ON THE FRACTIONAL INTEGRAL OPERATORS FOR REAL POSITIVE DEFINITE SYMMETRIC MATRIX
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2014, Vol 9, Issue 6
Abstract
In the present paper fractional integral operators associated with -function for real positive symmetric definite matrix have been discussed. These operators have a wide range of applications in the field of Mathematical Physics and Linear differential equations. A number of special cases of our operators have been mentioned.
Authors and Affiliations
Yashwant Singh, Nandavasanthnadiger Kulkarni
Keywords
Related Articles
- EP ID EP651425
- DOI 10.24297/jam.v9i6.2320
- Views 167
- Downloads 0
ARE THETA FUNCTIONS THE FOUNDATIONS OF PHYSICS ?
The Jacobi theta functions are essentially rotations in a complex space and as such provide a basis for the lattices of the exceptional Lie algebras E6;E8 in complex 3-space and complex 4-space.In this note we will...
On pseudo-slant submanifolds of nearly trans-Sasakian manifolds
This paper consist the study of pseudo-slant submanifolds of nearly trans-Sasakian manifolds. Integrability conditions of the distributions on these submanifolds are worked out. Some interesting results regarding such ma...
Numerical Solution of Eikonal Equation Using Finite Difference Method
In this paper, a method to calculate tsunami wave front is introduced using the finite difference method to solve the ill-posed problem and to calculate perturbed velocity of the wave front. Comparison between the actual...
Argument estimates of certain classes of P-Valent meromorphic functions involving certain operator
In this paper, by making use of subordination , we investigate some inclusion relations and argument properties of certain classes of p-valent meromorphic functions involving certain operator.
Continued Fraction Solution of the GeneralizedBarker Equation of Parabolic Orbital Motion
In this present paper, simple and accurate algorithm was established for the solution ofgeneralized Barker's equation of parabolic orbital motion.The algorithm based on the continued fractionexpansion theory. Numerical a...