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Gaussian quadrature / Quadrature / Numerical analysis / Artificial neuron / Newton–Cotes formulas / QR decomposition / Orthogonal matrix / Normal distribution / Clenshaw–Curtis quadrature / Numerical integration / Mathematics / Mathematical analysis


A NONLINEAR OPTIMIZATION PROCEDURE FOR GENERALIZED GAUSSIAN QUADRATURES JAMES BREMER∗,§ , ZYDRUNAS GIMBUTAS† , AND VLADIMIR ROKHLIN‡ Abstract. We present a new nonlinear optimization procedure for the computation
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Document Date: 2015-01-03 20:56:12


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City

New Haven / New York / /

Country

United States / /

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Facility

Courant Institute of Mathematical Sciences / University of California / Yale University / New York University / /

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search direction dk / obvious applications / sparse solution / search direction / quadrature discretizing products / possible future applications / inner products / xn integrating products / quadrature integrating products / /

Organization

Department of Mathematics / New York University / University of California / Davis / Department of Computer Science / Courant Institute of Mathematical Sciences / Yale University / /

Person

JAMES BREMER / VLADIMIR ROKHLIN / /

Position

Corresponding author / /

ProvinceOrState

New York / California / Connecticut / /

Technology

radiation / algorithm The algorithm / pivoted Gram-Schmidt algorithm / previous algorithms / /

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