limit relations
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11: 18.34 Bessel Polynomials
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18.34.8
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12: Bibliography R
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Normal limit theorems for symmetric random matrices.
Probab. Theory Related Fields 112 (3), pp. 411–423.
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13: 1.9 Calculus of a Complex Variable
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►Also, the union of and its limit points is the closure of .
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►A function is complex differentiable at a point if the following limit exists:
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►or its limiting form, and is invariant under bilinear transformations.
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§1.9(vii) Inversion of Limits
… ►Then both repeated limits equal . …14: 31.9 Orthogonality
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►The right-hand side may be evaluated at any convenient value, or limiting value, of in since it is independent of .
►For corresponding orthogonality relations for Heun functions (§31.4) and Heun polynomials (§31.5), see Lambe and Ward (1934), Erdélyi (1944), Sleeman (1966a), and Ronveaux (1995, Part A, pp. 59–64).
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►For bi-orthogonal relations for path-multiplicative solutions see Schmidt (1979, §2.2).
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15: 11.10 Anger–Weber Functions
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§11.10(vi) Relations to Other Functions
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11.10.18
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§11.10(ix) Recurrence Relations and Derivatives
…16: 18.22 Hahn Class: Recurrence Relations and Differences
17: 8.19 Generalized Exponential Integral
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§8.19(i) Definition and Integral Representations
… ►The right-hand sides are replaced by their limiting forms when . ►§8.19(v) Recurrence Relation and Derivatives
… ►§8.19(vi) Relation to Confluent Hypergeometric Function
…18: 18.23 Hahn Class: Generating Functions
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