Author:
Publisher:
ISBN: 9780387057149
Category : Operator algebras
Languages : en
Pages :
Book Description
Tulane University Ring and Operator Theory Year, 1970 - 1971. 3. Lectures on the applications of sheaves to ring theory
Tulane University Ring and Operator Theory Year, 1970-1971
Author: Karl H. Hofmann
Publisher: Springer
ISBN: 3540370811
Category : Mathematics
Languages : en
Pages : 323
Book Description
Publisher: Springer
ISBN: 3540370811
Category : Mathematics
Languages : en
Pages : 323
Book Description
Tulane University Ring and Operator Theory Year, 1970-1971
Author: Karl H. Hofmann
Publisher: Springer
ISBN: 3540371818
Category : Mathematics
Languages : en
Pages : 669
Book Description
Publisher: Springer
ISBN: 3540371818
Category : Mathematics
Languages : en
Pages : 669
Book Description
Lectures on the Applications of Sheaves to Ring Theory
Author: Klaus Keimel
Publisher: Springer
ISBN:
Category : Associative rings
Languages : en
Pages : 690
Book Description
From September 1970 through May 1971 Tulane University organized a special year long program in the theory of noncommutative rings and operator algebras. Visitors from various institutions of the U.S.A. and abroad contributed to a series of lectures in which they covered recent advances in their own field of specialty. These notes contain these lectures to the extent that they have not appeared elsewhere. This volume presents the lectures on applications of topology to ring theory, through the representation of rings by sections in sheaves.
Publisher: Springer
ISBN:
Category : Associative rings
Languages : en
Pages : 690
Book Description
From September 1970 through May 1971 Tulane University organized a special year long program in the theory of noncommutative rings and operator algebras. Visitors from various institutions of the U.S.A. and abroad contributed to a series of lectures in which they covered recent advances in their own field of specialty. These notes contain these lectures to the extent that they have not appeared elsewhere. This volume presents the lectures on applications of topology to ring theory, through the representation of rings by sections in sheaves.
An Index and Other Useful Information
Author: A. Dold
Publisher: Springer
ISBN: 1489945814
Category : Mathematics
Languages : en
Pages : 82
Book Description
Publisher: Springer
ISBN: 1489945814
Category : Mathematics
Languages : en
Pages : 82
Book Description
Lectures on the Applications of Sheaves to
Author:
Publisher:
ISBN:
Category :
Languages : en
Pages :
Book Description
Publisher:
ISBN:
Category :
Languages : en
Pages :
Book Description
Conference on Commutative Algebra
Author: James W. Brewer
Publisher: Springer
ISBN: 3540383409
Category : Mathematics
Languages : en
Pages : 262
Book Description
Proceedings
Publisher: Springer
ISBN: 3540383409
Category : Mathematics
Languages : en
Pages : 262
Book Description
Proceedings
Proceedings of the Second Conference on Compact Tranformation Groups. University of Massachusetts, Amherst, 1971
Author: H. T Ku
Publisher: Springer
ISBN: 3540380663
Category : Mathematics
Languages : en
Pages : 342
Book Description
Publisher: Springer
ISBN: 3540380663
Category : Mathematics
Languages : en
Pages : 342
Book Description
Fourier Integral Operators and Partial Differential Equations
Author: J. Chazarain
Publisher: Springer
ISBN: 354037521X
Category : Mathematics
Languages : en
Pages : 383
Book Description
Publisher: Springer
ISBN: 354037521X
Category : Mathematics
Languages : en
Pages : 383
Book Description
Potential Theory
Author: John Wermer
Publisher: Springer Science & Business Media
ISBN: 366212727X
Category : Mathematics
Languages : en
Pages : 156
Book Description
Potential theory grew out of mathematical physics, in particular out of the theory of gravitation and the theory of electrostatics. Mathematical physicists such as Poisson and Green introduced some of the central ideas of the subject. A mathematician with a general knowledge of analysis may find it useful to begin his study of classical potential theory by looking at its physical origins. Sections 2, 5 and 6 of these Notes give in part heuristic arguments based on physical considerations. These heuristic arguments suggest mathematical theorems and provide the mathematician with the problem of finding the proper hypotheses and mathematical proofs. These Notes are based on a one-semester course given by the author at Brown University in 1971. On the part of the reader, they assume a knowledge of Real Function Theory to the extent of a first year graduate course. In addition some elementary facts regarding harmonic functions are aS$umed as known. For convenience we have listed these facts in the Appendix. Some notation is also explained there. Essentially all the proofs we give in the Notes are for Euclidean 3-space R3 and Newtonian potentials ~.
Publisher: Springer Science & Business Media
ISBN: 366212727X
Category : Mathematics
Languages : en
Pages : 156
Book Description
Potential theory grew out of mathematical physics, in particular out of the theory of gravitation and the theory of electrostatics. Mathematical physicists such as Poisson and Green introduced some of the central ideas of the subject. A mathematician with a general knowledge of analysis may find it useful to begin his study of classical potential theory by looking at its physical origins. Sections 2, 5 and 6 of these Notes give in part heuristic arguments based on physical considerations. These heuristic arguments suggest mathematical theorems and provide the mathematician with the problem of finding the proper hypotheses and mathematical proofs. These Notes are based on a one-semester course given by the author at Brown University in 1971. On the part of the reader, they assume a knowledge of Real Function Theory to the extent of a first year graduate course. In addition some elementary facts regarding harmonic functions are aS$umed as known. For convenience we have listed these facts in the Appendix. Some notation is also explained there. Essentially all the proofs we give in the Notes are for Euclidean 3-space R3 and Newtonian potentials ~.