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Analysis days in Sirius
October 25, 2021 15:50–16:35, Sochi, online via Zoom at 14:50 CEST (=13:50 BST, =08:50 EDT)
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The Lauricella function and its relationship with other hypergeometric functions
S. I. Bezrodnykh Federal Research Center "Computer Science and Control" of Russian Academy of Sciences, Moscow
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Number of views: |
This page: | 127 |
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Abstract:
The talk is focused on study of the relationship of the Lauricella
function theory and the corresponding system of partial differential equations
with the theory of the Horn hypergeometric functions
and the Gelfand—Kapranov—Zelevinsky (GKZ) functions.
The issue of the analytical continuation of the Lauricella series
is also considered, which is one of the main ones also for the Horn and
the GKZ functions. A general approach to solution of the analytical continuation
problem for the Lauricella function is given and the set of corresponding
formulas is presented.
Language: English
Website:
https://us02web.zoom.us/j/6250951776?pwd=aG5YNkJndWIxaGZoQlBxbWFOWHA3UT09
* ID: 625 095 1776, password: pade |
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