V. Manukyan

activity

20142019

most citedConfluent hypergeometric expansions of the solutions of the double-confluent Heun equation

5 citations · 6 across the 3 of their papers we have counts for

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quant-ph2019

A Schrödinger potential involving $x^{\frac{2}{3}}$ and centrifugal-barrier terms conditionally integrable in terms of the confluent hypergeometric functions

V. A. Manukyan, T. A. Ishkhanyan, A. M. Ishkhanyan

The solution of the one-dimensional Schrödinger equation for a potential involving an attractive $x^{\frac{2}{3}}$ and a repulsive centrifugal-barrier $\sim x^{- 2}$ terms is presente…

quant-ph2018★ 1 cited

A new exactly integrable hypergeometric potential for the Schrödinger equation

T. A. Ishkhanyan, V. A. Manukyan, A. H. Harutyunyan +1

We introduce a new exactly integrable potential for the Schrödinger equation for which the solution of the problem may be expressed in terms of the Gauss hypergeometric functions.…

A Schrödinger potential involving x32​ and centrifugal-barrier terms conditionally integrable in terms of the confluent hypergeometric functions

A new exactly integrable hypergeometric potential for the Schrödinger equation

A Schrödinger potential involving $x^{\frac{2}{3}}$ and centrifugal-barrier terms conditionally integrable in terms of the confluent hypergeometric functions