The Resource Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson
Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson
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The item Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.This item is available to borrow from 1 library branch.
Resource Information
The item Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.
This item is available to borrow from 1 library branch.
- Extent
- xiv, 431 pages
- Contents
-
- 1.2
- 5.5
- Defining equations of Rees algebras
- 104
- 5.6
- Blowing up
- 108
- 6
- Valuations
- 113
- 6.1
- Integral closure via reductions
- Valuations
- 113
- 6.2
- Value groups and valuation rings
- 115
- 6.3
- Existence of valuation rings
- 117
- 6.4
- More properties of valuation rings
- 5
- 119
- 6.5
- Valuation rings and completion
- 121
- 6.6
- Some invariants
- 124
- 6.7
- Examples of valuations
- 130
- 1.3
- 6.8
- Valuations and the integral closure of ideals
- 133
- 6.9
- The asymptotic Samuel function
- 138
- 7
- Derivations
- 143
- 7.1
- Integral closure of an ideal is an ideal
- Analytic approach
- 143
- 7.2
- Derivations and differentials
- 147
- 8
- Reductions
- 150
- 8.1
- Basic properties and examples
- 6
- 150
- 8.2
- Connections with Rees algebras
- 154
- 8.3
- Minimal reductions
- 155
- 8.4
- Reducing to infinite residue fields
- 159
- 1.4
- 8.5
- Superficial elements
- 160
- 8.6
- Superficial sequences and reductions
- 165
- 8.7
- Non-local rings
- 169
- 8.8
- Monomial ideals
- Sally's theorem on extensions
- 171
- 9
- Analytically unramified rings
- 177
- 9.1
- Rees's characterization
- 178
- 9.2
- Module-finite integral closures
- 9
- 180
- 9.3
- Divisorial valuations
- 182
- 10
- Rees valuations
- 187
- 10.1
- Uniqueness of Rees valuations
- 187
- 1.5
- 10.2
- A construction of Rees valuations
- 191
- 10.4
- Properties of Rees valuations
- 201
- 10.5
- Rational powers of ideals
- 205
- 11
- Table of basic properties
- Integral closure of rings
- Multiplicity and integral closure
- 212
- 11.1
- Hilbert-Samuel polynomials
- 212
- 11.2
- Multiplicity
- 217
- 11.3
- Rees's theorem
- 13
- 222
- 11.4
- Equimultiple families of ideals
- 225
- 12
- The conductor
- 234
- 12.1
- A classical formula
- 235
- 1.6
- 12.2
- One-dimensional rings
- 235
- 12.3
- The Lipman-Sathaye theorem
- 237
- 13
- The Briancon-Skoda Theorem
- 244
- 13.1
- How integral closure arises
- Tight closure
- 245
- 13.2
- Briancon-Skoda via tight closure
- 248
- 13.3
- The Lipman-Sathaye version
- 250
- 13.4
- General version
- 14
- 253
- 14
- Two-dimensional regular local rings
- 257
- 14.1
- Full ideals
- 258
- 14.2
- Quadratic transformations
- 263
- 1.7
- 14.3
- The transform of an ideal
- 266
- 14.4
- Zariski's theorems
- 268
- 14.5
- A formula of Hoskin and Deligne
- 274
- 14.6
- Dedekind-Mertens formula
- Simple integrally closed ideals
- 277
- 15
- Computing integral closure
- 281
- 15.1
- Method of Stolzenberg
- 282
- 15.2
- Some computations
- 17
- 286
- 15.3
- General algorithms
- 292
- 15.4
- Monomial ideals
- 295
- 16
- Integral dependence of modules
- 302
