Percy Deift : conference on integrable systems, random matrices, and applications in honor of Percy Deift's 60th birthday, May...
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Random matrix theory, interacting particle systems, and integrable systems /
Published 2014Other Authors: “…Deift, Percy, 1945-…”
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Dynamical systems and probabilistic methods in partial differential equations : 1994 Summer Seminar on Dynamical Systems and Probabilistic Methods for Nonlinear Waves, June 20-July...
Published 1996Other Authors: “…Deift, Percy, 1945-…”
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Related Subjects
Random matrices
Hamiltonian systems
Kortweg-de Vries equation
Lattice theory
Loops (Group theory)
Mathematical physics
Approximations and expansions
Asymptotic approximations, asymptotic expansions (steepest descent, etc.)
Combinatorial analysis
Combinatorics
Convex and discrete geometry
Differentiable dynamical systems
Differential equations, Partial
Discrete geometry
Enumerative combinatorics
Equations of mathematical physics and other areas of application
Exact enumeration problems, generating functions
Exactly solvable dynamic models
Interacting random processes; statistical mechanics type models; percolation theory
Inverse scattering transform
Linear and multilinear algebra; matrix theory
Operator theory
Orthogonal polynomials
Partial differential equations
Probability theory and stochastic processes
Probability theory on algebraic and topological structures
Random matrices (probabilistic aspects; for algebraic aspects see 15B52)
Riemann-Hilbert problems
Scattering (Mathematics)
Special classes of linear operators