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Теоремы об интегрируемости произведений функций для интеграла Курцвейля-Хенстока
Гольдман М.Л., Забрейко П.П.
RIEMANN-STILTJES INTEGRAL
On Bellman-Golubov theorems for the Riemann-Liouville operators
Zung P.T.
Superposition of Fourier transform with the Riemann - Liouville operators is studied. Copyright
On a new representation for the solution of the Riemann–Hilbert problem
Bezrodnykh S.I., Vlasov V.I.
On a new representation for the solution of the Riemann–Hilbert problem
Mesoscopic fractional kinetic equations versus a riemann-liouville integral type
Nigmatullin R., Trujillo J.
of the memory function recovers the Riemann-Liouville fractional integral. For a strongly correlated fractal
Vekua integral operators on Riemann surfaces
Bikchantaev I.
On an arbitrary (in general, noncompact) Riemann surface R, we study integral operators T and II
Certain Saigo type fractional integral inequalities and their q-analogues
Jain S., Goyal R., Agarwal P., Momani S.
The main purpose of the present article is to introduce certain new Saigo fractional integral
BOUNDEDNESS OF RIEMANN-LIOUVILLE FRACTIONAL INTEGRAL OPERATOR IN MORREY SPACES
Senouci M.A.
The aim of the present paper is to prove the boundedness of the multidimensional Riemann
Vekua integral operators on Riemann surfaces
Bikchantaev I.
On an arbitrary (in general, noncompact) Riemann surface R, we study integral operators T and II
Marcinkiewicz exponents and integrals over non-rectifiable paths
Kats B., Katz D.
the operation of curvilinear integration for the case where the path of integration is not rectifiable. Then we
Is it possible to derive Newtonian equations of motion with memory?
Nigmatullin R., Baleanu D.
In this paper for a given example we proved that the Riemann-Liouville fractional integral term

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