- 2
- 16.2
- Using symmetric algebras
- 304
- 16.3
- Using exterior algebras
- 307
- 16.4
- Properties of integral closure of modules
- 309
- 16.5
- Integral closure of rings
- Buchsbaum-Rim multiplicity
- 313
- 16.6
- Height sensitivity of Koszul complexes
- 319
- 16.7
- Absolute integral closures
- 321
- 16.8
- Complexes acyclic up to integral closure
- ix
- 23
- 325
- 17
- Joint reductions
- 331
- 17.1
- Definition of joint reductions
- 331
- 17.2
- Superficial elements
- 333
- 2.2
- 17.3
- Existence of joint reductions
- 335
- 17.4
- Mixed multiplicities
- 338
- 17.5
- More manipulations of mixed multiplicities
- 344
- 17.6
- Lying-Over, Incomparability, Going-Up, Going-Down
- Converse of Rees's multiplicity theorem
- 348
- 17.7
- Minkowski inequality
- 350
- 17.8
- The Rees-Sally formulation and the core
- 353
- 18
- Adjoints of ideals
- 30
- 360
- 18.1
- Basic facts about adjoints
- 360
- 18.2
- Adjoints and the Briancon-Skoda Theorem
- 362
- 18.3
- Background for computation of adjoints
- 364
- 2.3
- 18.4
- Adjoints of monomial ideals
- 366
- 18.5
- Adjoints in two-dimensional regular rings
- 369
- 18.6
- Mapping cones
- 372
- 18.7
- Integral closure and grading
- Analogs of adjoint ideals
- 375
- 19
- Normal homomorphisms
- 378
- 19.1
- Normal homomorphisms
- 379
- 19.2
- Locally analytically unramified rings
- 34
- 381
- 19.3
- Inductive limits of normal rings
- 383
- 19.4
- Base change and normal rings
- 384
- 19.5
- Integral closure and normal maps
- 388
- 2.4
- Appendix
- A Some background material
- 392
- A.1
- Some forms of Prime Avoidance
- 392
- A.2
- Caratheodory's theorem
- 392
- A.3
- Rings of homomorphisms of ideals
- Grading
- 393
- A.4
- Complexes
- 394
- A.5
- Macaulay representation of numbers
- 396
- Appendix B
- Height and dimension formulas
- 39
- 397
- B.1
- Going-Down, Lying-Over, flatness
- 397
- B.2
- Dimension and height inequalities
- 398
- B.3
- Dimension formula
- 399
- 1
- 3
- B.4
- Formal equidimensionality
- 401
- B.5
- Dimension Formula
- 403
- Separability
- 47
- 3.1
- Algebraic separability
- 47
- 3.2
- General separability
- 48
- 3.3
- What is integral closure of ideals?
- Relative algebraic closure
- 52
- 4
- Noetherian rings
- 56
- 4.1
- Principal ideals
- 56
- 4.2
- Normalization theorems
- 1
- 57
- 4.3
- Complete rings
- 60
- 4.4
- Jacobian ideals
- 63
- 4.5
- Serre's conditions
- 70
- 1.1
- 4.6
- Affine and Z-algebras
- 73
- 4.7
- Absolute integral closure
- 77
- 4.8
- Finite Lying-Over and height
- 79
- 4.9
- Basic properties
- Dimension one
- 83
- 4.10
- Krull domains
- 85
- 5
- Rees algebras
- 93
- 5.1
- Rees algebra constructions
- 2
- 93
- 5.2
- Integral closure of Rees algebras
- 95
- 5.3
- Integral closure of powers of an ideal
- 97
- 5.4
- Powers and formal equidimensionality
- 100
- Isbn
- 9780521688604
- Label
- Integral closure of ideals, rings, and modules
- Title
- Integral closure of ideals, rings, and modules
- Statement of responsibility
- Craig Huneke, Irena Swanson
- Language
- eng
- Cataloging source
- Z@L
- http://library.link/vocab/creatorName
- Huneke, C.
