Hamiltonian structure
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21—30 of 35 matching pages
21: Bibliography K
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Determinant structure of the rational solutions for the Painlevé II equation.
J. Math. Phys. 37 (9), pp. 4693–4704.
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Determinant structure of the rational solutions for the Painlevé IV equation.
J. Phys. A 31 (10), pp. 2431–2446.
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The structure relation for Askey-Wilson polynomials.
J. Comput. Appl. Math. 207 (2), pp. 214–226.
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22: Guide to Searching the DLMF
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►To recognize the math symbols and structures, and to accommodate equivalence between various notations and various forms of expression, the search system maps the math part of your queries into a different form.
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23: Preface
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►A summary of the responsibilities of these groups may help in understanding the structure and results of this project.
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24: Bibliography H
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Molecular Electronic-Structure Theory.
John Wiley & Sons, New York.
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Analytical structure and properties of Coulomb wave functions for real and complex energies.
Ann. Physics 155 (2), pp. 461–493.
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25: Bibliography N
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Natural Focusing and Fine Structure of Light: Caustics and Wave Dislocations.
Institute of Physics Publishing, Bristol.
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26: Bibliography B
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Integrable Hamiltonian systems and the Painlevé property.
Phys. Rev. A (3) 25 (3), pp. 1257–1264.
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Occurrence of periodic Lamé functions at bifurcations in chaotic Hamiltonian systems.
J. Phys. A 34 (40), pp. 8199–8220.
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27: 21.7 Riemann Surfaces
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►Removing the singularities of this curve gives rise to a two-dimensional connected manifold with a complex-analytic structure, that is, a Riemann
surface. All compact Riemann surfaces can be obtained this
way.
►Since a Riemann surface is a two-dimensional manifold that is orientable (owing to its analytic structure), its only topological invariant is its genus
(the number of handles in the surface).
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28: 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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29: Bibliography T
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On a function which occurs in the theory of the structure of polymers.
Ann. of Math. (2) 46, pp. 144–157.
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30: 18.9 Recurrence Relations and Derivatives
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►and the structure relation
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