dynamical systems
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11—15 of 15 matching pages
11: Bibliography O
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Triorthogonal systems in spaces of constant curvature in which the equation allows a complete separation of variables.
Mat. Sbornik N.S. 27(69) (3), pp. 379–426 (Russian).
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Numerical evaluation of the dilogarithm of complex argument.
Celestial Mech. Dynam. Astronom. 62 (1), pp. 93–98.
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Solution of Equations in Euclidean and Banach Spaces.
Pure and Applied Mathematics, Vol. 9, Academic Press, New York-London.
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12: 23.21 Physical Applications
§23.21 Physical Applications
►§23.21(i) Classical Dynamics
►In §22.19(ii) it is noted that Jacobian elliptic functions provide a natural basis of solutions for problems in Newtonian classical dynamics with quartic potentials in canonical form . … ►§23.21(iii) Ellipsoidal Coordinates
…13: Bibliography R
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Complex Coordinates in the Theory of Atomic and Molecular Structure and Dynamics.
Annual Review of Physical Chemistry 33, pp. 223–255.
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Diffraction of plane radio waves by a parabolic cylinder. Calculation of shadows behind hills.
Bell System Tech. J. 33, pp. 417–504.
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Complexity in spatio-temporal dynamics.
Proc. Roy. Soc. Edinburgh Sect. A 125 (5), pp. 959–974.
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Elliptic hypergeometric series on root systems.
Adv. Math. 181 (2), pp. 417–447.
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14: Bibliography B
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A Fortran-90 based multiprecision system.
ACM Trans. Math. Software 21 (4), pp. 379–387.
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Polynomials defined by a difference system.
J. Math. Anal. Appl. 2 (2), pp. 223–263.
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Algebro-geometric Approach to Nonlinear Integrable Problems.
Springer Series in Nonlinear Dynamics, Springer-Verlag, Berlin.
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Error estimates for the solution of linear systems.
SIAM J. Sci. Comput. 21 (2), pp. 764–781.
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Density profiles in confined critical systems and conformal invariance.
Phys. Rev. Lett. 66 (7), pp. 895–898.
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15: Bibliography G
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The GAP Group, Centre for Interdisciplinary Research in Computational Algebra,
University of St. Andrews, United Kingdom.
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Mutual integrability, quadratic algebras, and dynamical symmetry.
Ann. Phys. 217 (1), pp. 1–20.
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Fourier transforms related to a root system of rank 1.
Transform. Groups 12 (1), pp. 77–116.
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One-parameter systems of solutions of Painlevé equations.
Differ. Uravn. 14 (12), pp. 2131–2135 (Russian).
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