T. A. Ishkhanyan

Available identifiers

zbMath Open ishkhanyan.t-aMaRDI QIDQ1626085

List of research outcomes

Publication	Date of Publication	Type
Solutions of a Confluent Modification of the General Heun Equation in Terms of Generalized Hypergeometric Functions	2024-05-06	Paper
A new non-symmetric modification of the second Demkov-Kunike model	2023-10-12	Paper
Control of a rigid body carrying dissipative oscillators under perturbations	2020-01-28	Paper
Confluent hypergeometric expansions of the confluent Heun function governed by two-term recurrence relations	2019-12-17	Paper
Control of a double-cascade electromechanical system subject to perturbations	2019-12-07	Paper
Generalized confluent hypergeometric solutions of the Heun confluent equation	2019-11-15	Paper
https://portal.mardi4nfdi.de/entity/Q5381048	2019-06-07	Paper
Expansions of the solutions of the general Heun equation governed by two-term recurrence relations for coefficients	2018-12-10	Paper
The third five-parametric hypergeometric quantum-mechanical potential	2018-11-26	Paper
Hypergeometric expansions of the general Heun function governed by two-term recurrence relations	2018-05-04	Paper
Control of a turntable on a mobile base in the presence of perturbations	2018-04-12	Paper
Solutions of the bi-confluent Heun equation in terms of the Hermite functions	2017-11-02	Paper
Four five-parametric and five four-parametric independent confluent Heun potentials for the stationary Klein-Gordon equation	2016-05-26	Paper
A series solution of the general Heun equation in terms of incomplete Beta functions	2015-05-18	Paper
Expansions of the solutions of the biconfluent Heun equation in terms of incomplete Beta and Gamma functions	2014-10-30	Paper
Confluent hypergeometric expansions of the solutions of the double-confluent Heun equation	2014-03-07	Paper
Expansions of the solutions to the confluent Heun equation in terms of the Kummer confluent hypergeometric functions	2014-03-06	Paper
New relations for the derivative of the confluent Heun function	2014-02-06	Paper

Research outcomes over time

Doctoral students

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