The Method of Coordinates

The Method of Coordinates
Author: I. M. Gelfand
Publisher: Courier Corporation
Total Pages: 82
Release: 2002-01-01
Genre: Mathematics
ISBN: 9780486425658


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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.

The Method of Coordinates

The Method of Coordinates
Author: Izrailʹ Moiseevich Gelʹfand
Publisher:
Total Pages: 73
Release: 1990-01-01
Genre: Coordinates
ISBN: 9783764335335


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The Coordinate Method

The Coordinate Method
Author: Izrailʹ Moiseevich Gelʹfand
Publisher:
Total Pages: 88
Release: 1968
Genre: Mathematics
ISBN:


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Functional Analysis on the Eve of the 21st Century

Functional Analysis on the Eve of the 21st Century
Author: Simon Gindikin
Publisher: Springer Science & Business Media
Total Pages: 348
Release: 2012-12-06
Genre: Mathematics
ISBN: 1461240980


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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.

Mathematics under the Microscope

Mathematics under the Microscope
Author: Alexandre Borovik
Publisher: American Mathematical Soc.
Total Pages: 345
Release: 2010
Genre: Mathematics
ISBN: 0821847619


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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?