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Titlebook: Complex Analysis; Serge Lang Textbook 1999Latest edition Springer Science+Business Media New York 1999 Cauchy‘s integral formula.Complex a

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Schwarz Reflection on . ⋃ .. The process of extending . in this way is called .. If ., . are connected, and have in common an infinite set of points which have a point of accumulation in ., then an analytic continuation of . to . is uniquely determined. Indeed, if . analytic on . and . on ., then . the only such func
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Analytic Continuation Along Curveslowing context. Suppose we are given an analytic function . of an open connected set .. Let . be open and connected, and suppose that . ∩ . is not empty, so is open. We ask whether there exists an analytic function . on . such that . = . on . ∩ ., or only such that .(.) = .(.) for all . in some set
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Applications of Cauchy’s Integral Formula. In complex analysis, one can exploit the phenomenon in various ways. For instance, in real analysis, a uniform limit of a sequence of differentiable functions may be only continuous. However, in complex analysis, we shall see that a uniform limit of analytic functions is analytic.
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