Материалов:
1 005 012

Репозиториев:
30

Авторов:
761 409

По вашему запросу найдено документов: 42092

Страница 1 из 4210

On monotonicity of ratios of some q-hypergeometric functions
Mehrez K., Sitnik S.M.
In this paper we prove monotonicity of some ratios of q-Kummer confluent hypergeometric and q-hypergeometric
Fundamental solutions of two multidimensional elliptic equations
equations. The solutions are written in explicit form via hypergeometric Gauss functions for λ = 0 and via
On basic Humbert confluent hypergeometric functions
Shehata A., Moustafa S.I., Agarwal P., Jain S.
confluent hypergeometric functions and some developments formulae, believed to be new, by using
A study of generalized hypergeometric Matrix functions via two-parameter Mittag-Leffler matrix function
Jain S., Goyal R., Oros G.I., Agarwal P., Momani S.
and confluent hypergeometric matrix functions by using two-parameter Mittag-Leffler matrix function
Fundamental solution of multidimensional axisymmetric Helmholtz equation
Mavlyaviev R., Garipov I.
(Formula presented.) fundamental solutions have been constructed. Those are written explicitly via confluent Horn
Spin ½ Particle with Anomalous Magnetic Moment in Presence of External Magnetic Field, Exact Solutions
Ovsiyuk, E. M., Kisel, V. V., Кисель, В. В., Red’kov, V. M.
of confluent hypergeometric functions.
Fundamental solution of multidimensional axisymmetric Helmholtz equation
Mavlyaviev R., Garipov I.
(Formula presented.) fundamental solutions have been constructed. Those are written explicitly via confluent Horn
Fundamental solution of multidimensional axisymmetric Helmholtz equation
Mavlyaviev R., Garipov I.
confluent Horn functions. The obtained fundamental solutions have been proved to possess a power singularity
Fundamental solution of multidimensional axisymmetric Helmholtz equation
Mavlyaviev R., Garipov I.
confluent Horn functions. The obtained fundamental solutions have been proved to possess a power singularity
Double-layer potential of axially symmetric Helmholtz lowest term equation
Mavlyaviev R., Khabibullina G., Garipov I.
is expressed in terms of the confluent Horn function. Formula for calculating the normal derivative

Страница 1 из 4210

Фасеты

Новости проекта

Новости

Партнеры

КФУ
ТГУ
Elpub
СФУ
Webpublishers

Индексация

BASE
WorldCat
OpenAIRE
EDS
core