Elements of the Theory of Functions of a Complex Variable
by G.E. Fisher, I.J. Schwatt
Publisher: Philadelphia G.E. Fisher 1896
Number of pages: 312
Contents: Geometric representation of imaginary quantities; Functions of a complex variable in general; Multiform functions; Integrals with complex variables; The logarithmic and exponential functions; General properties of functions; Infinite and infinitesimal values of functions; Integrals; Simply and multiply connected surfaces; Moduli of periodicity.
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by Nicolas Lerner - Birkhäuser
This is a book on pseudodifferential operators, with emphasis on non-selfadjoint operators, a priori estimates and localization in the phase space. The first part of the book is accessible to graduate students with a decent background in Analysis.
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This textbook will supply the wants of those students who, for reasons connected with examinations or otherwise, wish to have a knowledge of the elements of Elliptic Functions, not including the Theory of Transformations and the Theta Functions.
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The present treatise is an attempt to give a consecutive account of what may fairly be deemed the principal branches of the whole subject. The book may assist mathematicians, by lessening the labour of acquiring a proper knowledge of the subject.