- Dewey number
- 512.44
- Government publication
- government publication of a state province territory dependency etc
- Illustrations
- illustrations
- Index
- index present
- Literary form
- non fiction
- Nature of contents
- bibliography
- http://library.link/vocab/relatedWorkOrContributorName
- Swanson, Irena
- Series statement
- London Mathematical Society lecture note series
- Series volume
- 336
- http://library.link/vocab/subjectName
-
- Integral closure
- Ideals (Algebra)
- Commutative rings
- Modules (Algebra)
- Label
- Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson
- Bibliography note
- Includes bibliographical references (pages [405]-421) 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
-
- 1.2
- 5.5
- Defining equations of Rees algebras
- 104
- 5.6
- Blowing up
- 108
- 6
- Valuations
- 113
- 6.1
- Integral closure via reductions
- Valuations
- 113
- 6.2
- Value groups and valuation rings
- 115
- 6.3
- Existence of valuation rings
- 117
- 6.4
- More properties of valuation rings
- 5
- 119
- 6.5
- Valuation rings and completion
- 121
- 6.6
- Some invariants
- 124
- 6.7
- Examples of valuations
- 130
- 1.3
- 6.8
- Valuations and the integral closure of ideals
- 133
- 6.9
- The asymptotic Samuel function
- 138
- 7
- Derivations
- 143
- 7.1
- Integral closure of an ideal is an ideal
- Analytic approach
- 143
- 7.2
- Derivations and differentials
- 147
- 8
- Reductions
- 150
- 8.1
- Basic properties and examples
- 6
- 150
- 8.2
- Connections with Rees algebras
- 154
- 8.3
- Minimal reductions
- 155
- 8.4
- Reducing to infinite residue fields
- 159
- 1.4
- 8.5
- Superficial elements
- 160
- 8.6
- Superficial sequences and reductions
- 165
- 8.7
- Non-local rings
- 169
- 8.8
- Monomial ideals
- Sally's theorem on extensions
- 171
- 9
- Analytically unramified rings
- 177
- 9.1
- Rees's characterization
- 178
- 9.2
- Module-finite integral closures
- 9
- 180
- 9.3
- Divisorial valuations
- 182
- 10
- Rees valuations
- 187
- 10.1
- Uniqueness of Rees valuations
- 187
- 1.5
- 10.2
- A construction of Rees valuations
- 191
- 10.4
- Properties of Rees valuations
- 201
- 10.5
- Rational powers of ideals
- 205
- 11
- Table of basic properties
- Integral closure of rings
- Multiplicity and integral closure
- 212
- 11.1
- Hilbert-Samuel polynomials
- 212
- 11.2
- Multiplicity
- 217
- 11.3
- Rees's theorem
- 13
- 222
- 11.4
- Equimultiple families of ideals
- 225
- 12
- The conductor
- 234
- 12.1
- A classical formula
- 235
- 1.6
- 12.2
- One-dimensional rings
- 235
- 12.3
- The Lipman-Sathaye theorem
- 237
- 13
- The Briancon-Skoda Theorem
- 244
- 13.1
- How integral closure arises
- Tight closure
- 245
- 13.2
- Briancon-Skoda via tight closure
- 248
- 13.3
- The Lipman-Sathaye version
- 250
- 13.4
- General version
- 14
- 253
- 14
- Two-dimensional regular local rings
- 257
- 14.1
- Full ideals
- 258
- 14.2
- Quadratic transformations
- 263
- 1.7
- 14.3
- The transform of an ideal
- 266
- 14.4
- Zariski's theorems
- 268
- 14.5
- A formula of Hoskin and Deligne
- 274
- 14.6
- Dedekind-Mertens formula
- Simple integrally closed ideals
- 277
- 15
- Computing integral closure
- 281
- 15.1
- Method of Stolzenberg
- 282
- 15.2
- Some computations
- 17
- 286
- 15.3
- General algorithms
- 292
- 15.4
- Monomial ideals
- 295
- 16
- Integral dependence of modules
- 302
- 2
- 16.2
- Using symmetric algebras
- 304
- 16.3
- Using exterior algebras
- 307
- 16.4
- Properties of integral closure of modules
- 309
