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Curtis, M. L.

Published by Springer (1984)

ISBN 10: 0387960740 ISBN 13: 9780387960746

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Item Description: Springer, 1984. Paperback. Book Condition: New. 2nd. Bookseller Inventory # B24S1-44

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Curtis, M. L.

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Curtis, M. L.

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Item Description: Springer. PAPERBACK. Book Condition: Very Good. 0387960740. Bookseller Inventory # FV-0250777

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M. L. Curtis

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Item Description: Springer, 1984. Book Condition: Very Good. 2nd. Ships from the UK. Former Library book. Great condition for a used book! Minimal wear. Bookseller Inventory # GRP97350910

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Curtis, Morton L.

Published by Secaucus, New Jersey, U.S.A.: Springer Verlag (1985)

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Item Description: Secaucus, New Jersey, U.S.A.: Springer Verlag, 1985. Soft cover. Book Condition: Very Good. 2nd Edition. 2nd edition soft cover in very good condition. Bookseller Inventory # 128088

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M. L. Curtis

Published by Springer 1984-10-31 (1984)

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Item Description: Springer 1984-10-31, 1984. Paperback. Book Condition: good. 2nd. 0387960740. Bookseller Inventory # 510272

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M. L. Curtis

Published by Springer (1984)

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Item Description: Springer, 1984. Paperback. Book Condition: New. book. Bookseller Inventory # M0387960740

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Curtis, Morton Landers

Published by Springer (1984)

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Item Description: Springer, 1984. Trade paperback. Book Condition: Used: Like New. 2nd ed. Illustrated.. Fine. No dust jacket as issued. Trade paperback (US). Glued binding. 228 p. Contains: Illustrations. Clinical Perspectives in Obstetrics and Gynecology. Audience: General/trade. Bookseller Inventory # Alibris5107

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Curtis, M. L.

Published by Springer (1984)

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Item Description: Springer, 1984. Paperback. Book Condition: Used: Good. Bookseller Inventory # 14985178

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M. L. Curtis

Published by Springer (1984)

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Item Description: Springer, 1984. Paperback. Book Condition: Used: Good. Bookseller Inventory # SONG0387960740

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M. L. Curtis

Published by Springer-Verlag New York Inc., United States (1985)

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Item Description: Springer-Verlag New York Inc., United States, 1985. Paperback. Book Condition: New. 2nd ed. 1984. Language: English . This book usually ship within 10-15 business days and we will endeavor to dispatch orders quicker than this where possible. Brand New Book. These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I group is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. Bookseller Inventory # LIE9780387960746

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Curtis, Morton Landers

Published by Springer 1984-10 (1984)

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Item Description: Springer 1984-10, 1984. Book Condition: New. This item is printed on demand. Brand new book, sourced directly from publisher. Dispatch time is 24-48 hours from our warehouse. Book will be sent in robust, secure packaging to ensure it reaches you securely. Bookseller Inventory # NU-LSI-06919354

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M. L. Curtis

Published by Springer New York 1984-10-31, New York (1984)

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Item Description: Springer New York 1984-10-31, New York, 1984. paperback. Book Condition: New. Bookseller Inventory # 9780387960746

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M. L. Curtis

Published by Springer-Verlag New York Inc., United States (1985)

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Item Description: Springer-Verlag New York Inc., United States, 1985. Paperback. Book Condition: New. 2nd ed. 1984. Language: English . Brand New Book ***** Print on Demand *****. These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I group is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. Bookseller Inventory # AAV9780387960746

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Curtis, M. L.

Published by Springer-Verlag New York Inc. (1984)

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Item Description: Springer-Verlag New York Inc., 1984. PAP. Book Condition: New. New Book. Shipped from US within 10 to 14 business days. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000. Bookseller Inventory # IQ-9780387960746

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M. L. Curtis

Published by Springer-Verlag New York Inc., United States (1985)

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Item Description: Springer-Verlag New York Inc., United States, 1985. Paperback. Book Condition: New. 2nd ed. 1984. Language: English . Brand New Book ***** Print on Demand *****.These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I group is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. Bookseller Inventory # AAV9780387960746

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Curtis, M. L.

