extremal%20properties
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1: 30.15 Signal Analysis
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§30.15(v) Extremal Properties
…2: Bibliography D
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Computational properties of three-term recurrence relations for Kummer functions.
J. Comput. Appl. Math. 233 (6), pp. 1505–1510.
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Sharp bounds for the extreme zeros of classical orthogonal polynomials.
J. Approx. Theory 162 (10), pp. 1793–1804.
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Complex zeros of cylinder functions.
Math. Comp. 20 (94), pp. 215–222.
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Inequalities for extreme zeros of some classical orthogonal and -orthogonal polynomials.
Math. Model. Nat. Phenom. 8 (1), pp. 48–59.
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Uniform asymptotic expansions for Whittaker’s confluent hypergeometric functions.
SIAM J. Math. Anal. 20 (3), pp. 744–760.
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3: Bibliography I
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The real roots of Bernoulli polynomials.
Ann. Univ. Turku. Ser. A I 37, pp. 1–20.
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Bound on the extreme zeros of orthogonal polynomials.
Proc. Amer. Math. Soc. 115 (1), pp. 131–140.
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4: 35.10 Methods of Computation
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►These algorithms are extremely efficient, converge rapidly even for large values of , and have complexity linear in .
5: Bibliography C
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Some reformulated properties of Jacobian elliptic functions.
J. Math. Anal. Appl. 323 (1), pp. 522–529.
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Stability properties of disk polynomials.
Numer. Algorithms.
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Extremal measures for a system of orthogonal polynomials.
Constr. Approx. 9, pp. 111–119.
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Properties of generalized Freud polynomials.
J. Approx. Theory 225, pp. 148–175.
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Quasinormal modes of the extremal BTZ black hole.
Classical Quantum Gravity 21 (12), pp. 2801–2809.
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6: William P. Reinhardt
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►Reinhardt is a theoretical chemist and atomic physicist, who has always been interested in orthogonal polynomials and in the analyticity properties of the functions of mathematical physics.
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►In November 2015, Reinhardt was named Senior Associate Editor of the DLMF and Associate Editor for Chapters 20, 22, and 23.
7: 3.8 Nonlinear Equations
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3.8.15
►are well separated but extremely ill-conditioned.
Consider and .
We have and .
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3.8.16
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8: Mathematical Introduction
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►In addition, there is a comprehensive account of the great variety of analytical methods that are used for deriving and applying the extremely important asymptotic properties of the special functions, including double asymptotic properties (Chapter 2 and §§10.41(iv), 10.41(v)).
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