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41: Alexander A. Its
Current research areas of Its are mathematical physics, special functions, and integrable systems. …
42: 5.20 Physical Applications
§5.20 Physical Applications
43: 23.21 Physical Applications
§23.21 Physical Applications
Physical applications of modular functions include: …
  • String theory. See Green et al. (1988a, §8.2) and Polchinski (1998, §7.2).

  • 44: 8.23 Statistical Applications
    §8.23 Statistical Applications
    45: 28.33 Physical Applications
    §28.33 Physical Applications
    Physical problems involving Mathieu functions include vibrational problems in elliptical coordinates; see (28.32.1). … If the parameters of a physical system vary periodically with time, then the question of stability arises, for example, a mathematical pendulum whose length varies as cos ( 2 ω t ) . …
  • Torres-Vega et al. (1998) for Mathieu functions in phase space.

  • 46: 1 Algebraic and Analytic Methods
    … …
    47: 27.17 Other Applications
    There are also applications of number theory in many diverse areas, including physics, biology, chemistry, communications, and art. …
    48: George E. Andrews
    49: Alexander I. Bobenko
    He is also coeditor of Discrete Integrable Geometry and Physics (with R. …
    50: Howard S. Cohl
     in physics from Louisiana State University, Baton Rouge, Louisiana, and a Ph. …