A general principle, discovered by Robert Langlands and named by him the functoriality principle, predicts relations between automorphic forms on arithmetic subgroups of different reductive groups.
Langlands functoriality relates the eigenvalues of Hecke.
17thC Irish theologian...
James S. Kinder
James, P.D. Phyllis Dorothy
Hailed as “mystery at its best” by the new york times, shroud for a nightingale is the fourth book in bestselling author p.
James M. Shultz
Ernest James Ashbaugh
James Mayhew
James Moore
James Mayhew
James Van Praagh
In his acclaimed bestseller talking to heaven, renowned medium james van praagh conveyed the message that death is not the end.
James Patterson
James Patterson
The sunday times bestseller, previously published as murder games, now a hit tv series starring alan cumming dr dylan reinhart is an expert on criminal behaviour.
James Buckley
This new title in the who hq now format for trending topics details one of the greatest soccer players of all time: cristiano ronaldo.
James Buckley
This new title in the who hq now format for trending topics details one of the greatest soccer players of all time: cristiano ronaldo.
James Parks
Nimona meets adventure time in the third installment of this full-color graphic novel about a singing skeleton who finally finds his origins alongside his gelatin monster sidekick!
James Cowan
Eloisa James
The arrogant duke of trent intends to marry a well-bred englishwoman.
James Newman Gray
James Grippando
James Caan
James Grayson Trulove
Arthur Yorinks
When the great explorer giuseppe giaweeni left italy to look for china, who knew he'd stumble across miami and discover a lost tribe of dancing giants?
James Caan
James Canton
'intensely alive to the landscape; its pasts, people and creatures' robert macfarlane take a journey into our ancient past.
Arthur Swinson
James Taylor
a beautifully illustrated and stunningly produced pop-up book that brings to life james taylor's enduring 1970 classic song "sweet baby james" for music lovers of all ages.
James Arthur
James Busumtwi-Sam
James A. Bill
James May
James May
James Patterson
Grief-stricken by a recent tragedy, jennifer returns to the resort village where she grew up to help her beloved grandmother.
James May
James Patterson
Beautifully captures the joys of a new family as it builds to an overwhelmingly moving climax.
Arthur Potts Dawson
James Heneage
James Floyd Kelly
This is the perfect full-color, hands-on, easy tutorial for lego worlds, the world's most exciting new toys-to-life game!
James Wickett
James P. Smythe
James Abruzzo
A memorable performance of the new york city ballet or a captivating exhibition at the british museum could only be presented by arts institutions that are well-managed under strong leaders.
James Woodward
James Fenimore Cooper
The first of james fenimore cooper’s leatherstocking tales, the pioneers introduces natty bumppo, the quintessential american hunter and frontiersman.
James P. Smythe
James P. Duffy
An epic yet nearly forgotten battle of world war ii--general douglas macarthur's four-year assault on the pacific war's most hostile battleground: the mountainous, jungle-cloaked island of new guinea.
James Lee Burke
In the moon of red ponies, billy bob holland discovers that jail cells have revolving doors and the bad guys are back and aching for revenge.
James Rice
James Bach
James Thrower
James A. Carter
James Lawrence
James Blair
James Rice
James Rice
Martin James
From its head office on edinburgh's new street, eastern scottish operated throughout the lothians, from the firth of forth in the north and east to bathgate in the west and gorebridge in the south.
James Gladstone
Morris Newman
Recognizing that the theory of group representations is fundamental to several areas of science and mathematics — including particle physics, crystallography, and group theory — the national bureau of standards published this basic but complete exposition.
Graham J. Leuschke
Jonathan David Rogawski
The purpose of this book is to develop the stable trace formula for unitary groups in three variables.
Gregory Karpilovsky
Alexander Zimmermann
I. M. Gelʹfand
Monica Nevins
Steve Y. Oudot
Morgan Donot
Etienne Jollet
V. S. Varadarajan
This is a collection of essays based on lectures that author has given on various occasions on foundation of quantum theory, symmetries and representation theory, and the quantum theory of the superworld created by physicists.
Michael Aschbacher
Susana Seidmann
En el verano de 2008, un grupo de investigadores sobre las problematicas relativas a la educacion se reunio en un seminario internacional argentina-brasil, cuyo tema expresaba una inquietud y una osadia a la vez: la construccion de una psicologia social d.
John C. Baez
September 2012, volume 219, number 1032 (end of volume)..
