Classical and Quantum Models and Arithmetic Problems

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A.N. Harrington
A01=Chudnovsky
A01=David Chudnovsky
advanced mathematical physics
Asmus L. Schmidt
Author_Chudnovsky
Author_David Chudnovsky
Automorphic Function
Binary Sequences
Category=PBK
Category=PBKF
Churchill Richard C.
Constant Negative Curvature
Contiguous Relations
continued
Continued Fraction
Continued Fraction Expansion
David V. Chudnovsky
differential
dynamical systems theory
Eisenstein Series
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
equations
ergodic systems
expansion
flow
fraction
fuchsian
Fuchsian Group
Fundamental Domain
geodesic
Geodesic Flow
Gregory V. Chudnovsky
group
Harvey Cohn
Hyperbolic Line
integrable models
Inverse Scattering Method
Inverse Scattering Transform Method
J.S. Geronimo
Jacobi Elliptic Functions
Lee David
Linear Fractional Transformation
Linear Recurrence
M.F. Barnsley
Martin C. GutzwiHer
Matrix Recurrences
Michael Tabor
modular forms analysis
Non-linear Differential
Non-linear Differential Equations
Nonlinear Differential Equations
Periodic Orbits
Quadratic Irrational
quantum geodesic dynamics on curved surfaces
Rational Integers
riemann
Riemann Surface
Sheingorn Mark
Stability Exponent
statistical mechanics applications

Product details

  • ISBN 9781138441958
  • Weight: 453g
  • Dimensions: 178 x 254mm
  • Publication Date: 14 Sep 2017
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Here is an unsurpassed resource-important accounts of a variety of dynamic systems topics related to number theory. Twelve distinguished mathematicians present a rare complete analyticsolution of a geodesic quantum problem on a negatively curved surface...and explicit determination of modular function growth near a real point applications of number theory to dynamical systems and applications of mathematical physics to number theory...tributes to the often-unheralded pioneers in the field... an examination of completely integrableand exactly solvable physical models .. . and much more!

Classical and Quantum Models and Arithmetic Problems is certainly a major source of information, advancing the studies of number theorists, algebraists, and mathematical physicistsinterested in complex mathematical properties of quantum field theory, statistical mechanics,and dynamic systems. Moreover, the volume is a superior source of supplementary readingfor graduate-level courses in dynamic systems and application of number theory.

David Chudnovsky is a Research Scientist inthe Department of Mathematics at Columbia University in New York City, where he has served since 1978.

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