at a point
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11—20 of 103 matching pages
11: 10.61 Definitions and Basic Properties
12: 28.2 Definitions and Basic Properties
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►Furthermore, a solution with given initial constant values of and
at a point
is an entire function of the three variables , , and .
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13: 2.4 Contour Integrals
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►Cases in which are usually handled by deforming the integration path in such a way that the minimum of is attained at a saddle point or at an endpoint.
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14: 25.12 Polylogarithms
15: 32.11 Asymptotic Approximations for Real Variables
16: 4.13 Lambert -Function
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is a single-valued analytic function on , real-valued when , and has a square root branch point at
.
…The other branches are single-valued analytic functions on , have a logarithmic branch point at
, and, in the case , have a square root branch point at
respectively.
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17: 8.19 Generalized Exponential Integral
18: Mathematical Introduction
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complex plane (excluding infinity). | |
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is continuous at all points of a simple closed contour in . | |
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