Integrals involving products of $E$-functions, Bessel-functions and generalized hypergeometric functions.

F. M. Ragab

Displaying similar documents to “Integrals involving products of $E$ -functions, Bessel-functions and generalized hypergeometric functions.”

A normal form for restricted exponential functions

Pierpaolo Degano, Patrizia Gianni (1989)

RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications

Similarity:

A note on a monotonicity property of Bessel functions.

Koumandos, Stamatis (1997)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Some integrals involving products of Bessel and Legendre functions - II

H. M. Srivastava (1967)

Rendiconti del Seminario Matematico della Università di Padova

Similarity:

Some Fourier series for generalized hypergeometric polynomials

Shah, Manilal (1969)

Portugaliae mathematica

Similarity:

Expansion of a class of functions into an integral involving associated Legendre functions.

Mandal, Nanigopal, Mandal, B.N. (1994)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Some properties of Wright's function.

B. Stankovic, Lj. Gajic (1976)

Publications de l'Institut Mathématique [Elektronische Ressource]

Similarity:

Integrals involving Legendre function.

Bhagirath Lal Sharma (1965)

Collectanea Mathematica

Similarity:

Construction of the solutions of boundary value problems for the biharmonic operator in a rectangle

Nachman Aronszajn, R. D. Brown, R. S. Butcher (1973)

Annales de l'institut Fourier

Similarity:

A technique is developed for constructing the solution of $Δ^{2} u = F$ in $R = {(x, y) : | x | < a, | y | < b}$ , subject to boundary conditions $u = φ$ , $\frac{\partial u}{\partial n} = ψ$ on $\partial R$ . The problem is reduced to that of finding the orthogonal projection $P w$ of $w$ in $L^{2} (R)$ onto the subspace $H$ of square integrable functions harmonic in $R$ . This problem is solved by decomposition $H$ into the closed direct (not orthogonal) sum of two subspaces $H^{(1)}, H^{(2)}$ for which complete orthogonal bases are known. $P$ is expressed in terms of the projections $P^{(1)}$ , $P^{(2)}$ of $L^{2} (R)$ onto $H^{(1)}$ , $H^{(2)}$ respectively. The resulting...

Two methods for multicriteria hierarchization of discrete alternatives

Gheorghe Păun (1984)

RAIRO - Operations Research - Recherche Opérationnelle

Similarity:

Displaying similar documents to “Integrals involving products of E -functions, Bessel-functions and generalized hypergeometric functions.”

Displaying similar documents to “Integrals involving products of $E$ -functions, Bessel-functions and generalized hypergeometric functions.”