This engaging contribution to popular science explores hot-button topics in mathematics that up to now have been largely absent from the genre. Real-world examples and visual aids help unlock the numerical principles of topics such as wavelets and encryption.
Preceded by: Differential equations: theory, technique, and practice / George F. Simmons and Steven G. Krantz (New York, NY: McGraw-Hill Higher Education, 2007).
Complex Variables: A Physical Approach with Applications, Second Edition offers a notable revision. The emphasis remains on theory and practice.... Læs mere
Ever since the groundbreaking work of JJ Kohn in the early 1960s, there has been a significant interaction between the theory of partial differential... Læs mere
Stein Lectures on Hardy Spaces is based on a graduate course on real variable Hardy spaces which was given by E.M. Weiss, pioneered this subject area, removing the... Læs mere
This book delivers a stimulating exposition of modeling and computing, preparing students for higher-level mathematical... Læs mere
Authored by a ranking authority in harmonic analysis of several complex variables, this book embodies a state-of-the-art entrée at the intersection of two important fields of research: complex analysis and harmonic analysis.
Authored by a ranking authority in harmonic analysis of several complex variables, this book embodies a state-of-the-art entrée at the intersection of two important fields of research: complex analysis and harmonic analysis.
The concluding chapter offers brief introductions to the Henstock integral, the Daniell integral, the Stieltjes integral, and other commonly used integrals. Table of... Læs mere
Krantz takes the reader on a journey around the globe and through centuries of history , exploring the many transformations that mathematical proof has undergone from its inception at the time of Euclid and Pythagoras to its versatile, present-day use .
Using the method of separation of variables, it was realized that the equation could be solved... Læs mere
Offers guidance to the professional mathematician in how to develop and survive in the profession. This book offers information on how to begin a research program, how to apply for a grant, how to get tenure, how to teach, and how to get along with one's colleagues.