Results 181 to 190 of about 128,844 (218)
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On hermite-bell inverse polynomials
Rendiconti del Circolo Matematico di Palermo, 1984Bell introduced a set of polynomials by \[ \exp g(z)(d^ n/dz^ n)\exp [-g(z)]=Y_ n(g:z)\quad where\quad g(z)=\sum^{\infty}_{n=1}a_ nz^ n. \] In the present paper a related set of polynomials is considered for \(g(z)=pz^{-k}\), where p is a constant and K is a positive integer.
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Hermite interpolation with symmetric polynomials
Numerical Algorithms, 2017A problem of Hermite interpolation for symmetric bivariate polynomials is solved, i.e. the problem to develop a symmetric bivariate polynomial of \(n\)-th degree which matches, on a set of distinct points, the function values and its partial derivatives.
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Modern Physics Letters A, 1994
The oscillator quantum algebra is extended, through a general approach, in order to put in evidence new q-Hermite polynomials and to discuss the already known ones. Such an approach constraints possible brackets. New sets of corresponding q-bosonic operators are pointed out, reducing for specific values of the subtended parameters to the parabosonic ...
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The oscillator quantum algebra is extended, through a general approach, in order to put in evidence new q-Hermite polynomials and to discuss the already known ones. Such an approach constraints possible brackets. New sets of corresponding q-bosonic operators are pointed out, reducing for specific values of the subtended parameters to the parabosonic ...
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The Asymptotic Behaviour of the Hermite Polynomials
Canadian Journal of Mathematics, 1963In a recent paper, Olver (2) obtains a set of formulae that completely determine the asymptotic behaviour of the Hermite polynomials, Hn(z), as n —> ∞ and z is unrestricted. His proof depends on a technique that he has developed for discussing the asymptotics of solutions of second-order, linear, homogeneous differential equations satisfying certain
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A NOTE ON THE POLYNOMIALS OF HERMITE
The Quarterly Journal of Mathematics, 1941openaire +2 more sources
Hermite-based Appell polynomials: Properties and applications
Journal of Mathematical Analysis and Applications, 2009Subuhi Khan +2 more
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Hermite base Bernoulli type polynomials on the umbral algebra
Russian Journal of Mathematical Physics, 2015Yılmaz Şimşek
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