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Integral geometry
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211	Higher composition laws and applications Manjul Bhargava∗ Abstract. In 1801 Gauss laid down a remarkable law of composition on integral binary quadratic forms. This discovery, known as Gauss composition, not only had a Add to Reading List Source URL: www.icm2006.org Language: English - Date: 2013-10-02 08:04:05 Algebraic number theory Quadratic forms Field theory Algebraic geometry Multilinear algebra Binary quadratic form Ideal class group Quadratic field Discriminant Algebra Abstract algebra Mathematics
212	Harmonic analysis and the geometry of fractals Izabella Laba ∗ Abstract. Singular and oscillatory integral estimates such as maximal theorems and Add to Reading List Source URL: ilaba.files.wordpress.com Language: English - Date: 2014-05-03 14:59:52 Measure theory Real analysis Fractals Hausdorff dimension Fourier transform Lebesgue measure Kakeya set Support Lebesgue differentiation theorem Mathematical analysis Harmonic analysis Fourier analysis
213	Microsoft Word - GP Answers 6.doc Add to Reading List Source URL: jzschroeder.com Language: English - Date: 2014-02-18 16:54:24 Curves Trigonometric functions Trigonometry Area Circle Pythagorean theorem Polar coordinate system Multiple integral Geometry Mathematics Mathematical analysis
214	A.11.1 Prove δ(t) = 1 2π Add to Reading List Source URL: www.dspcsp.com Language: English - Date: 2003-05-12 02:22:13 Geometry Trigonometric functions Sine Trigonometric integral Sinc function Pythagorean trigonometric identity Trigonometry Mathematics Mathematical analysis
215	2013 UI MOCK PUTNAM EXAM September 25, 2013, 5 pm – 7 pm Solutions 1. Let f (n) denote the n-th term in the sequence 1, 2, 2, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 5, 5, . . . , obtained by writing one 1, two 2’s, three 3’ Add to Reading List Source URL: www.math.illinois.edu Language: English - Date: 2013-09-28 16:36:58 Complex analysis Polynomials Hyperbolic function Hyperbolic geometry Taylor series Bernoulli polynomials Gaussian integral Mathematical analysis Mathematics Exponentials
216	C:/Users/Annalisa/Dropbox/Public/2012 PhD thesis/Annalisa PhD Odysseia.dvi Add to Reading List Source URL: cvgmt.sns.it Language: English - Date: 2014-05-16 08:30:58 Calibrated geometry Differential geometry Riemannian geometry Current Calculus of variations Frobenius theorem Integral Mathematical analysis Differential topology Topology
217	FROM ORNSTEIN’S NON-INEQUALITIES TO RANK-ONE CONVEXITY JAN KRISTENSEN UNIVERSITY OF OXFORD Abstract. Questions about sharp integral estimates for partial derivatives of Add to Reading List Source URL: www.sussex.ac.uk Language: English - Date: 2013-10-19 12:21:34 Convex geometry Mathematical optimization Real analysis Quasiconvex function Convex function Convexity Integral Convex set Vladimír Šverák Mathematical analysis Convex analysis Mathematics
218	COMPARING NATURAL VOLUME FORMS ON Gln ANNETTE HUBER AND WOLFGANG SOERGEL Abstract. There are two natural choices for a volume form on the algebraic group Gln /Q: the first is the integral form (unique up to sign), the ot Add to Reading List Source URL: home.mathematik.uni-freiburg.de Language: English - Date: 2010-07-22 11:02:11 Homological algebra Cohomology theories Homology theory Differential forms Algebraic geometry Crystalline cohomology Chern class De Rham cohomology Hyperhomology Abstract algebra Algebraic topology Algebra
219	HOW TO USE INTEGRALS E. L. Lady (December 21, 1998) Consider the following set of formulas from high-school geometry and physics: Add to Reading List Source URL: www.math.hawaii.edu Language: English - Date: 2001-04-07 05:46:24 Multivariable calculus Complex analysis Curves Area Calculus Integral Multiple integral Work Pi Mathematical analysis Mathematics Integral calculus
220	Write your name here Surname Add to Reading List Source URL: www.bland.in Language: English - Date: 2014-02-08 05:44:59 Mathematics Mathematical analysis Analytic geometry Integral calculus Multivariable calculus Geometry Area Cone

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