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Representation of a transmission model with continuous power flow in state space
Asanov, A. Z., Guryanova, E. O.
Continuous flow power transmissions are widely used in the construction of land vehicles operating
Recent progress in studying the boundedness of classical operators of real analysis in general Morrey-type spaces. II
Burenkov V.I.
of the maximal operator, fractional maximal operator, Riesz potential, singular integral operator, Hardy operator
Boundary value problem for B-parabolic equation with integral condition of the first kind
Garipov I., Mavlyaviev R.
The article deals with the boundary value problem with integral condition of the first kind for a
Trace and integrable operators affiliated with a semifinite von Neumann algebra
Bikchentaev Airat Midkhatovich
New properties of the space of integrable (with respect to the faithful normal semifinite trace
Concerning the theory of τ-measurable operators affiliated to a semifinite von Neumann algebra
Bikchentaev A.
© 2015, Pleiades Publishing, Ltd. Let M be a von Neumann algebra of operators in a Hilbert space H
Certain Saigo type fractional integral inequalities and their q-analogues
Jain S., Goyal R., Agarwal P., Momani S.
- Liouville and Erdélyi-Kober fractional integral operators. © 2023 Balikesir University. All rights reserved.
Fractional Integral Inequalities via Atangana-Baleanu Operators for Convex and Concave Functions
Akdemir A.O., Karaoǧlan A., Ragusa M.A., Set E.
Recently, many fractional integral operators were introduced by different mathematicians. One
Paranormal measurable operators affiliated with a semifinite von Neumann algebra. II
Bikchentaev A.
© 2020, Springer Nature Switzerland AG. Let M be a von Neumann algebra of operators on a Hilbert
Transmutation operators boundary value problems
Sitnik, S. M., Yaremko, O., Yaremko, N.
several ways to obtain transformation operators are considered: the finite integral transforms, Neumann
On invertibility of some operator sums
Bikchentaev A.
We study invertibility of some sums of linear bounded operators on Hilbert space (Theorem 1). A

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