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010 a| 2020023520;

020 a| 9781470436865q| (paperback);

020 z| 9781470454197q| (ebook);

035 a| (WaSeSS)ssj0002325347;

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049 a| EREEa| NEHH;

050 00 a| QA243b| .W28 2019;

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100 1 a| Wan, Chen.?| UNAUTHORIZED;

245 12 a| A local relative trace formula for the Ginzburg-Rallis modelh| [electronic resource] :b| the geometric side /c| Chen Wan.;

260 a| Providence, RI :b| American Mathematical Society,c| [2019];

300 a| v, 90 pages :b| illustrations ;c| 26 cm;

490 0 a| Memoirs of the American Mathematical Society,x| 0065-9266 ;v| number 1263;

500 a| "September 2019, volume 261, number 1263 (seventh of 7 numbers).";

504 a| Includes bibliographical references.;

505 0 a| Introduction and main result -- Preliminaries -- Quasi-characters -- Strongly cuspidal functions -- Statement of the trace formula -- Proof of theorem 1.3 -- Localization -- Integral transfer -- Calculation of the limit limN[right arrow][infinity] Ix,[omega],N (f) -- Proof of theorem 5.4 and theorem 5.7.;

506 a| Available only to authorized users.;

538 a| Mode of access: World Wide Web;

650 0 a| Trace formulas.=| ^A245719;

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

650 0 a| Lie algebras.=| ^A26298;

650 0 a| Multiplicity (Mathematics)=| ^A401527;

650 0 a| Geometry, Algebraic.=| ^A42380;

650 7 a| Topological groups, Lie groups {For transformation groups, see 54H15, 57Sxx, 58-XX. For abstract harmonic analysis, see 43-XX} -- Lie groups {For the topology of Lie groups and homogeneous spaces, see2| msc;

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

856 40 z| Full text available from Ebook Central - Academic Completeu| https://ebookcentral.proquest.com/lib/eastcarolina/detail.action?docID=5990824;

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

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949 a| CLICK ON WEB ADDRESSw| ASISh| JMUSIC60;

596 a| 1 3 4;

998 a| 5650336;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 5650336-1001l| JNETm| JOYNERr| Ys| Yt| JNESSBKu| 7/20/2021x| EBOOKz| JERESOURCE;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 5650336-2001l| HSLELECm| HSLr| Ys| Yt| HEBKu| 7/20/2021x| EBOOKz| HERESOURCE;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 5650336-3001l| MNETm| JMUSICr| Ys| Yt| MNESSBKu| 7/20/2021x| EBOOKz| JERESOURCE;

A local relative trace formula for the Ginzburg-Rallis model the geometric side / Chen Wan.

Author/creator	Wan, Chen
Format	Electronic
Publication Info	Providence, RI : American Mathematical Society, [2019]
Description	v, 90 pages : illustrations ; 26 cm
Supplemental Content	Full text available from Ebook Central - Academic Complete
Subjects	Trace formulas. Localization theory. Lie algebras. Multiplicity (Mathematics) Geometry, Algebraic.

Series	Memoirs of the American Mathematical Society, 0065-9266 ; number 1263
Contents	Introduction and main result -- Preliminaries -- Quasi-characters -- Strongly cuspidal functions -- Statement of the trace formula -- Proof of theorem 1.3 -- Localization -- Integral transfer -- Calculation of the limit limN[right arrow][infinity] Ix,[omega],N (f) -- Proof of theorem 5.4 and theorem 5.7.
General note	"September 2019, volume 261, number 1263 (seventh 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	2020023520
ISBN	9781470436865 (paperback)
ISBN	(ebook)

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A local relative trace formula for the Ginzburg-Rallis model the geometric side / Chen Wan.

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