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A navier–stokes-type problem with high-order elliptic operator and applications
Ragusa M.A., Shakhmurov V.B.
–Stokes problem on half space are derived. The equation involves an abstract operator in a Banach space E
Digital operators and discrete equations as computational tools
Vasilyev, A., Vasilyev, V., Mashinets, A.
We will try to construct a th eo ry o f discrete pseudo-differential operators and equations
Existence of stationary solutions for some systems of integro-differential equations with superdiffusion
Vougalter V., Volpert V.
In this article, we establish the existence of solutions of a system of integro
Inverse problem of the calculus of variations for systems of differential-difference equations of second order
Popov A.M.
The inverse problem of the calculus of variations for second-order nonlinear and linear systems
Operational matrix approach for solving variable-order fractional integro-differential equations
Agarwal P., El-Sayed A.A.
with the Chebyshev collocation method used to transform the main problem into an algebraic system of equations
ON INDIRECT REPRESENTABILITY OF FOURTH ORDER ORDINARY DIFFERENTIAL EQUATION IN FORM OF HAMILTON-OSTROGRADSKY EQUATIONS
Budochkina S.A., Luu T.H., Shokarev V.A.
differential equation. We also define the structure of the considered equation with the potential operator
On quasipotential operators and Hamiltonian-admissible equations in the mechanics of infinite-dimensional systems
Budochkina S.A., Savchin V.M.
Necessary and sufficient conditions for an operator equation with a first time derivative
Generalized functional differential equations: Existence and uniqueness of solutions
Ponosov A., Zhukovskiy E.
We study generalized nonlinear functional differential equations arising in various applications
On B u -Hamiltonian equations in mechanics of infinite-dimensional systems
Budochkina S.A., Savchin V.M.
Bu-Hamiltonian equations in mechanics of infinite-dimensional systems are studied. The equation
Seventy Five (Thousand) Unsolved Problems in Analysis and Partial Differential Equations
Maz’ya V.
analysis, theory of linear and nonlinear partial differential equations. © 2018, The Author(s).

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