"The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the meth…
The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the metho…
"The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the meth…
1. Dimension of a local ring. 1.1. Nakayama's lemma. 1.2. Prime ideals. 1.3. Noetherian modules. 1.4. Modules of finite length. 1.5. Hilbert's basis theorem. 1.6. Graded rings. 1.7. Filtered rings. 1.8. Local rings. 1.9. Regular local rings -- 2. Modules over a local ring. 2.1. …
The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the metho…
"The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the meth…
The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the metho…
The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the metho…
"The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the meth…
"The content in Chapter 1-3 is a fairly standard one-semester course on local rings with the goal to reach the fact that a regular local ring is a unique factorization domain. The homological machinery is also supported by Cohen-Macaulay rings and depth. In Chapters 4-6 the meth…
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
This book is an introduction to techniques and results in diagrammatic algebra. It starts with abstract tensors and their categorifications, presents diagrammatic methods for studying Frobenius and Hopf algebras, and discusses their relations with topological quantum field theor…
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
This book is an introduction to techniques and results in diagrammatic algebra. It starts with abstract tensors and their categorifications, presents diagrammatic methods for studying Frobenius and Hopf algebras, and discusses their relations with topological quantum field theor…
Diagrammatic algebra
by Carter, J. Scott, Kamada, Seiichi
fromMathematical surveys and monographs
This book is an introduction to techniques and results in diagrammatic algebra. It starts with abstract tensors and their categorifications, presents diagrammatic methods for studying Frobenius and Hopf algebras, and discusses their relations with topological quantum field theor…