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|a Mühlherr, Bernhard Matthias,
|e author.
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|a Descent in buildings /
|c Bernhard Mühlherr, Holger P. Petersson, Richard M. Weiss.
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|a Princeton :
|b Princeton University Press,
|c 2015.
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|a 1 online resource (xvi, 336 pages .)
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|a text
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|a online resource
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|a text file
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|b PDF
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|a Annals of mathematics studies ;
|v 190
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|a Includes bibliographical references and index.
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|a Print version record.
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|a Cover; Title; Copyright; Dedication; Contents; Preface; PART 1. MOUFANG QUADRANGLES; Chapter 1. Buildings; Chapter 2. Quadratic Forms; Chapter 3. Moufang Polygons; Chapter 4. Moufang Quadrangles; Chapter 5. Linked Tori, I; Chapter 6. Linked Tori, II; Chapter 7. Quadratic Forms over a Local Field; Chapter 8. Quadratic Forms of Type E6, E7 and E8; Chapter 9. Quadratic Forms of Type F4; PART 2. RESIDUES IN BRUHAT-TITS BUILDINGS; Chapter 10. Residues; Chapter 11. Unramified Quadrangles of Type E6, E7 and E8; Chapter 12. Semi-ramified Quadrangles of Type E6, E7 and E8.
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|a Chapter 13. Ramified Quadrangles of Type E6, E7 and E8Chapter 14. Quadrangles of Type E6, E7 and E8: Summary; Chapter 15. Totally Wild Quadratic Forms of Type E7; Chapter 16. Existence; Chapter 17. Quadrangles of Type F4; Chapter 18. The Other Bruhat-Tits Buildings; PART 3. DESCENT; Chapter 19. Coxeter Groups; Chapter 20. Tits Indices; Chapter 21. Parallel Residues; Chapter 22. Fixed Point Buildings; Chapter 23. Subbuildings; Chapter 24. Moufang Structures; Chapter 25. Fixed Apartments; Chapter 26. The Standard Metric; Chapter 27. Affine Fixed Point Buildings; PART 4. GALOIS INVOLUTIONS.
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|a Chapter 28. Pseudo-Split BuildingsChapter 29. Linear Automorphisms; Chapter 30. Strictly Semi-linear Automorphisms; Chapter 31. Galois Involutions; Chapter 32. Unramified Galois Involutions; PART 5. EXCEPTIONAL TITS INDICES; Chapter 33. Residually Pseudo-Split Buildings; Chapter 34. Forms of Residually Pseudo-Split Buildings; Chapter 35. Orthogonal Buildings; Chapter 36. Indices for the Exceptional Bruhat-Tits Buildings; Bibliography; Index.
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|a Descent in Buildings begins with the resolution of a major open question about the local structure of Bruhat-Tits buildings. The authors then put their algebraic solution into a geometric context by developing a general fixed point theory for groups acting on buildings of arbitrary type, giving necessary and sufficient conditions for the residues fixed by a group to form a kind of subbuilding or "form" of the original building. At the center of this theory is the notion of a Tits index, a combinatorial version of the notion of an index in the relative theory of algebraic groups
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|a In English.
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|a JSTOR
|b Books at JSTOR Demand Driven Acquisitions (DDA)
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|a JSTOR
|b Books at JSTOR Evidence Based Acquisitions
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|a JSTOR
|b Books at JSTOR All Purchased
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|a Buildings (Group theory)
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|a Combinatorial geometry.
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|a Immeubles (Théorie des groupes)
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|a Géométrie combinatoire.
|
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|a MATHEMATICS
|x Geometry
|x General.
|2 bisacsh
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|a Buildings (Group theory)
|2 fast
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|a Combinatorial geometry
|2 fast
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1 |
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|a Petersson, Holger P.,
|d 1939-
|e author.
|
700 |
1 |
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|a Weiss, Richard M.
|q (Richard Mark),
|d 1946-
|e author.
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776 |
0 |
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|i Print version:
|a Mühlherr, Bernhard Matthias.
|t Descent in buildings.
|d Princeton : Princeton University Press, 2015
|z 9780691166902
|z 0691166900
|w (DLC) 2015008618
|w (OCoLC)907060235
|
830 |
|
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|a Annals of mathematics studies ;
|v no. 190.
|
856 |
4 |
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|u https://jstor.uam.elogim.com/stable/10.2307/j.ctt18z4hp8
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