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The Resource Berkeley problems in mathematics, Paulo Ney de Souza, Jorge-Nuno Silva

Berkeley problems in mathematics, Paulo Ney de Souza, Jorge-Nuno Silva

Label
Berkeley problems in mathematics
Title
Berkeley problems in mathematics
Statement of responsibility
Paulo Ney de Souza, Jorge-Nuno Silva
Creator
Contributor
Subject
Genre
Language
eng
Member of
Cataloging source
DLC
http://library.link/vocab/creatorName
De Souza, Paulo Ney
Dewey number
515/.076
Illustrations
illustrations
Index
index present
LC call number
QA43
LC item number
.S695 1998
Literary form
non fiction
Nature of contents
bibliography
http://library.link/vocab/relatedWorkOrContributorName
Silva, Jorge-Nuno
Series statement
Problem books in mathematics
http://library.link/vocab/subjectName
  • University of California, Berkeley
  • Mathematics
Label
Berkeley problems in mathematics, Paulo Ney de Souza, Jorge-Nuno Silva
Instantiates
Publication
Bibliography note
Includes bibliographical references (page [525]-531) and index
Carrier category
volume
Carrier category code
nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
txt
Content type MARC source
rdacontent
Contents
  • 8
  • 79
  • 5.11
  • Integrals Along the Real Axis
  • 85
  • 6
  • Algebra
  • 89
  • 6.1
  • Examples of Groups and General Theory
  • 89
  • 1.3
  • 6.2
  • Homomorphisms and Subgroups
  • 91
  • 6.3
  • Cyclic Groups
  • 93
  • 6.4
  • Normality, Quotients, and Homomorphisms
  • 94
  • 6.5
  • Sequences, Series, and Products
  • S[subscript n], A[subscript n], D[subscript n] ...
  • 96
  • 6.6
  • Direct Products
  • 97
  • 6.7
  • Free Groups, Generators, and Relations
  • 98
  • 6.8
  • Finite Groups
  • 10
  • 99
  • 6.9
  • Rings and Their Homomorphisms
  • 100
  • 6.10
  • Ideals
  • 101
  • 6.11
  • Polynomials
  • 103
  • 1.4
  • 6.12
  • Fields and Their Extensions
  • 106
  • 6.13
  • Elementary Number Theory
  • 108
  • 7
  • Linear Algebra
  • 111
  • 7.1
  • Differential Calculus
  • Vector Spaces
  • 111
  • 7.2
  • Rank and Determinants
  • 113
  • 7.3
  • Systems of Equations
  • 116
  • 7.4
  • Linear Transformations
  • 13
  • 116
  • 7.5
  • Eigenvalues and Eigenvectors
  • 120
  • 7.6
  • Canonical Forms
  • 125
  • 7.7
  • Similarity
  • 130
  • 1.5
  • 7.8
  • Bilinear, Quadratic Forms, and Inner Product Spaces
  • 132
  • 7.9
  • General Theory of Matrices
  • 135
  • II
  • Solutions
  • 141
  • 1
  • Integral Calculus
  • Real Analysis
  • 143
  • 1.1
  • Elementary Calculus
  • 143
  • 1.2
  • Limits and Continuity
  • 158
  • 1.3
  • Sequences, Series, and Products
  • 17
  • 163
  • 1.4
  • Differential Calculus
  • 175
  • 1.5
  • Integral Calculus
  • 184
  • 1.6
  • Sequences of Functions
  • 196
  • 1
  • 1.6
  • 1.7
  • Fourier Series
  • 208
  • 1.8
  • Convex Functions
  • 212
  • 2
  • Multivariable Calculus
  • 215
  • 2.1
  • Sequences of Functions
  • Limits and Continuity
  • 215
  • 2.2
  • Differential Calculus
  • 217
  • 2.3
  • Integral Calculus
  • 236
  • 3
  • Differential Equations
  • 21
  • 243
