Hilbert's seventh problem: solutions and extensions

By:

Tubbs, Robert

Series: Institute of Mathematical Sciences Lecture NotesPublication details: Hindustan Book Agency, 2016 New Delhi:Description: 85p. ; pb, 24cmISBN:

9789380250823

Subject(s):

DDC classification:

519.24 TUB

Summary: This exposition is primarily a survey of the elementary yet subtle innovations of several mathematicians between 1929 and 1934 that led to partial and then complete solutions to Hilbert’s Seventh Problem (from the International Congress of Mathematicians in Paris, 1900). This volume is suitable for both mathematics students, wishing to experience how different mathematical ideas can come together to establish results, and for research mathematicians interested in the fascinating progression of mathematical ideas that solved Hilbert’s problem and established a modern theory of transcendental numbers.

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Holdings
Item type	Current library	Collection	Call number	Copy number	Status	Date due	Barcode
Books	IIT Gandhinagar General Stacks	General	519.24 TUB (Browse shelf(Opens below))	1	Available		030808

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Previous	519.233 PRI Understanding markov chains: examples and applications	519.233 YIN Hybrid switching diffusions: properties and applications	519.24 HOS Regional frequency analysis: an approach based on L-moments	519.24 TUB Hilbert's seventh problem: solutions and extensions	519.28 HOG Probability measures on semigroups: convolution products, random walks and random matrices	519.282 LAW Random walk: a modern introduction	519.282 SAT Levy processes and infinitely divisible distributions	Next

Includes index and references

This exposition is primarily a survey of the elementary yet subtle innovations of several mathematicians between 1929 and 1934 that led to partial and then complete solutions to Hilbert’s Seventh Problem (from the International Congress of Mathematicians in Paris, 1900). This volume is suitable for both mathematics students, wishing to experience how different mathematical ideas can come together to establish results, and for research mathematicians interested in the fascinating progression of mathematical ideas that solved Hilbert’s problem and established a modern theory of transcendental numbers.

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