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Such a function can be regarded as a meromorphic function on the torus T C, where C is a lattice. Analytic Functions FIRSTVALUE.

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For instance, a deep useful property of real analytic functions is the Lojasiewicz inequality. .

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Then so are fg;fg;f g (where the last one is de ned over fxjg(x) 0g.

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Analytic functions Rules for continuity, limits and dierentiation To nd the limit or derivative of a function f(z), proceed as you would do for a function of a real variable. Hence the concept of analytic function at a point implies that the.

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There is an intimate relation between harmonic function and analytic function as shown in the following theorem.

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(If it is, we called the function entire.

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There exists b2B(a;r) with f(b) 6 f(a).

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1 lim sup janj1n (4. 4 Taylor Series Examples The uniqueness of Taylor series along with the fact that they converge on any disk around z0 where the function is analytic allows us to use lots of computational tricks to find the series and be sure that it converges.

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, whether F is conservative or not). The radius of convergence for logz about z0 is the same as the radius of convergence for its derivative, (logz)0 z 1.

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the singularity at z0 is removable. 1).

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