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Abstract analytic number theory
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#	Item
381	Reflection groups of Lorentzian lattices. 21 September[removed]Duke Math. J[removed]no. 2, [removed]Richard E. Borcherds, ∗ Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 2001-02-23 12:26:49 Modular forms Elliptic functions Riemann surfaces Lie groups Analytic number theory Lattice Theta function Möbius transformation Unimodular lattice Mathematical analysis Abstract algebra Geometry
382	On pseudosquares and pseudopowers Carl Pomerance Department of Mathematics Dartmouth College Hanover, NH[removed], USA [removed] Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2008-03-17 11:52:03 Analytic number theory Conjectures Prime numbers Prime number theorem Prime-counting function Riemann hypothesis Quadratic residue Exponentiation Algebraic number field Mathematics Abstract algebra Number theory
383	More applications of multiple Dirichlet series Gautam Chinta Bretton Woods, NH 13 July 2005 Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:39:10 Analytic number theory Elliptic curve Group theory Fourier series Dirichlet character Symbol Conjectures Modular forms Generalized Riemann hypothesis Abstract algebra Mathematical analysis Mathematics
384	On composite integers n for which ϕ(n) \| n − 1 Florian Luca Instituto de Matem´aticas Universidad Nacional Autonoma de M´exico C.P[removed], Morelia, Michoac´an, M´exico [removed] Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2009-05-31 09:36:36 Number theory Exponentiation Analytic number theory Group theory Chernoff bound Prime gap Mathematics Abstract algebra Exponentials
385	Multiple Dirichlet Series and Automorphic Forms, I Solomon Friedberg July 20, 2005 Abstract This is the first of a series of three lectures concerning multiple Dirichlet Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:39:06 Analytic number theory Automorphic L-function Langlands program Functional equation Symbol Modular form Hecke character Fourier series Dirichlet character Mathematical analysis Mathematics Abstract algebra
386	INFINITUDE OF ELLIPTIC CARMICHAEL NUMBERS AARON EKSTROM, CARL POMERANCE and DINESH S. THAKUR (September 25, 2011) Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2011-09-27 14:35:17 Integer sequences Modular arithmetic Group theory Analytic number theory Elliptic curve Primality test Coprime Prime number Carmichael number Mathematics Abstract algebra Number theory
387	Automorphic forms with singularities on Grassmannians. 29 September 1996, corrected 29 May[removed]Richard E. Borcherds,∗ D.P.M.M.S., 16 Mill Lane, Cambridge, CB2 1SB, England. e-mail: [removed] home page: http Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:04:29 Abstract algebra Analytic number theory Elliptic functions Q-analogs Theta function Eisenstein series J-invariant Metaplectic group Rankin–Selberg method Mathematical analysis Modular forms Mathematics
388	ON THE DENSITY OF UNNORMALIZED TAMAGAWA NUMBERS OF ORTHOGONAL GROUPS III AKIHIKO YUKIE 1. Introduction This is part III of a series of three papers. In this series of papers, we determine the Add to Reading List Source URL: www.math.tohoku.ac.jp Language: English - Date: 2007-07-14 01:00:44 Diophantine geometry Analytic number theory Local zeta-function Riemann zeta function Igusa zeta-function Quadratic form Holomorphic functional calculus Abstract algebra Mathematics Algebra
389	The Gross-Kohnen-Zagier theorem in higher dimensions. 1997, 4 March[removed]Oct and 31 Dec Duke Math. J[removed]), no. 2, 219–233. Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 2000-05-12 13:35:16 Modular forms Analytic number theory Group theory Moduli theory Modular curve Orbifold Representation theory of finite groups Symbol Divisor Abstract algebra Mathematics Algebra
390	MODULAR CURVES AND RAMANUJAN’S CONTINUED FRACTION BRYDEN CAIS AND BRIAN CONRAD Abstract. We use arithmetic models of modular curves to establish some properties of Ramanujan’s continued fraction. In particular, we gi Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2006-03-08 11:36:50 Modular forms Analytic number theory Elliptic functions Riemann surfaces Algebraic curves J-invariant Theta function Congruence subgroup Classical modular curve Abstract algebra Mathematical analysis Mathematics

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