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- LOCAL FACTORS FOR METAPLECTIC GROUPS: AN ADDENDUM TO LAPID-RALLIS
- ON ENDOSCOPY AND THE REFINED GROSS-PRASAD CONJECTURE FOR (SO5, SO4) WEE TECK GAN AND ATSUSHI ICHINO
- A SIEGEL-WEIL FORMULA FOR AUTOMORPHIC CHARACTERS: CUBIC VARIATION OF A THEME OF SNITZ
- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 5: Maximal Tori
- TRILINEAR FORMS AND TRIPLE PRODUCT EPSILON FACTORS WEE TECK GAN
- GLOBAL ENDOSCOPIC LIFTS FROM PGL3 TO G2 WEE TECK GAN AND GORDAN SAVIN
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- ON AN EXACT MASS FORMULA OF SHIMURA WEE TECK GAN, JONATHAN P. HANKE, and JIU-KANG YU
- Non-tempered A-packets of G2: Liftings from SL2
- APPLIED ALGEBRA: PROBLEM SHEET 2
- On Minimal Representations WEE TECK GAN and GORDAN SAVIN
- SYMPLECTIC LOCAL ROOT NUMBERS, CENTRAL CRITICAL L-VALUES, AND RESTRICTION PROBLEMS IN THE
- COMMUTATIVE SUBRINGS OF CERTAIN NON-ASSOCIATIVE RINGS
- ON SHALIKA PERIODS AND A THEOREM OF JACQUET-MARTIN WEE TECK GAN AND SHUICHIRO TAKEDA
- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 6: Roots System
- APPLIED ALGEBRA: PROBLEM SHEET 1
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- EQUIDISTRIBUTION OF INTEGER POINTS ON A FAMILY OF HOMOGENEOUS VARIETIES: A PROBLEM OF LINNIK
- A NOTE ON KOTTWITZ'S INVARIANT e(G) WEE TECK GAN
- FOURIER COEFFICIENTS OF MODULAR FORMS ON G 2 WEE TECK GAN, BENEDICT GROSS AND GORDAN SAVIN
- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 3: Basic Lie theory
- Math 140A, Winter 2008. Midterm 1. 1. (a). (5pt) Suppose X is a subset of R. Define the supremum of X.
- CAP REPRESENTATIONS OF G2 AND THE SPIN L-FUNCTION OF PGSp6
- MATH. 20F SAMPLE MIDTERM 2 You have 50 minutes for this exam. Please write legibly and show all
- Non-tempered Arthur Packets of G2 Wee Teck Gan and Nadya Gurevich
- Automorphic Representations of Adele Groups We have defined the space A(G, ) of auto-
- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 4: Linear Algebraicity and Complexification
- INTEGRAL EMBEDDINGS OF CUBIC NORM STRUCTURES WEE TECK GAN AND BENEDICT H. GROSS
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- Representations of Metaplectic Groups Wee Teck Gan
- IRREDUCIBLE REPRESENTATIONS OF METAPLECTIC GROUPS II: HECKE ALGEBRA CORRESPONDENCES
- REPRESENTATIONS OF METAPLECTIC GROUPS I: EPSILON DICHOTOMY AND LOCAL LANGLANDS
- SYMPLECTIC LOCAL ROOT NUMBERS, CENTRAL CRITICAL L-VALUES, AND RESTRICTION PROBLEMS IN THE
- ON THE REGULARIZED SIEGEL-WEIL FORMULA (THE SECOND TERM IDENTITY)
- THE LOCAL LANGLANDS CONJECTURE FOR GSp(4) II: THE CASE OF INNER FORMS
- THE LOCAL LANGLANDS CONJECTURE FOR GSp(4) WEE TECK GAN AND SHUICHIRO TAKEDA
- THE LOCAL LANGLANDS CONJECTURE FOR Sp(4) WEE TECK GAN AND SHUICHIRO TAKEDA
- Contemporary Mathematics Restriction of Saito-Kurokawa representations
- IMRP International Mathematics Research Papers Volume 2006, Article ID 68213, Pages 174