- 16.5
- Integral closure of rings
- Buchsbaum-Rim multiplicity
- 313
- 16.6
- Height sensitivity of Koszul complexes
- 319
- 16.7
- Absolute integral closures
- 321
- 16.8
- Complexes acyclic up to integral closure
- ix
- 23
- 325
- 17
- Joint reductions
- 331
- 17.1
- Definition of joint reductions
- 331
- 17.2
- Superficial elements
- 333
- 2.2
- 17.3
- Existence of joint reductions
- 335
- 17.4
- Mixed multiplicities
- 338
- 17.5
- More manipulations of mixed multiplicities
- 344
- 17.6
- Lying-Over, Incomparability, Going-Up, Going-Down
- Converse of Rees's multiplicity theorem
- 348
- 17.7
- Minkowski inequality
- 350
- 17.8
- The Rees-Sally formulation and the core
- 353
- 18
- Adjoints of ideals
- 30
- 360
- 18.1
- Basic facts about adjoints
- 360
- 18.2
- Adjoints and the Briancon-Skoda Theorem
- 362
- 18.3
- Background for computation of adjoints
- 364
- 2.3
- 18.4
- Adjoints of monomial ideals
- 366
- 18.5
- Adjoints in two-dimensional regular rings
- 369
- 18.6
- Mapping cones
- 372
- 18.7
- Integral closure and grading
- Analogs of adjoint ideals
- 375
- 19
- Normal homomorphisms
- 378
- 19.1
- Normal homomorphisms
- 379
- 19.2
- Locally analytically unramified rings
- 34
- 381
- 19.3
- Inductive limits of normal rings
- 383
- 19.4
- Base change and normal rings
- 384
- 19.5
- Integral closure and normal maps
- 388
- 2.4
- Appendix
- A Some background material
- 392
- A.1
- Some forms of Prime Avoidance
- 392
- A.2
- Caratheodory's theorem
- 392
- A.3
- Rings of homomorphisms of ideals
- Grading
- 393
- A.4
- Complexes
- 394
- A.5
- Macaulay representation of numbers
- 396
- Appendix B
- Height and dimension formulas
- 39
- 397
- B.1
- Going-Down, Lying-Over, flatness
- 397
- B.2
- Dimension and height inequalities
- 398
- B.3
- Dimension formula
- 399
- 1
- 3
- B.4
- Formal equidimensionality
- 401
- B.5
- Dimension Formula
- 403
- Separability
- 47
- 3.1
- Algebraic separability
- 47
- 3.2
- General separability
- 48
- 3.3
- What is integral closure of ideals?
- Relative algebraic closure
- 52
- 4
- Noetherian rings
- 56
- 4.1
- Principal ideals
- 56
- 4.2
- Normalization theorems
- 1
- 57
- 4.3
- Complete rings
- 60
- 4.4
- Jacobian ideals
- 63
- 4.5
- Serre's conditions
- 70
- 1.1
- 4.6
- Affine and Z-algebras
- 73
- 4.7
- Absolute integral closure
- 77
- 4.8
- Finite Lying-Over and height
- 79
- 4.9
- Basic properties
- Dimension one
- 83
- 4.10
- Krull domains
- 85
- 5
- Rees algebras
- 93
- 5.1
- Rees algebra constructions
- 2
- 93
- 5.2
- Integral closure of Rees algebras
- 95
- 5.3
- Integral closure of powers of an ideal
- 97
- 5.4
- Powers and formal equidimensionality
- 100
- Control code
- 73458763
- Dimensions
- 23 cm
- Extent
- xiv, 431 pages
- Isbn
- 9780521688604
- Media category
- unmediated
- Media MARC source
- rdamedia
- Media type code
-
- n
- Other control number
- 9780521688604
- Other physical details
- illustrations
- System control number
- (OCoLC)73458763
- Label
- Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson
- Bibliography note
- Includes bibliographical references (pages [405]-421) 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
-
- 1.2
- 5.5
- Defining equations of Rees algebras
- 104
- 5.6
- Blowing up
- 108
- 6
- Valuations
- 113
- 6.1
- Integral closure via reductions
- Valuations
- 113
- 6.2
- Value groups and valuation rings
- 115
- 6.3
- Existence of valuation rings
- 117
- 6.4
- More properties of valuation rings
- 5
- 119
- 6.5
