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Results 1 to 25 of 605

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Image smoothing and edge detection by Hermite integrationJUN SHEN; WEI SHEN.Pattern recognition. 1995, Vol 28, Num 8, pp 1159-1166, issn 0031-3203Article

The bivariate Rogers-Szegö polynomialsCHEN, William Y. C; SAAD, Husam L; SUN, Lisa H et al.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 23, pp 6071-6084, issn 1751-8113, 14 p.Article

Two-weight norm inequalities for the Cesàro means of generalized Hermite expansionsCIAURRI, Oscar; VARONA, Juan L.Journal of computational and applied mathematics. 2005, Vol 178, Num 1-2, pp 99-110, issn 0377-0427, 12 p.Conference Paper

When is approximation by Gaussian networks necessarily a linear process?MHASKAR, H. N.Neural networks. 2004, Vol 17, Num 7, pp 989-1001, issn 0893-6080, 13 p.Article

Hecke modular forms and q-Hermite polynomialsBRESSOUD, D. M.Illinois journal of mathematics. 1986, Vol 30, Num 1, pp 185-196, issn 0019-2082Article

Convex cubic HERMITE-spline interpolationMETTKE, H.Journal of computational and applied mathematics. 1984, Vol 11, Num 3, pp 377-378, issn 0377-0427Article

Polynômes de Hermite généralisés = Generalized Hermite polynomialsLASSALLE, M.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1991, Vol 313, Num 9, pp 579-582, issn 0764-4442Article

Asymptotic coefficients of Hermite function seriesBOYD, J. P.Journal of computational physics (Print). 1984, Vol 54, Num 3, pp 382-410, issn 0021-9991Article

A COMBINATORIAL PROOF OF THE MEHLER FORMULA.FOATA D.1978; J. COMBINATOR. THEORY, A; U.S.A.; DA. 1978; VOL. 24; NO 3; PP. 367-376; BIBL. 12 REF.Article

SOME PROPERTIES OF THE Q-HERMITE POLYNOMIALSALLAWAY WMR.1980; CAN. J. MATH.; ISSN 0008-414X; CAN; DA. 1980; VOL. 32; NO 3; PP. 686-694; BIBL. 8 REF.Article

On peculiar properties of generating functions of some orthogonal polynomialsSZABLOWSKI, Pawet J.Journal of physics. A, Mathematical and theoretical (Print). 2012, Vol 45, Num 36, issn 1751-8113, 363207.1-363207.12Article

Characterization of (R, p, q)-deformed Rogers-Szegö polynomials: associated quantum algebras, deformed Hermite polynomials and relevant propertiesBUKWELI KYEMBA, J. D; HOUNKONNOU, M. N.Journal of physics. A, Mathematical and theoretical (Print). 2012, Vol 45, Num 22, issn 1751-8113, 225204.1-225204.18Article

Factorization of the q-difference equation for continuous q-Jacobi polynomialsHOUNKONNOU, M. N; NGOMPE NKOUANKAM, E. B.Journal of physics. A, Mathematical and theoretical (Print). 2008, Vol 41, Num 4, issn 1751-8113, 045202.1-045202.7Article

The factorization of a q-difference equation for continuous q-Hermite polynomialsATAKISHIYEV, M. N; KLIMYK, A. U.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 31, pp 9311-9317, issn 1751-8113, 7 p.Article

Arik-Coon oscillator with q > 1 in the framework of unified (q; α, β, γ; ν)-deformationBURBAN, I. M.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 30, issn 1751-8113, 305204.1-305204.9Article

Simple representations for Hermite polynomialsWITHERS, C; NADARAJAH, S.Electronics Letters. 2006, Vol 42, Num 23, pp 1368-1369, issn 0013-5194, 2 p.Article

Hermite normality testsDECLERCQ, D; DUVAUT, P.International conference on acoustics, speech, and signal processing. 1997, pp 3709-3712, isbn 0-8186-7919-0Conference Paper

Hermite and Gegenbauer polynomials in superspace using Clifford analysisDE BIE, H; SOMMEN, F.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 34, pp 10441-10456, issn 1751-8113, 16 p.Article

Performance of a Hermitian element for a beam with rotational constraintsWISNIEWSKI, K; TURSKA, E; SCHREFLER, B. A et al.Communications in applied numerical methods. 1993, Vol 9, Num 1, pp 27-34, issn 0748-8025Article

Spectral type of Hermite polinomial of a Wiener processIVKOVIC, Z. A.Teoriâ verojatnostej i eë primeneniâ. 1985, Vol 30, Num 1, pp 145-147, issn 0040-361XArticle

Derivation of generalized hydrodynamic equations for binary gas mixturesDAN HONG TIEM.Journal de mécanique théorique et appliquée. 1984, Vol 3, Num 4, pp 601-633, issn 0750-7240Article

Orthogonality properties of the Hermite and related polynomialsDATTOLI, G; SRIVASTAVA, H. M; ZHUKOVSKY, K et al.Journal of computational and applied mathematics. 2005, Vol 182, Num 1, pp 165-172, issn 0377-0427, 8 p.Article

A new algorithm for computing the multivariate Faà di Bruno's formulaDI NARDO, E; GUARINO, G; SENATO, D et al.Applied mathematics and computation. 2011, Vol 217, Num 13, pp 6286-6295, issn 0096-3003, 10 p.Article

ON THE GENERALIZED HERMITE POLYNOMIALS (HN** (()MU ))N=0INFINI, MU <-1/2KRALL AM.1981; INDIANA UNIV. MATH. J.; ISSN 0022-2518; USA; DA. 1981; VOL. 30; NO 1; PP. 73-78; BIBL. 7 REF.Article

SOME RESULTS CONCERNING GENERALIZED HERMITE POLYNOMIALS.JOSHI CM; PRAJAPAT ML.1977; PROC. KKL. NEDERL. AKAD. WETENSCH., A; NETHERL.; DA. 1977; VOL. 80; NO 3; PP. 208-217; BIBL. 16 REF.Article

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