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Item Description: Book Condition: New. Publisher/Verlag: Springer, Berlin | These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I "group" is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. | 1 General Linear Groups.- A. Groups.- B. Fields, Quaternions.- C. Vectors and Matrices.- D. General Linear Groups.- E. Exercises.- 2 Orthogonal Groups.- A. Inner Products.- B. Orthogonal Groups.- C. The Isomorphism Question.- D. Reflections in ?n.- E. Exercises.- 3 Homomorphisms.- A. Curves in a Vector Space.- B. Smooth Homomorphisms.- C. Exercises.- 4 Exponential and Logarithm.- A. Exponential of a Matrix.- B. Logarithm.- C. One-parameter Subgroups.- D. Lie Algebras.- E. Exercises.- 5 SO(3) and Sp(1).- A. The Homomorphism ?: S3?SO(3).- B. Centers.- C. Quotient Groups.- D. Exercises.- 6 Topology.- A. Introduction.- B. Continuity of Functions, Open Sets, Closed Sets.- C. Connected Sets, Compact Sets.- D. Subspace Topology, Countable Bases.- E. Manifolds.- F. Exercises.- 7 Maximal Tori.- A. Cartesian Products of Groups.- B. Maximal Tori in Groups.- C. Centers Again.- D. Exercises.- 8 Covering by Maximal Tori.- A. General Remarks.- B. (+) for U(n) and SU(n).- C. (+) for SO(n).- D. (+) for Sp(n).- E. Reflections in ?n (again).- F. Exercises.- 9 Conjugacy of Maximal Tori.- A. Monogenic Groups.- B. Conjugacy of Maximal Tori.- C. The Isomorphism Question Again.- D. Simple Groups, Simply-Connected Groups.- E. Exercises.- 10 Spin(k).- A. Clifford Algebras.- B. Pin(k) and Spin(k).- C. The Isomorphisms.- D. Exercises.- 11 Normalizers, Weyl Groups.- A. Normalizers.- B. Weyl Groups.- C. Spin(2n+1) and Sp(n).- D. SO(n) Splits.- E. Exercises.- 12 Lie Groups.- A. Differentiable Manifolds.- B. Tangent Vectors, Vector Fields.- C. Lie Groups.- D. Connected Groups.- E. Abelian Groups.- 13.- A. Maximal Tori.- B. The Anatomy of a Reflection.- C. The Adjoint Representation.- D. Sample Computation of Roots.- Appendix 1.- Appendix 2.- References.- Supplementary Index (for Chapter 13). | Format: Paperback | Language/Sprache: english | 327 gr | 234x171x13 mm | 228 pp. Bookseller Inventory # K9780387960746

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Curtis M. L.

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Item Description: Springer. Book Condition: New. pp. xiv + 228. Bookseller Inventory # 7562541

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Curtis, Morton Landers

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Item Description: Springer, 2016. Paperback. Book Condition: New. PRINT ON DEMAND Book; New; Publication Year 2016; Not Signed; Fast Shipping from the UK. No. book. Bookseller Inventory # ria9780387960746_lsuk

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M. L. Curtis

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Item Description: Springer-Verlag New York Inc., 1984. PAP. Book Condition: New. New Book. Delivered from our UK warehouse in 3 to 5 business days. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000. Bookseller Inventory # LQ-9780387960746

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MATRIX GROUPS -

Published by Springer (1984)

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Item Description: Springer, 1984. Paperback. Book Condition: NEW. 9780387960746 This listing is a new book, a title currently in-print which we order directly and immediately from the publisher. For all enquiries, please contact Herb Tandree Philosophy Books directly - customer service is our primary goal. Bookseller Inventory # HTANDREE0411290

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Curtis, M.

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Item Description: Springer, 1984. Softcover. Book Condition: Neubuch. XIV, 228 S. verlagsneu These notes were developed from a course taught at Rice University in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce some students to some of the concepts of Lie group theory --all done at the concrete level of matrix groups. Bookseller Inventory # 18004087

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Curtis, M. L.

Published by Springer (2017)

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M. L. Curtis

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Item Description: Springer Okt 1984, 1984. Taschenbuch. Book Condition: Neu. Neuware - These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I 'group' is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. 228 pp. Englisch. Bookseller Inventory # 9780387960746

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M. L. Curtis

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Item Description: Springer Okt 1984, 1984. Taschenbuch. Book Condition: Neu. Neuware - These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I 'group' is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. 228 pp. Englisch. Bookseller Inventory # 9780387960746

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Curtis, M. L.

Published by Springer (1984)

ISBN 10: 0387960740 ISBN 13: 9780387960746

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Item Description: Springer, 1984. Paperback. Book Condition: New. This item is printed on demand. Bookseller Inventory # INGM9780387960746

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M. L. Curtis

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Item Description: Springer. Paperback. Book Condition: New. 228 pages. Dimensions: 9.2in. x 5.9in. x 0.6in.These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I group is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A 0 , and define the general linear group GL(n, k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a omplex-valued determinant function on Mn (11) such that det A 0 guarantees that A has an inverse. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Paperback. Bookseller Inventory # 9780387960746

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M. L. Curtis

Published by Springer New York Okt 1984 (1984)

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Item Description: Springer New York Okt 1984, 1984. Taschenbuch. Book Condition: Neu. This item is printed on demand - Print on Demand Neuware - These notes were developed from a course taught at Rice Univ- sity in the spring of 1976 and again at the University of Hawaii in the spring of 1977. It is assumed that the students know some linear algebra and a little about differentiation of vector-valued functions. The idea is to introduce students to some of the concepts of Lie group theory-- all done at the concrete level of matrix groups. As much as we could, we motivated developments as a means of deciding when two matrix groups (with different definitions) are isomorphic. In Chapter I 'group' is defined and examples are given; ho- morphism and isomorphism are defined. For a field k denotes the algebra of n x n matrices over k We recall that A E Mn(k) has an inverse if and only if det A ~ 0 , and define the general linear group GL(n,k) We construct the skew-field lli of to operate linearly on llin quaternions and note that for A E Mn(lli) we must operate on the right (since we mUltiply a vector by a scalar n on the left). So we use row vectors for R , en, llin and write xA for the row vector obtained by matrix multiplication. We get a ~omplex-valued determinant function on Mn (11) such that det A ~ 0 guarantees that A has an inverse. 228 pp. Englisch. Bookseller Inventory # 9780387960746

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Curtis, M. L.

Published by Springer

ISBN 10: 0387960740 ISBN 13: 9780387960746

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From: Russell Books (Victoria, BC, Canada)

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Item Description: Springer. PAPERBACK. Book Condition: New. 0387960740 Special order direct from the distributor. Bookseller Inventory # ING9780387960746

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