- Valuation rings and completion
- 121
- 6.6
- Some invariants
- 124
- 6.7
- Examples of valuations
- 130
- 1.3
- 6.8
- Valuations and the integral closure of ideals
- 133
- 6.9
- The asymptotic Samuel function
- 138
- 7
- Derivations
- 143
- 7.1
- Integral closure of an ideal is an ideal
- Analytic approach
- 143
- 7.2
- Derivations and differentials
- 147
- 8
- Reductions
- 150
- 8.1
- Basic properties and examples
- 6
- 150
- 8.2
- Connections with Rees algebras
- 154
- 8.3
- Minimal reductions
- 155
- 8.4
- Reducing to infinite residue fields
- 159
- 1.4
- 8.5
- Superficial elements
- 160
- 8.6
- Superficial sequences and reductions
- 165
- 8.7
- Non-local rings
- 169
- 8.8
- Monomial ideals
- Sally's theorem on extensions
- 171
- 9
- Analytically unramified rings
- 177
- 9.1
- Rees's characterization
- 178
- 9.2
- Module-finite integral closures
- 9
- 180
- 9.3
- Divisorial valuations
- 182
- 10
- Rees valuations
- 187
- 10.1
- Uniqueness of Rees valuations
- 187
- 1.5
- 10.2
- A construction of Rees valuations
- 191
- 10.4
- Properties of Rees valuations
- 201
- 10.5
- Rational powers of ideals
- 205
- 11
- Table of basic properties
- Integral closure of rings
- Multiplicity and integral closure
- 212
- 11.1
- Hilbert-Samuel polynomials
- 212
- 11.2
- Multiplicity
- 217
- 11.3
- Rees's theorem
- 13
- 222
- 11.4
- Equimultiple families of ideals
- 225
- 12
- The conductor
- 234
- 12.1
- A classical formula
- 235
- 1.6
- 12.2
- One-dimensional rings
- 235
- 12.3
- The Lipman-Sathaye theorem
- 237
- 13
- The Briancon-Skoda Theorem
- 244
- 13.1
- How integral closure arises
- Tight closure
- 245
- 13.2
- Briancon-Skoda via tight closure
- 248
- 13.3
- The Lipman-Sathaye version
- 250
- 13.4
- General version
- 14
- 253
- 14
- Two-dimensional regular local rings
- 257
- 14.1
- Full ideals
- 258
- 14.2
- Quadratic transformations
- 263
- 1.7
- 14.3
- The transform of an ideal
- 266
- 14.4
- Zariski's theorems
- 268
- 14.5
- A formula of Hoskin and Deligne
- 274
- 14.6
- Dedekind-Mertens formula
- Simple integrally closed ideals
- 277
- 15
- Computing integral closure
- 281
- 15.1
- Method of Stolzenberg
- 282
- 15.2
- Some computations
- 17
- 286
- 15.3
- General algorithms
- 292
- 15.4
- Monomial ideals
- 295
- 16
- Integral dependence of modules
- 302
- 2
- 16.2
- Using symmetric algebras
- 304
- 16.3
- Using exterior algebras
- 307
- 16.4
- Properties of integral closure of modules
- 309
- 16.5
- Integral closure of rings
- Buchsbaum-Rim multiplicity
- 313
- 16.6
- Height sensitivity of Koszul complexes
- 319
- 16.7
- Absolute integral closures
- 321
- 16.8
- Complexes acyclic up to integral closure
- ix
- 23
- 325
- 17
- Joint reductions
- 331
- 17.1
- Definition of joint reductions
- 331
- 17.2
- Superficial elements
- 333
- 2.2
- 17.3
- Existence of joint reductions
- 335
- 17.4
- Mixed multiplicities
- 338
- 17.5
- More manipulations of mixed multiplicities
- 344
- 17.6
- Lying-Over, Incomparability, Going-Up, Going-Down
- Converse of Rees's multiplicity theorem
- 348
- 17.7
- Minkowski inequality
- 350
- 17.8
- The Rees-Sally formulation and the core
- 353
- 18
- Adjoints of ideals
- 30
- 360
- 18.1
- Basic facts about adjoints
- 360
- 18.2
- Adjoints and the Briancon-Skoda Theorem
- 362
- 18.3
- Background for computation of adjoints
- 364
- 2.3
- 18.4
- Adjoints of monomial ideals
- 366
- 18.5
- Adjoints in two-dimensional regular rings
- 369
- 18.6
- Mapping cones
- 372
- 18.7
- Integral closure and grading
