radius of
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11—16 of 16 matching pages
11: 31.10 Integral Equations and Representations
12: 1.10 Functions of a Complex Variable
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►Let be analytic on the disk .
…The right-hand side is the Taylor series for
at
, and its radius of convergence is at least .
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►In , if is analytic, , and , then
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1.10.11
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►The radius of convergence might depend on .
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13: 1.11 Zeros of Polynomials
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►
1.11.23
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14: 16.2 Definition and Analytic Properties
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►If none of the is a nonpositive integer, then the radius of convergence of the series (16.2.1) is , and outside the open disk the generalized hypergeometric function is defined by analytic continuation with respect to .
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15: 1.6 Vectors and Vector-Valued Functions
16: 4.13 Lambert -Function
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