Marcos Urcola
Rebeca Valadão Bussinger
Sylvie Carbonnelle
W. Turner
Consider representation theory associated to symmetric groups, or to hecke algebras in type a, or to $q$-schur algebras, or to finite general linear groups in non-describing characteristic.
International Conference on Rings and Things in Honor of Carl Faith and Barbara Osofsky (2007 Ohio University-Zanesville)
The papers in this volume contain results in active research areas in the theory of rings and modules, including non commutative and commutative ring theory, module theory, representation theory, and coding theory..
Alexander Kleshchev
The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, lie theory, and algebraic geometry.
Stuart Martin
Schur algebras are an algebraic system that provide a link between the representation theory of the symmetric and general linear groups.
R. Bautista
This volume provides a systematic presentation of the theory of differential tensor algebras and their categories of modules.
Jonathan Brundan
V.A. Vassiliev
James E. Humphreys
Part i can be used as a text for independent study or for a mid-level one semester graduate course.
Laurent Berger
C.I.M.E. Session "Representation Theory and Complex Analysis" (2004 Venice, Italy)
Six leading experts lecture on a wide spectrum of recent results on the subject of the title, providing both a solid reference and deep insights on current research activity.
M. J. Collins
Representation theory and character theory have proved essential in the study of finite simple groups since their early development by frobenius.
Universidad de Guadalajara
Jonathan D. H. Smith
Collecting results scattered throughout the literature into one source, an introduction to quasigroups and their representations shows how representation theories for groups are capable of extending to general quasigroups and illustrates the added depth a.
F. van Oystaeyen
Intrinsically noncommutative spaces today are considered from the perspective of several branches of modern physics, including quantum gravity, string theory, and statistical physics.
Fred Van Oystaeyen
Intrinsically noncommutative spaces today are considered from the perspective of several branches of modern physics, including quantum gravity, string theory, and statistical physics.
International Conference on Harmonic Analysis, Group Representations, Automorphic Forms, and Invariant Theory (2006 National University of Singapore)
This volume carries the same title as that of an international conference held at the national university of singapore, 9-11 january 2006 on the occasion of roger e.
Luiz C. L. Botelho
This monograph is written on topics in the subject of continuum quantum geometric path integrals applied to yang-mills theory and variants (qcd, chern-simons theory, ising models, etc.
Michel Brion
Systematically develops the theory of frobenius splittings and covers all its major developments.
Ibrahim Assem
This first part of a two-volume set offers a modern account of the representation theory of finite dimensional associative algebras over an algebraically closed field.
Jonathan D. H. Smith
Collecting results scattered throughout the literature into one source, an introduction to quasigroups and their representations shows how representation theories for groups are capable of extending to general quasigroups and illustrates the added depth a.
Ischia Group Theory 2004 (2004 Naples, Italy)
Wu, Jie
Wu examines the maps from loop suspensions to loop spaces using group representation, giving the shuffle relations on the cohen groups and by so doing giving a universal ring for functional self maps of double loop spaces of double suspensions.
James E. Humphreys
Finite groups of lie type encompass most of the finite simple groups.
Robert N. Cahn
Designed to acquaint students of particle physics already familiar with su(2) and su(3) with techniques applicable to all simple lie algebras, this text is especially suited to the study of grand unification theories.
J. A. Green
The new corrected and expanded edition adds a special appendix on schensted correspondence and littelmann paths.
AMS-IMS-SIAM Joint Summer Research Conference, Representations of Algebraic Goups, Quantum Groups, and Lie Algebras (2004 Snowbird, Utah)
The book contains several well-written accessible survey papers in many interrelated areas of current research.
N. Bourbaki
Les elements de mathematique de nicolas bourbaki ont pour objet une presentation rigoureuse, systematique et sans prerequis des mathematiques depuis leurs fondements.
Rached Mneimné
Jürgen Fuchs
Contains the plenary talks from the international symposium on noncommutative geometry and representation theory in mathematical physics held at karlstad university (sweden) as a satellite conference to the fourth european congress of mathematics.
Simon L. Altmann
This text presents a consistent description of the geometric and quaternionic treatment of rotation operators.
Simone Gutt
Poisson geometry lies at the cusp of noncommutative algebra and differential geometry, with natural and important links to classical physics and quantum mechanics.
Ibrahim Assem
This first part of a two-volume set offers a modern account of the representation theory of finite dimensional associative algebras over an algebraically closed field.