  • 3.1
  • First Order Equations
  • 243
  • 3.2
  • Second Order Equations
  • 252
  • 3.3
  • Higher Order Equations
  • 256
  • 1.7
  • 3.4
  • Systems of Differential Equations
  • 257
  • 4
  • Metric Spaces
  • 269
  • 4.1
  • Topology of R[superscript n]
  • 269
  • 4.2
  • Fourier Series
  • General Theory
  • 276
  • 4.3
  • Fixed Point Theorem
  • 279
  • 5
  • Complex Analysis
  • 283
  • 5.1
  • Complex Numbers
  • 26
  • 283
  • 5.2
  • Series and Sequences of Functions
  • 287
  • 5.3
  • Conformal Mappings
  • 293
  • 5.4
  • Functions on the Unit Disc
  • 297
  • 1.8
  • 5.5
  • Growth Conditions
  • 305
  • 5.6
  • Analytic and Meromorphic Functions
  • 309
  • 5.7
  • Cauchy's Theorem
  • 321
  • 5.8
  • Convex Functions
  • Zeros and Singularities
  • 330
  • 5.9
  • Harmonic Functions
  • 345
  • 5.10
  • Residue Theory
  • 347
  • 5.11
  • Integrals Along the Real Axis
  • 28
  • 362
  • 6
  • Algebra
  • 391
  • 6.1
  • Examples of Groups and General Theory
  • 391
  • 6.2
  • Homomorphisms and Subgroups
  • 396
  • 2
  • 6.3
  • Cyclic Groups
  • 399
  • 6.4
  • Normality, Quotients, and Homomorphisms
  • 400
  • 6.5
  • S[subscript n], A[subscript n], D[subscript n] ...
  • 404
  • 6.6
  • Real Analysis
  • Multivariable Calculus
  • Direct Products
  • 406
  • 6.7
  • Free Groups, Generators, and Relations
  • 408
  • 6.8
  • Finite Groups
  • 413
  • 6.9
  • Rings and Their Homomorphisms
  • 29
  • 417
  • 6.10
  • Ideals
  • 420
  • 6.11
  • Polynomials
  • 424
  • 6.12
  • Fields and Their Extensions
  • 431
  • 2.1
  • 6.13
  • Elementary Number Theory
  • 436
  • 7
  • Linear Algebra
  • 443
  • 7.1
  • Vector Spaces
  • 443
  • 7.2
  • Limits and Continuity
  • Rank and Determinants
  • 449
  • 7.3
  • Systems of Equations
  • 454
  • 7.44
  • Linear Transformations
  • 455
  • 7.5
  • Eigenvalues and Eigenvectors
  • 29
  • 465
  • 7.6
  • Canonical Forms
  • 474
  • 7.7
  • Similarity
  • 487
  • 7.8
  • Bilinear, Quadratic Forms, and Inner Product Spaces
  • 491
  • 2.2
  • 7.9
  • General Theory of Matrices
  • 500
  • Differential Calculus
  • 30
  • 2.3
  • Integral Calculus
  • 3
  • 37
  • 3
  • Differential Equations
  • 41
  • 3.1
  • First Order Equations
  • 41
  • 3.2
  • Second Order Equations
  • 45
  • 1.1
  • 3.3
  • Higher Order Equations
  • 47
  • 3.4
  • Systems of Differential Equations
  • 48
  • 4
  • Metric Spaces
  • 53
  • 4.1
  • Elementary Calculus
  • Topology of R[superscript n]
  • 53
  • 4.2
  • General Theory
  • 56
  • 4.3
  • Fixed Point Theorem
  • 57
  • 5
  • Complex Analysis
  • 3
  • 59
  • 5.1
  • Complex Numbers
  • 59
  • 5.2
  • Series and Sequences of Functions
  • 61
  • 5.3
  • Conformal Mappings
  • 64
  • 1.2
  • 5.4
  • Functions on the Unit Disc
  • 65
  • 5.5
  • Growth Conditions
  • 67
  • 5.6
  • Analytic and Meromorphic Functions
  • 68
  • 5.7
  • Limits and Continuity
  • Cauchy's Theorem
  • 73
  • 5.8
  • Zeros and Singularities
  • 75
  • 5.9
  • Harmonic Functions
  • 78
  • 5.10
  • Residue Theory
Control code
45248305
Dimensions
24 cm
Edition
2nd ed.
