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200321s2019 riu o 000 0 eng d |
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|b eng
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|d OCLCQ
|d YDX
|d UIU
|d UKAHL
|d EYM
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|a 9781470453992
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|z (OCoLC)1130768732
|z (OCoLC)1140667500
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|a QA331.7
|b .L67 2019
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|a 515.9
|2 23
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|a UAMI
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|a Lorscheid, Oliver.
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|a Quiver Grassmannians of Extended Dynkin Type d Part I
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260 |
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|a Providence :
|b American Mathematical Society,
|c 2019.
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|a 1 online resource (90 pages)
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336 |
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|a text
|b txt
|2 rdacontent
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|a computer
|b c
|2 rdamedia
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|a online resource
|b cr
|2 rdacarrier
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|a Memoirs of the American Mathematical Society Ser. ;
|v v. 261
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|a Print version record.
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|a Cover -- Title page -- Introduction -- Chapter 1. Background -- 1.1. Coefficient quiver -- 1.2. Schubert decompositions -- 1.3. Representations of Schubert cells -- Chapter 2. Schubert systems -- 2.1. The complete Schubert system -- 2.2. Partial Evaluations -- 2.3. Contradictory -states -- 2.4. Definition of -states -- 2.5. The reduced Schubert system -- 2.6. Computing -states -- 2.7. Solvable -states -- 2.8. Extremal edges -- 2.9. Patchwork solutions -- 2.10. Extremal paths -- Chapter 3. First applications -- 3.1. The Kronecker quiver -- 3.2. Dynkin quivers
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505 |
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|a Chapter 4. Schubert decompositions for type ̃ _{ } -- 4.1. Contradictory of the first and of the second kind -- 4.2. Automorphisms of the Dynkin diagram -- 4.3. Bases for some indecomposable representations -- 4.4. The main theorem -- Chapter 5. Proof of Theorem 4.1 -- 5.1. Defect -1 -- Appendix A. Representations for quivers of type ̃ _{ } -- A.1. Reflections and Auslander-Reiten translates -- A.2. Indecomposable and exceptional representations -- A.3. The Auslander-Reiten quiver -- A.4. The tubes -- A.5. Roots -- A.6. The defect -- Appendix B. Bases for representations of type ̃ _{ }
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|a B.1. Defect -1 -- B.2. Defect -2 -- B.3. Positive defect -- B.4. Exceptional tubes of rank 2 -- B.5. Exceptional tubes of rank -2 -- B.6. Homogeneous tubes -- Bibliography -- Back Cover
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|a Let Q be a quiver of extended Dynkin type \widetilde{D}_n. In this first of two papers, the authors show that the quiver Grassmannian \mathrm{Gr}_{underline{e}}(M) has a decomposition into affine spaces for every dimension vector underline{e} and every indecomposable representation M of defect -1 and defect 0, with the exception of the non-Schurian representations in homogeneous tubes. The authors characterize the affine spaces in terms of the combinatorics of a fixed coefficient quiver for M. The method of proof is to exhibit explicit equations for the Schubert cells of \mathrm{Gr}_{underline.
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|a Includes bibliographical references (pages 77-78).
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590 |
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|a ProQuest Ebook Central
|b Ebook Central Academic Complete
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650 |
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0 |
|a Geometry, Algebraic.
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650 |
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6 |
|a Géométrie algébrique.
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650 |
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7 |
|a Geometría algebraica
|2 embne
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650 |
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7 |
|a Geometry, Algebraic
|2 fast
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700 |
1 |
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|a Weist, Thorsten.
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758 |
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|i has work:
|a Quiver Grassmannians of extended Dynkin type D Part I: Schubert systems and decompositions into affine spaces (Text)
|1 https://id.oclc.org/worldcat/entity/E39PCFvxHH4pQYJvC368yTdwvd
|4 https://id.oclc.org/worldcat/ontology/hasWork
|
776 |
0 |
8 |
|i Print version:
|a Lorscheid, Oliver.
|t Quiver Grassmannians of Extended Dynkin Type d Part I: Schubert Systems and Decompositions into Affine Spaces.
|d Providence : American Mathematical Society, ©2019
|z 9781470436476
|
830 |
|
0 |
|a Memoirs of the American Mathematical Society Ser.
|
856 |
4 |
0 |
|u https://ebookcentral.uam.elogim.com/lib/uam-ebooks/detail.action?docID=5990837
|z Texto completo
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938 |
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|a ProQuest Ebook Central
|b EBLB
|n EBL5990837
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|a Askews and Holts Library Services
|b ASKH
|n AH37445294
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|a YBP Library Services
|b YANK
|n 301000551
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|a 92
|b IZTAP
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