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Analysis IV = Integration and Spectr...
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SpringerLink (Online service)
Analysis IV = Integration and Spectral Theory, Harmonic Analysis, the Garden of Modular Delights /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Analysis IV/ by Roger Godement.
Reminder of title:
Integration and Spectral Theory, Harmonic Analysis, the Garden of Modular Delights /
Author:
Godement, Roger.
Description:
XI, 527 p. 4 illus.online resource. :
Contained By:
Springer Nature eBook
Subject:
Functions of real variables. -
Online resource:
https://doi.org/10.1007/978-3-319-16907-1
ISBN:
9783319169071
Analysis IV = Integration and Spectral Theory, Harmonic Analysis, the Garden of Modular Delights /
Godement, Roger.
Analysis IV
Integration and Spectral Theory, Harmonic Analysis, the Garden of Modular Delights /[electronic resource] :by Roger Godement. - 1st ed. 2015. - XI, 527 p. 4 illus.online resource. - Universitext,0172-5939. - Universitext,.
Analysis Volume IV introduces the reader to functional analysis (integration, Hilbert spaces, harmonic analysis in group theory) and to the methods of the theory of modular functions (theta and L series, elliptic functions, use of the Lie algebra of SL2). As in volumes I to III, the inimitable style of the author is recognizable here too, not only because of his refusal to write in the compact style used nowadays in many textbooks. The first part (Integration), a wise combination of mathematics said to be modern and classical, is universally useful whereas the second part leads the reader towards a very active and specialized field of research, with possibly broad generalizations.
ISBN: 9783319169071
Standard No.: 10.1007/978-3-319-16907-1doiSubjects--Topical Terms:
792248
Functions of real variables.
LC Class. No.: QA331.5
Dewey Class. No.: 515.8
Analysis IV = Integration and Spectral Theory, Harmonic Analysis, the Garden of Modular Delights /
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Analysis Volume IV introduces the reader to functional analysis (integration, Hilbert spaces, harmonic analysis in group theory) and to the methods of the theory of modular functions (theta and L series, elliptic functions, use of the Lie algebra of SL2). As in volumes I to III, the inimitable style of the author is recognizable here too, not only because of his refusal to write in the compact style used nowadays in many textbooks. The first part (Integration), a wise combination of mathematics said to be modern and classical, is universally useful whereas the second part leads the reader towards a very active and specialized field of research, with possibly broad generalizations.
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