空军大学学位证【言正 微aptao168】assumpt
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1: 19.14 Reduction of General Elliptic Integrals
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►In (19.14.4) , each quadratic polynomial is positive on the interval , and is a permutation of (not all 0 by assumption) such that .
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►If no such branch point is accessible from the interval of integration (for example, if the integrand is and the interval is [1,2]), then no method using this assumption succeeds.
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2: 2.4 Contour Integrals
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►Other assumptions are:
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3: 18.30 Associated OP’s
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►Ismail (2009, §2.6) discusses this in a different notation; also note the assumption that , made throughout that reference, Ismail (2009, p. 16).
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4: 18.2 General Orthogonal Polynomials
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►If polynomials are generated by recurrence relation (18.2.8) under assumption of inequality (18.2.9_5) (or similarly for the other three forms) then the are orthogonal by Favard’s theorem, see §18.2(viii), in that the existence of a bounded non-decreasing function on yielding the orthogonality realtion (18.2.4_5) is guaranteed.
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