- Analogs of adjoint ideals
- 375
- 19
- Normal homomorphisms
- 378
- 19.1
- Normal homomorphisms
- 379
- 19.2
- Locally analytically unramified rings
- 34
- 381
- 19.3
- Inductive limits of normal rings
- 383
- 19.4
- Base change and normal rings
- 384
- 19.5
- Integral closure and normal maps
- 388
- 2.4
- Appendix
- A Some background material
- 392
- A.1
- Some forms of Prime Avoidance
- 392
- A.2
- Caratheodory's theorem
- 392
- A.3
- Rings of homomorphisms of ideals
- Grading
- 393
- A.4
- Complexes
- 394
- A.5
- Macaulay representation of numbers
- 396
- Appendix B
- Height and dimension formulas
- 39
- 397
- B.1
- Going-Down, Lying-Over, flatness
- 397
- B.2
- Dimension and height inequalities
- 398
- B.3
- Dimension formula
- 399
- 1
- 3
- B.4
- Formal equidimensionality
- 401
- B.5
- Dimension Formula
- 403
- Separability
- 47
- 3.1
- Algebraic separability
- 47
- 3.2
- General separability
- 48
- 3.3
- What is integral closure of ideals?
- Relative algebraic closure
- 52
- 4
- Noetherian rings
- 56
- 4.1
- Principal ideals
- 56
- 4.2
- Normalization theorems
- 1
- 57
- 4.3
- Complete rings
- 60
- 4.4
- Jacobian ideals
- 63
- 4.5
- Serre's conditions
- 70
- 1.1
- 4.6
- Affine and Z-algebras
- 73
- 4.7
- Absolute integral closure
- 77
- 4.8
- Finite Lying-Over and height
- 79
- 4.9
- Basic properties
- Dimension one
- 83
- 4.10
- Krull domains
- 85
- 5
- Rees algebras
- 93
- 5.1
- Rees algebra constructions
- 2
- 93
- 5.2
- Integral closure of Rees algebras
- 95
- 5.3
- Integral closure of powers of an ideal
- 97
- 5.4
- Powers and formal equidimensionality
- 100
- Control code
- 73458763
- Dimensions
- 23 cm
- Extent
- xiv, 431 pages
- Isbn
- 9780521688604
- Media category
- unmediated
- Media MARC source
- rdamedia
- Media type code
-
- n
- Other control number
- 9780521688604
- Other physical details
- illustrations
- System control number
- (OCoLC)73458763
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<div class="citation" vocab="http://schema.org/"><i class="fa fa-external-link-square fa-fw"></i> Data from <span resource="http://link.library.missouri.edu/portal/Integral-closure-of-ideals-rings-and-modules/0tUszCn7pgk/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.library.missouri.edu/portal/Integral-closure-of-ideals-rings-and-modules/0tUszCn7pgk/">Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson</a></span> - <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.library.missouri.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.library.missouri.edu/">University of Missouri Libraries</a></span></span></span></span></div>
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Data Citation of the Item Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson
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<div class="citation" vocab="http://schema.org/"><i class="fa fa-external-link-square fa-fw"></i> Data from <span resource="http://link.library.missouri.edu/portal/Integral-closure-of-ideals-rings-and-modules/0tUszCn7pgk/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.library.missouri.edu/portal/Integral-closure-of-ideals-rings-and-modules/0tUszCn7pgk/">Integral closure of ideals, rings, and modules, Craig Huneke, Irena Swanson</a></span> - <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.library.missouri.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.library.missouri.edu/">University of Missouri Libraries</a></span></span></span></span></div>
