61. People In DPMMS Dr T.A. Fisher Computational number theory, arithmetical algebraic geometry . A. Holmström Homotopy theory, algebraic geometry, number theory http://www.dpmms.cam.ac.uk/site2002/people.html

Department of Pure Mathematics and Mathematical Statistics DPMMS People People at DPMMS University Academic Staff (Professors, Lecturers, etc.) Resident Academics (College Fellows etc.) Visitors Research Students M.Phil. Students Administrative Staff ... CMS Staff University Academic Staff (Professors, Lecturers, etc.) Dr M.B. Batchelor Measuring coalgebras, comodules and their applications in geometry, physics and algebra Dr N. Berestycki Probability Dr C. Birkar Algebraic Geometry Prof S.P. Brooks Stochastic simulation, optimisation, Markov chain Monte Carlo, Bayesian statistics, applications in ecology, sociology, archaeology, medicine and biology Dr T.K. Carne Geometric complex analysis, statistical theory of shape Prof. J.H. Coates, FRS Number theory, arithmetical algebraic geometry, Iwasawa theory Dr M. Dafermos Partial Differential Equations, General Relativity Prof. A.P. Dawid probability and statistics Dr T.A. Fisher Computational number theory, arithmetical algebraic geometry Dr P.K. Friz Stochastic Calculus. Partial Differential Equations. Quantative Finance. Prof. W.T. Gowers, FRS

62. Front: Math.NT Number Theory Very large number theory section of the mathematics eprint arXiv. http://front.math.ucdavis.edu/math.NT

Front for the arXiv Fri, 14 Mar 2008 Front math NT search register submit journals ... iFAQ math.NT Number Theory Calendar Search Atom feed Search Author Title/ID Abstract+ Category articles per page Show Search help Recent New articles (last 12) 14 Mar arXiv:0803.1891 Partition statistics and quasiweak Maass forms. K. Bringmann , F. Garvan , K. Mahlburg math.NT math.CO 14 Mar arXiv:0803.1870 Non-vanishing of the symmetric square $L$-function at the central point. Rizwanur Khan math.NT 14 Mar arXiv:0803.1868 On the Distribution of Normal Numbers. Rizwanur Khan math.NT 13 Mar arXiv:0803.1740 Hongze Li , Hao Pan math.NT 13 Mar arXiv:0803.1682 An open image theorem for a general class of abelian varieties. Chris Hall math.NT 12 Mar arXiv:0803.1606 Symmetric Numerical Semigroups Generated by Fibonacci and Lucas Triples. Leonid G. Fel math.NT math.AC 12 Mar arXiv:0803.1584 Distribution of Angles in Hyperbolic Lattices. Morten S. Risager , Jimi L. Truelsen math.NT Cross-listings 14 Mar arXiv:0803.1996 Rational points on homogeneous varieties and Equidistribution of Adelic periods. Alex Gorodnik , Hee Oh (with appendix by Mikhail Borovoi).

63. Expository Papers By K. Conrad number theory Heuristics for prime statistics Quadratic reciprocity in odd characteristic Quadratic reciprocity in characteristic 2 http://www.math.uconn.edu/~kconrad/blurbs/

Expository papers These were written up for various reasons: to accompany a talk for a (mathematically) general audience, to hand out as part of some notes in a course, or for some other purpose that I have since forgotten. If you find typographical or other errors in these files, please let me know. Algebra The Hurwitz theorem on sums of squares (by linear algebra or by representation theory Pfister's theorem on sums of squares The Artin-Schreier theorem Relativistic addition and group theory ... The degree may not divide the size of the group Number theory Heuristics for prime statistics Quadratic reciprocity in odd characteristic Quadratic reciprocity in characteristic 2 Rings of integers without a power basis ... Invariants of the splitting field of a cubic, V Analysis The contraction mapping theorem The fundamental theorem of algebra via multivariable calculus Probability distributions and maximum entropy L ... p var sc_project=790751; var sc_partition=6; var sc_security="2ae0f47b"; var sc_invisible=1;

64. ScienceDirect - Journal Of Number Theory : Haar Bases ForL2(n) And Algebraic Num Your browser may not have a PDF reader available. Google recommends visiting our text version of this document. http://linkinghub.elsevier.com/retrieve/pii/S0022314X98923538

Athens/Institution Login Not Registered? User Name: Password: Remember me on this computer Forgotten password? Home Browse My Settings ... Help Quick Search Title, abstract, keywords Author e.g. j s smith Journal/book title Volume Issue Page Journal of Number Theory Volume 76, Issue 2 , June 1999, Pages 330-336 Abstract Abstract + References PDF (106 K) Related Articles in ScienceDirect Haar Bases forL2(n) and Algebraic Number Theory Journal of Number Theory Haar Bases for L n ) and Algebraic Number Theory Journal of Number Theory Volume 57, Issue 1 March 1996 Pages 181-197 Jeffrey C. Lagarias and Yang Wang Abstract L n ) can be constructed from the characteristic function Q of a set Q if and only if Q is an affine image of an integral self-affine tile T which tiles n using the integer lattice n . An integral self-affine tile T T ) is the attractor of an iterated function system T m i T d i ) where A M n ) is an expanding n n integer matrix and the digit set d d d m n has m =det(A), provided that the Lebesgue measure T T ) to tile n with the integer lattice n are that be a complete set of coset representatives of n /A( n ) and that n , where d i d j i j M n ). We prove that a digit set

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