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010 a| 2020023471;

020 a| 9781470435226q| (paperback);

020 z| 9781470453985q| (ebook);

035 a| (WaSeSS)ssj0002325495;

042 a| pcc;

049 a| EREEa| NEHH;

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100 1 a| Paradan, Paul-Emile.?| UNAUTHORIZED;

245 10 a| Witten non abelian localization for equivariant K-theory, and the [Q,R] = 0 theoremh| [electronic resource] /c| Paul-Emile Paradan, Michéle Vergne.;

260 a| Providence :b| American Mathematical Society,c| 2019.;

300 a| v, 71 pages ;c| 26 cm;

490 0 a| Memoirs of the American Mathematical Society,x| 0065-9266 ;v| number 1257;

500 a| "September 2019, volume 261, number 1257 (first of 7 numbers).";

504 a| Includes bibliographical references.;

505 0 a| Index theory -- K-theoretic localization -- "Quantization commutes with reduction" theorems -- Branching laws.;

506 a| Available only to authorized users.;

538 a| Mode of access: World Wide Web;

650 0 a| Symplectic geometry.=| ^A525605;

650 0 a| Non-Abelian groups.=| ^A201608;

650 0 a| Index theory (Mathematics)=| ^A316098;

650 0 a| K-theory.=| ^A33324;

650 0 a| Localization theory.=| ^A95834;

650 0 a| Geometric quantization.=| ^A246790;

650 7 a| Global analysis, analysis on manifolds [See also 32Cxx, 32Fxx, 32Wxx, 46-XX, 47Hxx, 53Cxx] {For geometric integration theory, see 49Q15} -- Partial differential equations on manifolds; differential op2| msc;

650 7 a| Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} -- Symplectic geometry, contact geometry [See also 37Jxx, 70Gxx, 70Hxx]2| msc;

650 7 a| Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} -- Global differential geometry [See also 51H25, 58-XX; for related bund2| msc;

650 7 a| $K$-theory [See also 16E20, 18F25] -- $K$-theory and operator algebras [See mainly 46L80, and also 46M20] -- Index theory [See also 58J20, 58J22].2| msc;

650 7 a| Manifolds and cell complexes {For complex manifolds, see 32Qxx} -- Topological transformation groups [See also 20F34, 22-XX, 37-XX, 54H15, 58D05] -- Compact Lie groups of differentiable transformation2| msc;

655 0 a| Electronic books.=| ^A491897;

700 1 a| Vergne, Michèle.=| ^A75705;

856 40 z| Full text available from Ebook Central - Academic Completeu| https://ebookcentral.proquest.com/lib/eastcarolina/detail.action?docID=5990823;

949 a| CLICK ON WEB ADDRESSw| ASISh| JOYNER188;

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999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 5658467-3001l| MNETm| JMUSICr| Ys| Yt| MNESSBKu| 7/21/2021x| EBOOKz| JERESOURCE;

Witten non abelian localization for equivariant K-theory, and the [Q,R] = 0 theorem / Paul-Emile Paradan, Michéle Vergne.

Author/creator	Paradan, Paul-Emile
Other author	Vergne, Michèle.
Format	Electronic
Publication Info	Providence : American Mathematical Society, 2019.
Description	v, 71 pages ; 26 cm
Supplemental Content	Full text available from Ebook Central - Academic Complete
Subjects	Symplectic geometry. Non-Abelian groups. Index theory (Mathematics) K-theory. Localization theory. Geometric quantization.

Series	Memoirs of the American Mathematical Society, 0065-9266 ; number 1257
Contents	Index theory -- K-theoretic localization -- "Quantization commutes with reduction" theorems -- Branching laws.
General note	"September 2019, volume 261, number 1257 (first of 7 numbers)."
Bibliography note	Includes bibliographical references.
Access restriction	Available only to authorized users.
Technical details	Mode of access: World Wide Web
Genre/form	Electronic books.
LCCN	2020023471
ISBN	9781470435226 (paperback)
ISBN	(ebook)

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Witten non abelian localization for equivariant K-theory, and the [Q,R] = 0 theorem / Paul-Emile Paradan, Michéle Vergne.

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