Extent
xiv, 535 pages
Isbn
9780387952079
Isbn Type
(softcover : alk. paper)
Lccn
00052276
Media category
unmediated
Media MARC source
rdamedia
Media type code
n
Other physical details
illustrations
Label
Berkeley problems in mathematics, Paulo Ney de Souza, Jorge-Nuno Silva
Publication
Bibliography note
Includes bibliographical references (page [525]-531) and index
Carrier category
volume
Carrier category code
nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
txt
Content type MARC source
rdacontent
Contents
  • 8
  • 79
  • 5.11
  • Integrals Along the Real Axis
  • 85
  • 6
  • Algebra
  • 89
  • 6.1
  • Examples of Groups and General Theory
  • 89
  • 1.3
  • 6.2
  • Homomorphisms and Subgroups
  • 91
  • 6.3
  • Cyclic Groups
  • 93
  • 6.4
  • Normality, Quotients, and Homomorphisms
  • 94
  • 6.5
  • Sequences, Series, and Products
  • S[subscript n], A[subscript n], D[subscript n] ...
  • 96
  • 6.6
  • Direct Products
  • 97
  • 6.7
  • Free Groups, Generators, and Relations
  • 98
  • 6.8
  • Finite Groups
  • 10
  • 99
  • 6.9
  • Rings and Their Homomorphisms
  • 100
  • 6.10
  • Ideals
  • 101
  • 6.11
  • Polynomials
  • 103
  • 1.4
  • 6.12
  • Fields and Their Extensions
  • 106
  • 6.13
  • Elementary Number Theory
  • 108
  • 7
  • Linear Algebra
  • 111
  • 7.1
  • Differential Calculus
  • Vector Spaces
  • 111
  • 7.2
  • Rank and Determinants
  • 113
  • 7.3
  • Systems of Equations
  • 116
  • 7.4
  • Linear Transformations
  • 13
  • 116
  • 7.5
  • Eigenvalues and Eigenvectors
  • 120
  • 7.6
  • Canonical Forms
  • 125
  • 7.7
  • Similarity
  • 130
  • 1.5
  • 7.8
  • Bilinear, Quadratic Forms, and Inner Product Spaces
  • 132
  • 7.9
  • General Theory of Matrices
  • 135
  • II
  • Solutions
  • 141
  • 1
  • Integral Calculus
  • Real Analysis
  • 143
  • 1.1
  • Elementary Calculus
  • 143
  • 1.2
  • Limits and Continuity
  • 158
  • 1.3
  • Sequences, Series, and Products
  • 17
  • 163
  • 1.4
  • Differential Calculus
  • 175
  • 1.5
  • Integral Calculus
  • 184
  • 1.6
  • Sequences of Functions
  • 196
  • 1
  • 1.6
  • 1.7
  • Fourier Series
  • 208
  • 1.8
  • Convex Functions
  • 212
  • 2
  • Multivariable Calculus
  • 215
  • 2.1
  • Sequences of Functions
  • Limits and Continuity
  • 215
  • 2.2
  • Differential Calculus
  • 217
  • 2.3
  • Integral Calculus
  • 236
  • 3
  • Differential Equations
  • 21
  • 243
  • 3.1
  • First Order Equations
  • 243
  • 3.2
  • Second Order Equations
  • 252
  • 3.3
  • Higher Order Equations
  • 256
  • 1.7
  • 3.4
  • Systems of Differential Equations
  • 257
  • 4
  • Metric Spaces
  • 269
  • 4.1
  • Topology of R[superscript n]
  • 269
  • 4.2
  • Fourier Series
  • General Theory
  • 276
  • 4.3
  • Fixed Point Theorem
  • 279
  • 5
  • Complex Analysis
  • 283
  • 5.1
  • Complex Numbers
  • 26
  • 283
  • 5.2
  • Series and Sequences of Functions
  • 287
  • 5.3
  • Conformal Mappings
  • 293
  • 5.4
  • Functions on the Unit Disc
  • 297
  • 1.8
  • 5.5
  • Growth Conditions
  • 305
  • 5.6
  • Analytic and Meromorphic Functions
  • 309
  • 5.7
  • Cauchy's Theorem
  • 321
  • 5.8
  • Convex Functions
  • Zeros and Singularities
  • 330
  • 5.9
  • Harmonic Functions
  • 345
  • 5.10
  • Residue Theory
  • 347
  • 5.11
  • Integrals Along the Real Axis
  • 28
  • 362
  • 6
  • Algebra
  • 391
  • 6.1
  • Examples of Groups and General Theory
  • 391
  • 6.2
  • Homomorphisms and Subgroups
  • 396
  • 2
  • 6.3
  • Cyclic Groups
  • 399
  • 6.4
  • Normality, Quotients, and Homomorphisms
  • 400
  • 6.5
  • S[subscript n], A[subscript n], D[subscript n] ...