- The Saito-Kurokawa space of PGSp4 and its transfer to inner forms
- THE MASS OF UNIMODULAR LATTICES MIKHAIL BELOLIPETSKY AND WEE TECK GAN
- UNIQUENESS OF JOSEPH IDEAL WEE TECK GAN AND GORDAN SAVIN
- ENDOSCOPIC LIFTS FROM PGL3 TO G2 WEE TECK GAN AND GORDAN SAVIN
- CUBIC UNIPOTENT ARTHUR PARAMETERS AND MULTIPLICITIES OF SQUARE INTEGRABLE AUTOMORPHIC FORMS
- date:24/10/2004 Bull. Soc. math. France
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- AN AUTOMORPHIC THETA MODULE FOR QUATERNIONIC EXCEPTIONAL GROUPS
- EXCEPTIONAL HOWE CORRESPONDENCES OVER FINITE FIELDS WEE TECK GAN
- HAAR MEASURE AND THE ARTIN CONDUCTOR BENEDICT H. GROSS AND WEE TECK GAN
- Modular Forms of Level p on the Exceptional Tube Domain
- Automorphic Forms and Automorphic
- Eisenstein Series GOAL: We will discuss a standard construc-
- Multiplicity One Theorem for GLn Last time, we saw a general construction of
- Introduction to L-functions I
- The Local Langlands Correspondence
- Bender Math 21D Second Midterm March 2, 2000 Please put your name, ID number, and section number or time on your blue book.
- MATH 20D -Practice Exam #2 closed book, no calculators, no computers, no notes, ...
- MATH. 20F SAMPLE MIDTERM 1 SOLUTIONS You have 50 minutes for this exam. Please write legibly and show all
- APPLIED ALGEBRA: PROBLEM SHEET 3
- EMAS EN GROUPES ET IMMEUBLES DES GROUPES EXCEPTIONELS
- ON ENDOSCOPY AND THE REFINED GROSS-PRASAD CONJECTURE FOR (SO5, SO4) WEE TECK GAN AND ATSUSHI ICHINO
- THE LOCAL LANGLANDS CONJECTURE FOR Sp(4) WEE TECK GAN AND SHUICHIRO TAKEDA
- RESTRICTIONS OF REPRESENTATIONS OF CLASSICAL GROUPS: EXAMPLES
- MATH. 20F MIDTERM 2 You have 50 minutes for this exam. Please write legibly and show all
- Group Schemes and Local Densities WEE TECK GAN and JIU-KANG YU
- A Regularized Siegel-Weil formula for Exceptional Groups
- EMAS EN GROUPES ET IMMEUBLES DES GROUPES EXCEPTIONELS SUR UN CORPS LOCAL
- The Rallis-Schiffmann Lifting and Arthur Packets of G2
- Multiplicity Formula for Cubic Unipotent Arthur Packets
- Introduction to L-functions II
- Restriction of Representations of Classical Groups: the Gross-Prasad Conjecture
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- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 7: Roots Systems of Compact Lie Groups
- REPRESENTATION THEORY OF LIE GROUPS AND LIE ALGEBRAS 1. Lecture 1: Haar Measure
- THE LOCAL LANGLANDS CONJECTURE FOR GSp(4) WEE TECK GAN AND SHUICHIRO TAKEDA
- Representations of Metaplectic Groups Wee Teck Gan
- THE DUAL PAIR G2 PU3(D) (p-ADIC CASE)
- RESTRICTIONS OF REPRESENTATIONS OF CLASSICAL GROUPS: EXAMPLES
- FORMAL DEGREES AND LOCAL THETA CORRESPONDENCE WEE TECK GAN AND ATSUSHI ICHINO
- IRREDUCIBLE REPRESENTATIONS OF METAPLECTIC GROUPS II: HECKE ALGEBRA CORRESPONDENCES
- THE SHIMURA CORRESPONDENCE `A LA WALDSPURGER WEE TECK GAN
- A CONJECTURE OF SAKELLARIDIS-VENKATESH ON THE UNITARY SPECTRUM OF SPHERICAL VARIETIES.