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008 080410s2009 njua ob 001 0 eng d
019 557402428|a587078441|a593215075|a698019114|a722735807
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020 9781400829057|q(electronic book)
020 1400829054|q(electronic book)
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020 |z9780691138817|q(paperback ;|qacid-free paper)
020 |z0691136599|q(cloth ;|qacid-free paper)
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040 E7B|beng|epn|cE7B|dOCLCQ|dN$T|dOSU|dEBLCP|dIDEBK|dOCLCQ
|dMHW|dOCLCQ|dCDX|dFVL|dOCLCE|dOCLCQ|dOCLCO|dOCLCQ|dDEBSZ
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042 dlr
049 RIDW
050 4 QA174.2|b.W454 2009eb
072 7 MAT|x014000|2bisacsh
072 7 MAT014000|2bisacsh
082 04 512/.2|222
084 SI 830|2rvk
084 SK 260|2rvk
090 QA174.2|b.W454 2009eb
100 1 Weiss, Richard M.|q(Richard Mark),|d1946-|0https://
id.loc.gov/authorities/names/n2002160703
245 14 The structure of affine buildings /|cRichard M. Weiss.
264 1 Princeton, N.J. :|bPrinceton University Press,|c[2009]
264 4 |c©2009
300 1 online resource (x, 368 pages) :|billustrations.
336 text|btxt|2rdacontent
337 computer|bc|2rdamedia
338 online resource|bcr|2rdacarrier
340 |gpolychrome|2rdacc
347 text file|2rdaft
490 1 Annals of mathematics studies ;|vno. 168
504 Includes bibliographical references and index.
505 0 Preface; Chapter 1. Affine Coxeter Diagrams; Chapter 2.
Root Systems; Chapter 3. Root Data with Valuation; Chapter
4. Sectors; Chapter 5. Faces; Chapter 6. Gems; Chapter 7.
Affine Buildings; Chapter 8. The Building at Infinity;
Chapter 9. Trees with Valuation; Chapter 10. Wall Trees;
Chapter 11. Panel Trees; Chapter 12. Tree-Preserving
Isomorphisms; Chapter 13. The Moufang Property at
Infinity; Chapter 14. Existence; Chapter 15. Partial
Valuations; Chapter 16. Bruhat-Tits Theory; Chapter 17.
Completions; Chapter 18. Automorphisms and Residues.
506 |3Use copy|fRestrictions unspecified|2star|5MiAaHDL
520 In The Structure of Affine Buildings, Richard Weiss gives
a detailed presentation of the complete proof of the
classification of Bruhat-Tits buildings first completed by
Jacques Tits in 1986. The book includes numerous results
about automorphisms, completions, and residues of these
buildings. It also includes tables correlating the results
in the locally finite case with the results of Tits's
classification of absolutely simple algebraic groups
defined over a local field. A companion to Weiss's The
Structure of Spherical Buildings, The Structure of Affine
Buildings is organized around the clas.
533 Electronic reproduction.|b[S.l.] :|cHathiTrust Digital
Library,|d2011.|5MiAaHDL
538 Master and use copy. Digital master created according to
Benchmark for Faithful Digital Reproductions of Monographs
and Serials, Version 1. Digital Library Federation,
December 2002.|uhttp://purl.oclc.org/DLF/benchrepro0212
|5MiAaHDL
583 1 digitized|c2011|hHathiTrust Digital Library|lcommitted to
preserve|2pda|5MiAaHDL
588 0 Print version record.
590 eBooks on EBSCOhost|bEBSCO eBook Subscription Academic
Collection - North America
650 0 Buildings (Group theory)|0https://id.loc.gov/authorities/
subjects/sh88005178
650 0 Moufang loops.|0https://id.loc.gov/authorities/subjects/
sh85087706
650 0 Automorphisms.|0https://id.loc.gov/authorities/subjects/
sh85010452
650 0 Affine algebraic groups.|0https://id.loc.gov/authorities/
subjects/sh96011312
650 7 Buildings (Group theory)|2fast|0https://id.worldcat.org/
fast/841183
650 7 Moufang loops.|2fast|0https://id.worldcat.org/fast/1028220
650 7 Automorphisms.|2fast|0https://id.worldcat.org/fast/824131
650 7 Affine algebraic groups.|2fast|0https://id.worldcat.org/
fast/798883
655 4 Electronic books.
776 08 |iPrint version:|aWeiss, Richard M. (Richard Mark), 1946-
|tStructure of affine buildings.|dPrinceton, N.J. :
Princeton University Press, ©2009|w(DLC) 2008062106
830 0 Annals of mathematics studies ;|0https://id.loc.gov/
authorities/names/n42002129|vno. 168.
856 40 |uhttps://rider.idm.oclc.org/login?url=http://
search.ebscohost.com/login.aspx?direct=true&scope=site&
db=nlebk&AN=305786|zOnline eBook. Access restricted to
current Rider University students, faculty, and staff.
856 42 |3Instructions for reading/downloading this eBook|uhttp://
guides.rider.edu/ebooks/ebsco
901 MARCIVE 20231220
948 |d20161017 |cMH |tebscoebooksacademic updated may-july27
|lridw
948 |d20160616|cEBSCO|tebscoebooksacademic|lridw
994 92|bRID
