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Titlebook: An Introduction to Classical Complex Analysis; Vol. 1 Robert B. Burckel Book 1979 Birkhäuser Verlag Basel 1979 Complex analysis.Convexity.D

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(Complex) Derivative and (Curvilinear) Integrals,This short chapter is comprised of very basic and very easy material, probably familiar to most readers in one form or other. Even the reader with only modest experience can probably supply his own proofs for most of these results as quickly as he can read mine! We record them here for later reference and to fix notation and terminology.
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,Schwarz’ Lemma and its Many Applications,This chapter is fairly tightly unified around the following simple result:
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Convergent Sequences of Holomorphic Functions,We have already seen three amazing results on the convergence of sequences of holomorphic functions [5.38(iv), 5.45(iii) and 5.74] which have no analog for differentiate functions on the line. In this chapter we want to explore this theme more thoroughly. We naturally start with a convenient definition.
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Simple and Double Connectivity,We come now to the climax of much of our previous work. To state the result in its most awesome form we introduce some convenient definitions.
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,Schweißverfahren für weiche Schaumstoffe,l in all that follows. A deeper exploration of the topology of the plane occurs in Chapter IV, after the exponential function has been developed (in Chapter III) and the useful concept of the index of a curve is available.
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