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An Introduction to Linear Transformations in Hilbert Space. (AM-4), Volume 4

An Introduction to Linear Transformations in Hilbert Space. (AM-4), Volume 4
Author: Francis Joseph Murray
Publisher: Princeton University Press
Total Pages: 135
Release: 2016-03-02
Genre: Mathematics
ISBN: 1400882265

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The description for this book, An Introduction to Linear Transformations in Hilbert Space. (AM-4), Volume 4, will be forthcoming.


Non Linear Mathematics Vol. II

Non Linear Mathematics Vol. II
Author: Thomas L. Saaty
Publisher: RWS Publications
Total Pages: 490
Release: 2014-12-22
Genre: Business & Economics
ISBN: 1888603399

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Nonlinear equations have existed for hundreds of years; their systematic study, however, is a relatively recent phenomenon. This volume, together with its companion', Nonlinear Matliematics Vol. I, provides exceptionally comprehensive coverage of this recently formed area of study. It encompasses both older and more recent developments in the field of equations, with particular emphasis on nonlinear equations because, as Professor Saaty maintains, "that is what is needed today." Together the two volumes cover all the major types of classical equations (except partial differential equations, which require a separate volume). This volume includes material on seven types: operator equations, functional equations, difference equations, delay-differential equations, integral equations, integro-differential equations and stochastic differential equations. Special emphasis is placed on linear and nonlinear equations in function spaces and On general methods of solving different types of such equations. Above all, this book is practical. It reviews the variety of existing types of equations and provides methods for their solution. It is meant to help the reader acquire new methods for formulating problems. Its clear organization and copious references make it suitable for graduate students as well as scientists, technologists and mathematicians.


Finite Dimensional Vector Spaces

Finite Dimensional Vector Spaces
Author: Paul R. Halmos
Publisher: Princeton University Press
Total Pages: 208
Release: 1947-01-21
Genre: Mathematics
ISBN: 0691090955

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As a newly minted Ph.D., Paul Halmos came to the Institute for Advanced Study in 1938--even though he did not have a fellowship--to study among the many giants of mathematics who had recently joined the faculty. He eventually became John von Neumann's research assistant, and it was one of von Neumann's inspiring lectures that spurred Halmos to write Finite Dimensional Vector Spaces. The book brought him instant fame as an expositor of mathematics. Finite Dimensional Vector Spaces combines algebra and geometry to discuss the three-dimensional area where vectors can be plotted. The book broke ground as the first formal introduction to linear algebra, a branch of modern mathematics that studies vectors and vector spaces. The book continues to exert its influence sixty years after publication, as linear algebra is now widely used, not only in mathematics but also in the natural and social sciences, for studying such subjects as weather problems, traffic flow, electronic circuits, and population genetics. In 1983 Halmos received the coveted Steele Prize for exposition from the American Mathematical Society for "his many graduate texts in mathematics dealing with finite dimensional vector spaces, measure theory, ergodic theory, and Hilbert space."


Measures On Infinite Dimensional Spaces

Measures On Infinite Dimensional Spaces
Author: Yasuo Yamasaki
Publisher: World Scientific
Total Pages: 268
Release: 1985-07-01
Genre: Mathematics
ISBN: 981310418X

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This book is based on lectures given at Yale and Kyoto Universities and provides a self-contained detailed exposition of the following subjects: 1) The construction of infinite dimensional measures, 2) Invariance and quasi-invariance of measures under translations. This book furnishes an important tool for the analysis of physical systems with infinite degrees of freedom (such as field theory, statistical physics and field dynamics) by providing material on the foundations of these problems.