Notice bibliographique

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010 .. $a 9783834803528
035 .. $a OCoLC316435456
100 .. $a 20170801d2006 m y0engy50 ba
101 0. $a eng
102 .. $a DE
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181 .0 $6 01 $a i $b xxxe
181 .. $6 02 $c txt $2 rdacontent
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200 1. $a Noncommutative geometry and number theory $b Texte électronique $e where arithmetic meets geometry and physics $f Caterina Consani, Matilde Marcolli (eds.)
205 .. $a 1st ed.
210 .. $a Wiesbaden $c Vieweg $d cop. 2006
215 .. $a 1 online resource (viii, 372 pages)
225 1. $a Aspects of mathematics $v v. E 37
300 .. $a Includes bibliographical references
300 .. $a English.
330 .. $a In recent years, number theory and arithmetic geometry have been enriched by new techniques from noncommutative geometry, operator algebras, dynamical systems, and K-Theory. This volume collects and presents up-to-date research topics in arithmetic and noncommutative geometry and ideas from physics that point to possible new connections between the fields of number theory, algebraic geometry and noncommutative geometry. The articles collected in this volume present new noncommutative geometry perspectives on classical topics of number theory and arithmetic such as modular forms, class field theory, the theory of reductive p-adic groups, Shimura varieties, the local Lfactors of arithmetic varieties. They also show how arithmetic appears naturally in noncommutative geometry and in physics, in the residues of Feynman graphs, in the properties of noncommutative tori, and in the quantum Hall effect
606 .. $3 14566877 $a Géométrie différentielle non commutative $2 rameau
606 .. $3 13162708 $a Théorie des nombres $2 rameau
608 .. $3 12061148 $a Actes de congrès $2 rameau
676 .. $a 530.156 36 $v 23
702 .| $3 17205099 $a Consani $b Caterina $4 570
702 .| $3 17251590 $a Marcolli $b Matilde $4 570
712 11 $3 12284513 $o ISNI0000000404917940 $a Max-Planck-Institut für Mathematik $c Bonn $4 570
801 .3 $a US $b OCoLC $c 20170801 $h 316435456 $2 marc21
801 .0 $b COO $g pn
930 .. $5 FR-759999999:44715432001001 $a ACQNUM-97198 $b 759999999 $c Document numérisé $d N

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