tops
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7 matching pages
1: 22.19 Physical Applications
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§22.19(iv) Tops
…2: 16.2 Definition and Analytic Properties
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►Suppose first one or more of the top parameters is a nonpositive integer.
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►However, when one or more of the top parameters is a nonpositive integer the series terminates and the generalized hypergeometric function is a polynomial in .
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3: 37.19 Other Orthogonal Polynomials of Variables
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►Just as the classical OPs fit into the Askey scheme (see §18.19 and Figure 18.21.1) with Wilson and Racah polynomials on top, the Jacobi polynomials on the simplex fit into a scheme of OPs defined as products of one-variable OPs belonging to the Askey scheme by formulas somewhat resembling (37.14.7).
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4: 18.40 Methods of Computation
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►The bottom and top of the steps at the are lower and upper bounds to as made explicit via the Chebyshev inequalities discussed by Shohat and Tamarkin (1970, pp. 42–43).
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5: Bibliography
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Spinning Tops: A Course on Integrable Systems.
Cambridge Studies in Advanced Mathematics, Vol. 51, Cambridge University Press, Cambridge.
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6: 16.4 Argument Unity
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►The last condition is equivalent to the sum of the top parameters plus equals the sum of the bottom parameters, that is, the series is 2-balanced.
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7: 18.27 -Hahn Class
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►The generic (top level) cases are the -Hahn polynomials and the big -Jacobi polynomials, each of which depends on three further parameters.
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