Well-known book provides a clear, concise review of complex numbers and their geometric representation; linear functions and circular transformations; sets, sequences, and power series; analytic functions and conformal mapping; and elementary functions. 1952 edition.
Handy one-volume edition. Part I considers general foundations of theory of functions; Part II stresses special and characteristic functions. Proofs given in detail. Introduction. Bibliographies.
This unusually clear and interesting classic offers a thorough and reliable treatment of an important branch of higher analysis. The work covers real numbers and sequences, foundations of the theory of infinite series, and development of the theory (series of valuable terms, Euler's summation formula, asymptotic expansions, and other topics). Exercises throughout. Ideal for self-study.
This single-volume edition combines 2 parts of a renowned mathematician's collection of problems. Vol. I contains more than 300 elementary problems dealing with fundamental concepts, infinite sequences and series, more. Vol. II features over 230 problems in advanced theory -- singularities, entire and meromorphic functions, periodic functions, more. Includes hints and complete solutions to all problems.
Well-known book provides a clear, concise review of complex numbers and their geometric representation; linear functions and circular transformations; sets, sequences, and power series; analytic functions and conformal mapping; and elementary functions. 1952 edition.
Careful presentation of fundamentals of the theory by one of the finest modern expositors of higher mathematics. Covers functions of real and complex variables, arbitrary and null sequences, convergence and divergence, Cauchy's limit theorem, more.
The bringing down of the Berlin Wall is one of the most vivid images and historic events of the late twentieth century. The reunification of Germany has transformed the face of Europe. In one stunning year, two separate states with clashing ideologies, hostile armies, competing economies, and incompatible social systems merged into one. The speed and extent of the reunification was so great that many people are still trying to understand the events. Initial elation has given way to the realities and problems posed in reuniting two such different systems. The Rush to German Unity presents a clear historical reconstruction of the confusing events. It focuses on the dramatic experiences of the East German people but also explores the decisions of the West German elite. Konrad H. Jarausch draws on the rich sources produced by the collapse of the GDR and on the public debate in the FRG. Beginning with vivid media images, the text probes the background of a problem, traces its treatment and resolution and then reflects on its implications. Combining an insider's insights with an outsider's detachment, the interpretation balances the celebratory and the catastrophic views. The unification process was democratic, peaceful and negotiated. But the merger was also bureaucratic, capitalistic and one-sided. Popular pressures and political manipulation combined to create a rush to unity that threatened to escape control. The revolution moved from a civic rising to a national movement and ended up as reconstruction from the outside. An ideal source for general readers and students, The Rush to German Unity explores whether solving the old German problem has merely created new difficulties.
Handy one-volume edition. Part I considers general foundations of theory of functions; Part II stresses special and characteristic functions. Proofs given in detail. Introduction. Bibliographies.
Careful presentation of fundamentals of the theory by one of the finest modern expositors of higher mathematics. Covers functions of real and complex variables, arbitrary and null sequences, convergence and divergence, Cauchy's limit theorem, more.
This unusually clear and interesting classic offers a thorough and reliable treatment of an important branch of higher analysis. The work covers real numbers and sequences, foundations of the theory of infinite series, and development of the theory (series of valuable terms, Euler's summation formula, asymptotic expansions, and other topics). Exercises throughout. Ideal for self-study.
Handy 1-volume edition. Part I considers general foundations of theory of functions; Part II stresses special and characteristic functions. Proofs given in detail. Introduction. Bibliographies.
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