Results 81 to 90 of about 16,180 (243)
Analytic continuation of residue currents
Let $X$ be a complex manifold and $f\colon X\to \C^p$ a holomorphic mapping defining a complete intersection. We prove that the iterated Mellin transform of the residue integral associated to $f$ has an analytic continuation to a neighborhood of the ...
A. Yger+14 more
core +1 more source
Tubings, chord diagrams, and Dyson–Schwinger equations
Abstract We give series solutions to single insertion place propagator‐type systems of Dyson–Schwinger equations using binary tubings of rooted trees. These solutions are combinatorially transparent in the sense that each tubing has a straightforward contribution.
Paul‐Hermann Balduf+5 more
wiley +1 more source
On the Commutativity of a Certain Class of Toeplitz Operators
One of the major goals in the theory of Toeplitz operators on the Bergman space over the unit disk D in the complex place C is to completely describe the commutant of a given Toeplitz operator, that is, the set of all Toeplitz operators that commute with
Louhichi Issam+2 more
doaj +1 more source
A direct approach to the mellin transform
The aim of this paper is to present an approach to the Mellin transform that is fully independent of Laplace or Fourier transform theory, in a systematic, unified form, containing the basic properties and major results under natural, minimal hypotheses upon the functions in questions. Cornerstones of the approach are two definitions of the transform, a
Butzer, Paul L., Jansche, Stefan
openaire +2 more sources
A Mellin Transform Approach to the Pricing of Options with Default Risk. [PDF]
Choi SY, Veng S, Kim JH, Yoon JH.
europepmc +1 more source
Barrier Option Under Lévy Model : A PIDE and Mellin Transform Approach
We propose a stochastic model to develop a partial integro-differential equation (PIDE) for pricing and pricing expression for fixed type single Barrier options based on the Itô-Lévy calculus with the help of Mellin transform.
Sudip Ratan Chandra, Diganta Mukherjee
doaj +1 more source
Conventional functional/path integrals used in physics often can be defined as infinite-dimensional analogs of Fourier transforms. It turns out that the infinite-dimensional analog of the Mellin transform similarly defines a class of functional integrals.
LaChapelle, J.
core
En este trabajo una nueva fórmula de adición es derivada usando la transformada de Mellin. Esta fórmula es aplicada para sumar varias series relacionadas con las integrales elípticas y las funciones thetaWe derive a new summation formula involving Mellin
M.L Glasser+2 more
doaj
On the Generalized Mellin Transform of a Complex Random Variable and Its Applications [PDF]
Ignacy I. Kotlarski
openalex +1 more source
Mellin transforms of a generalization of Legendre polynomials
AbstractOberle, M.K., S.L. Scott, G.T. Gilbert, R.L. Hatcher and D.F. Addis, Mellin transforms of a generalization of Legendre polynomials, Journal of Computational and Applied Mathematics 45 (1993) 367–369.We show that the zeros and poles of the Mellin transforms of polynomials on [−1, 1] orthogonal with respect to the weight> brvbar;x¦2r, with r gt; −
George Gilbert+4 more
openaire +2 more sources