  • 404
  • 6.6
  • Real Analysis
  • Multivariable Calculus
  • Direct Products
  • 406
  • 6.7
  • Free Groups, Generators, and Relations
  • 408
  • 6.8
  • Finite Groups
  • 413
  • 6.9
  • Rings and Their Homomorphisms
  • 29
  • 417
  • 6.10
  • Ideals
  • 420
  • 6.11
  • Polynomials
  • 424
  • 6.12
  • Fields and Their Extensions
  • 431
  • 2.1
  • 6.13
  • Elementary Number Theory
  • 436
  • 7
  • Linear Algebra
  • 443
  • 7.1
  • Vector Spaces
  • 443
  • 7.2
  • Limits and Continuity
  • Rank and Determinants
  • 449
  • 7.3
  • Systems of Equations
  • 454
  • 7.44
  • Linear Transformations
  • 455
  • 7.5
  • Eigenvalues and Eigenvectors
  • 29
  • 465
  • 7.6
  • Canonical Forms
  • 474
  • 7.7
  • Similarity
  • 487
  • 7.8
  • Bilinear, Quadratic Forms, and Inner Product Spaces
  • 491
  • 2.2
  • 7.9
  • General Theory of Matrices
  • 500
  • Differential Calculus
  • 30
  • 2.3
  • Integral Calculus
  • 3
  • 37
  • 3
  • Differential Equations
  • 41
  • 3.1
  • First Order Equations
  • 41
  • 3.2
  • Second Order Equations
  • 45
  • 1.1
  • 3.3
  • Higher Order Equations
  • 47
  • 3.4
  • Systems of Differential Equations
  • 48
  • 4
  • Metric Spaces
  • 53
  • 4.1
  • Elementary Calculus
  • Topology of R[superscript n]
  • 53
  • 4.2
  • General Theory
  • 56
  • 4.3
  • Fixed Point Theorem
  • 57
  • 5
  • Complex Analysis
  • 3
  • 59
  • 5.1
  • Complex Numbers
  • 59
  • 5.2
  • Series and Sequences of Functions
  • 61
  • 5.3
  • Conformal Mappings
  • 64
  • 1.2
  • 5.4
  • Functions on the Unit Disc
  • 65
  • 5.5
  • Growth Conditions
  • 67
  • 5.6
  • Analytic and Meromorphic Functions
  • 68
  • 5.7
  • Limits and Continuity
  • Cauchy's Theorem
  • 73
  • 5.8
  • Zeros and Singularities
  • 75
  • 5.9
  • Harmonic Functions
  • 78
  • 5.10
  • Residue Theory
Control code
45248305
Dimensions
24 cm
Edition
2nd ed.
Extent
xiv, 535 pages
Isbn
9780387952079
Isbn Type
(softcover : alk. paper)
Lccn
00052276
Media category
unmediated
Media MARC source
rdamedia
Media type code
n
Other physical details
illustrations

Library Locations

    • Mathematical Sciences LibraryBorrow it
      104 Ellis Library, Columbia, MO, 65201, US
      38.944377 -92.326537
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