The Gauss decomposition of products of spherical harmonics
ABSTRACT. The product of two homogeneous harmonio polynomials is ho-mogeneous, but not harmonic, in general. We give formulas for the Gauss decomposition of the product of two homogeneous harmonic polynomials.
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Universidad Nacional de Colombia y Sociedad Colombiana de Matemáticas
2019
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oai:scielo:S0034-742620190001000412019-08-30The Gauss decomposition of products of spherical harmonicsESTRADA,RICARDO Harmonic polynomials Gauss decomposition products of spherical harmonics ABSTRACT. The product of two homogeneous harmonio polynomials is ho-mogeneous, but not harmonic, in general. We give formulas for the Gauss decomposition of the product of two homogeneous harmonic polynomials.info:eu-repo/semantics/openAccessUniversidad Nacional de Colombia y Sociedad Colombiana de MatemáticasRevista Colombiana de Matemáticas v.53 n.1 20192019-06-01info:eu-repo/semantics/articletext/htmlhttp://www.scielo.org.co/scielo.php?script=sci_arttext&pid=S0034-74262019000100041en |
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ESTRADA,RICARDO The Gauss decomposition of products of spherical harmonics |
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The Gauss decomposition of products of spherical harmonics |
title_short |
The Gauss decomposition of products of spherical harmonics |
title_full |
The Gauss decomposition of products of spherical harmonics |
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The Gauss decomposition of products of spherical harmonics |
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The Gauss decomposition of products of spherical harmonics |
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gauss decomposition of products of spherical harmonics |
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ABSTRACT. The product of two homogeneous harmonio polynomials is ho-mogeneous, but not harmonic, in general. We give formulas for the Gauss decomposition of the product of two homogeneous harmonic polynomials. |
publisher |
Universidad Nacional de Colombia y Sociedad Colombiana de Matemáticas |
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2019 |
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http://www.scielo.org.co/scielo.php?script=sci_arttext&pid=S0034-74262019000100041 |
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AT estradaricardo thegaussdecompositionofproductsofsphericalharmonics AT estradaricardo gaussdecompositionofproductsofsphericalharmonics |
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1755932861522771968 |