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Inequalities for the block projection operators submajorizationinequalities for block projection operators. We also show that in the quasi-normed setting, for $L_p

Singular integral operators and elliptic boundary-value problems. Part ISingular integral operators and elliptic boundary-value problems. Part I

Invariant Subspaces of Operators on a Hilbert Space to the invariant subspace problem for an operator on a Hilbert space, based on projection-convex combinations in C

Digital operators and discrete equations as computational toolsWe will try to construct a th eo ry o f discrete pseudo-differential operators and equations

Two-level schemes of Cauchy problem method for solving fractional powers of elliptic operators order for the fractional powers of discrete elliptic operators: Aαy=φ, 0<α<1, for φ∈Vh with Vh a

Mean-value theorem for B-harmonic functionsBessel operator

Solvability of degenerating hyperbolic differential equations with unbounded operator coefficients and with operator coefficients in a Banach space and establish sufficient conditions for the unique solvability

On boundedness of a certain class of hardy–steklov type operators in lebesgue spaces in terms of given parameters 0 < p, q < ∞, strictly increasing boundaries a(x) and b(x), locally integrable

Transmutation operators boundary value problemsTransmutation operators method is used to solve and study boundary value problems. In this paper

On boundedness and compactness of Riemann-Liouville fractional operatorsLet α ∈ (0, 1). Consider the Riemann-Liouville fractional operator of the form with locally

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