Lectures Introductory to the Theory of Functions of Two Complex Variables; Delivered to the University of Calcutta During January And February 1913

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Consequently, we have and therefore when the double integration is taken over any simple closed region in the plane of the real variables p, q.
Ill] Abel's theorem 197 This is a restricted extension of a part of Abel's general theorem on the sum of integrals. The result is true, even if the integral /] -J dpdq is not everywhere finite, that is, if the integral is not of the first kind*. The conditions, which have been imposed upon the integral, are that it is to be finite for all places which a
...re ordinary for the equations /= 0, g = 0, all infinite places being supposed included among these ordinary places.
* It should be added that, by a different method, Picard (I. c, t. i, p. 190) obtains this extension for double integrals of the first kind (that is, integrals which are everywhere finite) when there is a single fundamental equation f(w, z, z')=:0.
CHAPTER VII Level Places of Two Uniform Functions 112. Hitherto, save for rare exceptions, only individual functions of two variables have been considered at any one time ; and we have seen that there exist continuous aggregates of places where a function has an assigned level value or a zero value.


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