Welcome to our book review site go-pdf.online!
You may have to Search all our reviewed books and magazines, click the sign up button below to create a free account.
Introduction to the Theory of Liquid Metals
This 1972 book brings together the results of a decade of research into the physics of liquid metals and alloys, a subject of growing interest to physicists, metallurgists and materials scientists at the time. It covers a wide range of phenomena, and for the benefit of newcomers to the field, Dr Faber provides a clear exposition of the physical properties involved, and the relevant theoretical arguments are developed in sufficient detail for an experimentalist who carries rather little in the way of mathematical equipment to follow them. Experienced researchers will appreciate Dr Faber's critical approach and the many previously unpublished results which he has included. The mass of experimental data which he has brought together and the comprehensive bibliography will make the book of great use to readers of both classes.
Functional Analysis on the Eve of the 21st Century
These two volumes contain eighteen invited papers by distinguished mathematicians in honor of the eightieth birthday of Israel M. Gelfand, one of the most remarkable mathematicians of our time. Gelfand has played a crucial role in the development of functional analysis during the last half-century. His work and his philosophy have in fact helped shape our understanding of the term 'functional analysis'. The papers in these volumes largely concern areas in which Gelfand has a very strong interest today, including geometric quantum field theory, representation theory, combinatorial structures underlying various 'continuous' constructions, quantum groups and geometry.
Analysis: A Gateway To Understanding Mathematics
This book shows that it is possible to provide a fully rigorous treatment of calculus for those planning a career in an area that uses mathematics regularly (e.g., statistics, mathematics, economics, finance, engineering, etc.). It reveals to students on the ways to approach and understand mathematics. It covers efficiently and rigorously the differential and integral calculus, and its foundations in mathematical analysis. It also aims at a comprehensive, efficient, and rigorous treatment by introducing all the concepts succinctly. Experience has shown that this approach, which treats understanding on par with technical ability, has long term benefits for students.
How to Teach Mathematics
This third edition is a lively and provocative tract on how to teach mathematics in today's new world of online learning tools and innovative teaching devices. The author guides the reader through the joys and pitfalls of interacting with modern undergraduates--telling you very explicitly what to do and what not to do. This third edition has been streamlined from the second edition, but still includes the nuts and bolts of good teaching, discussing material related to new developments in teaching methodology and technique, as well as adding an entire new chapter on online teaching methods.
Collected Papers II
I.M. Gelfand (1913 - 2009), one of the world's leading contemporary mathematicians, largely determined the modern view of functional analysis with its numerous relations to other branches of mathematics, including mathematical physics, algebra, topology, differential geometry and analysis. In this three-volume Collected Papers Gelfand presents a representative sample of his work. Gelfand's research led to the development of remarkable mathematical theories - most of which are now classics - in the field of Banach algebras, infinite-dimensional representations of Lie groups, the inverse Sturm-Liouville problem, cohomology of infinite-dimensional Lie algebras, integral geometry, generalized fu...
Mathematics under the Microscope
Discusses, from a working mathematician's point of view, the mystery of mathematical intuition: Why are certain mathematical concepts more intuitive than others? And to what extent does the 'small scale' structure of mathematical concepts and algorithms reflect the workings of the human brain?
The Method of Coordinates
Two-part treatment begins with discussions of coordinates of points on a line, coordinates of points in a plane, and coordinates of points in space. Part two examines geometry as an aid to calculation and peculiarities of four-dimensional space. Abundance of ingenious problems — includes solutions, answers, and hints. 1967 edition.
Trigonometry
In a sense, trigonometry sits at the center of high school mathematics. It originates in the study of geometry when we investigate the ratios of sides in similar right triangles, or when we look at the relationship between a chord of a circle and its arc. It leads to a much deeper study of periodic functions, and of the so-called transcendental functions, which cannot be described using finite algebraic processes. It also has many applications to physics, astronomy, and other branches of science. It is a very old subject. Many of the geometric results that we now state in trigonometric terms were given a purely geometric exposition by Euclid. Ptolemy, an early astronomer, began to go beyond ...
The Status of Soviet Civil Science
This volume represents one outcome of the initiatives, taken from time to time by the NATO Science Committee, to add to the work of supporting civil science within the Alliance by mounting open meetings or other projects dealing with some topical aspect of science and technology policy. Past examples have included the 20th anniversary meeting of the establish ment of the Science Committee in 1978 which made a review of the achieve ments of the various programmes. It proved to be a valuable opportunity to take stock of the impact of science and technology on Western societies and was a particularly useful occasion for a critical analysis of the changing nature and social role of science and t...
National Union Catalog
Includes entries for maps and atlases.
