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integrable continuous dynamical systems

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1: 32.16 Physical Applications
Integrable Continuous Dynamical Systems
2: 18.39 Applications in the Physical Sciences
Introduction and One-Dimensional (1D) Systems
As in classical dynamics this sum is the total energy of the one particle system. …
1D Quantum Systems with Analytically Known Stationary States
The finite system of functions ψ n is orthonormal in L 2 ( , d x ) , see (18.34.7_3). …
§18.39(v) Other Applications
3: Bibliography B
  • D. H. Bailey (1995) A Fortran-90 based multiprecision system. ACM Trans. Math. Software 21 (4), pp. 379–387.
  • G. Baxter (1961) Polynomials defined by a difference system. J. Math. Anal. Appl. 2 (2), pp. 223–263.
  • E. D. Belokolos, A. I. Bobenko, V. Z. Enol’skii, A. R. Its, and V. B. Matveev (1994) Algebro-geometric Approach to Nonlinear Integrable Problems. Springer Series in Nonlinear Dynamics, Springer-Verlag, Berlin.
  • T. Bountis, H. Segur, and F. Vivaldi (1982) Integrable Hamiltonian systems and the Painlevé property. Phys. Rev. A (3) 25 (3), pp. 1257–1264.
  • C. Brezinski (1999) Error estimates for the solution of linear systems. SIAM J. Sci. Comput. 21 (2), pp. 764–781.