Harmonic analysis

Results: 538



#Item
381Ratio test / Convergent series / Series / Root test / Limit comparison test / Weierstrass M-test / Harmonic series / Summation / Radius of convergence / Mathematical analysis / Convergence tests / Mathematical series

Section 5.5 Difference Equations to Differential Equations

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Source URL: de2de.synechism.org

Language: English - Date: 2007-12-17 16:35:23
382Convergence tests / Divergent series / Convergence / Convergent series / Series / Limit comparison test / Harmonic series / Term test / Summation / Mathematical analysis / Calculus / Mathematical series

Section 5.4 Difference Equations to Differential Equations Infinite Series:

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Source URL: de2de.synechism.org

Language: English - Date: 2007-12-17 16:35:20
383Harmonic analysis / Fourier analysis / Representation theory of Lie groups / Lie algebras / Lie groups / Gelfand pair / Spherical harmonics / Fourier transform / Macdonald polynomials / Mathematical analysis / Abstract algebra / Mathematics

Algebraic methods: Lie groups, quantum groups Tom H. Koornwinder, University of Amsterdam, [removed] Account of a lecture given on July 25, 2002 in the IMA 2002 Summer Program “Special Functions in the Digital

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Source URL: www.ima.umn.edu

Language: English - Date: 2002-08-06 09:05:30
384Sobolev spaces / Lipschitz domain / Constructible universe / Lipschitz continuity / Ordinal number / Harmonic function / Vector space / Poincaré inequality / Symbol / Mathematics / Algebra / Mathematical analysis

The mixed problem in Lp for some two-dimensional Lipschitz domains Loredana Lanzani∗ Department of Mathematics University of Arkansas Fayetteville, Arkansas

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Source URL: www.ms.uky.edu

Language: English - Date: 2005-05-26 08:13:22
385Rotational symmetry / Lie groups / Harmonic analysis / Quantum field theory / Spinor / Euler angles / Rotation group SO / Spherical harmonics / Symbol / Physics / Mathematical analysis / Abstract algebra

5 5.1 Symmetry Rotation Operators

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Source URL: www.chem.helsinki.fi

Language: English - Date: 2003-10-21 13:39:39
386Mathematics / Divergent series / Harmonic series / Series / Harmonic / Convergence tests / Harmonic mean / Integral test for convergence / Mathematical analysis / Calculus / Mathematical series

Microsoft Word - Divergence of the Harmonic Series.doc

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Source URL: www.untruth.org

Language: English - Date: 2010-05-31 13:01:12
387Mathematical analysis / Algebra / Algebraic number theory / Quantum field theory / Dyadic cubes / Abstract simplicial complex / Abstract algebra / Genus of a multiplicative sequence / Harmonic analysis

HOMOGENEOUS SPACES AND DEGREE 4 DEL PEZZO SURFACES E.V. FLYNN Abstract. It is known that, given a genus 2 curve C : y 2 = f (x), where f (x) is quintic and defined over a field K, of characteristic different from 2, and

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Source URL: people.maths.ox.ac.uk

Language: English - Date: 2009-08-31 00:19:28
388Harmonic functions / Newtonian potential / Potential theory / Orbit / Quantum harmonic oscillator / Mathematical analysis / Physics / Partial differential equations

arXiv:0704.0575v1 [physics.class-ph] 4 Apr[removed]A non-perturbative proof of Bertrand’s theorem F C Santos ∗ V Soares† A C Tort ‡

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Source URL: arxiv.org

Language: English - Date: 2008-02-04 21:28:29
389Analytic number theory / Mathematical constants / Integer sequences / Meromorphic functions / Riemann zeta function / Polylogarithm / Harmonic number / Gamma function / Factorial / Mathematical analysis / Mathematics / Number theory

NOTES RELATING TO NEWTON SERIES FOR THE RIEMANN ZETA FUNCTION LINAS VEPSTAS A BSTRACT. This paper consists of the extended working notes and observations made during the development of a joint paper[?] with Philippe Flaj

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Source URL: www.linas.org

Language: English - Date: 2006-11-14 11:07:30
390Harmonic analysis / Induced representation / Admissible representation / Cuspidal representation / Valuation / Zonal spherical function / Gelfand pair / Abstract algebra / Algebra / Representation theory

Hecke Algebras Daniel Bump May 11, 2010 By a Hecke Algebra we will usually mean an Iwahori Hecke algebra. We will now explain what these are. A Coxeter group consist of data (W, I) where W is a group and I = {s1 , · ·

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Source URL: sporadic.stanford.edu

Language: English - Date: 2011-06-09 18:39:30
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