Constructing basises in solution space of the system of equations for the Lauricella Function F D (N)
From MaRDI portal
Publication:6061001
DOI10.1080/10652469.2023.2212396zbMath1527.33012OpenAlexW4376866864MaRDI QIDQ6061001
Publication date: 30 October 2023
Published in: Integral Transforms and Special Functions (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10652469.2023.2212396
monodromyanalytic continuationhypergeometric systems of partial differential equationsLauricella and Horn functions
Continuation of analytic objects in several complex variables (32D15) Applications of hypergeometric functions (33C90) Appell, Horn and Lauricella functions (33C65)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Analytical solution for the cavitating flow over a wedge. II
- Asymptotics of the Riemann-Hilbert problem for the Somov model of magnetic reconnection of long shock waves
- Lauricella function and the conformal mapping of polygons
- Linear Pfaffian systems and classical solutions of triangular Schlesinger equations
- Using functional equations to calculate Feynman integrals
- Application of hypergeometric functions of two variables in wireless communication theory
- Hypergeometric functions of two variables
- Maximally reducible monodromy of bivariate hypergeometric systems
- Theory of Hypergeometric Functions
- General hypergeometric systems of equations and series of hypergeometric type
- Analytic continuation of the Horn hypergeometric series with an arbitrary number of variables
- Anti-Differentiation and the Calculation of Feynman Amplitudes
- On some formulas for the Horn function H7(a, b, b′; c; w, z)
- On some formulas for the Horn functions H5 (a, b; c;w, z) and (a; c;w, z)
- On some formulas for the Horn functions H6(a, b, b′w, z) and H8(c)(a, b;w, z)
- Analytic continuation of the Lauricella function with arbitrary number of variables
- The Lauricella hypergeometric function $F_D^{(N)}$, the Riemann–Hilbert problem, and some applications
- Integration of the Partial Differential Equations for the Hypergeometric Functions F1 and FD of Two and More Variables
This page was built for publication: Constructing basises in solution space of the system of equations for the Lauricella Function F D (N)