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$$\eta$$-Invariant for Parameter-Dependent Boundary Value Problems$$\eta$$-Invariant for Parameter-Dependent Boundary Value Problems
-Invariant for Parameter-Dependent Boundary Value Problems-Invariant for Parameter-Dependent Boundary Value Problems
Stratified laminar flows in a circular pipe: New analytical solutions in terms of elementary functions–Stokes equations exactly in fluids and the boundary conditions on the pipe walls and the interface for the two
Strict superharmonicity of Mityuk’s function for countably connected domains of simple structure domains with unique limit point boundary component. The function just mentioned was first studied
Damping problem for multidimensional control system with delays functionals and the corresponding boundary value problem for differential-difference equations. We prove
Mixed Boundary Value Problems for Strongly Elliptic Differential–Difference Equations in a Bounded DomainWe consider a mixed boundary value problem for a strongly elliptic differential–difference equation
On Mixed Boundary Value Problems for Sets of Partial Differential Equations with Constant Coefficients in Semi-Spaces value problem is used to obtain the boundary integral equation for the mixed boundary value problems.
Univalent conformal mappings onto polygonal domains with countable set of vertices by generalized Christoffel–Schwarz integral of partial solution to the Hilbert boundary-value problem with a countable set of singularity points
The boundary value problems for thin coatsThe boundary value problems for the coats of finite and infinite domain in the plane were discussed
Metric dimensions, generalized integrations, cauchy transform, and riemann boundary-value problem on nonrectifiable arcs. The Riemann boundary-value problem on this arc is the problem of finding a function Φ(z) holomorphic in ℂ̄ \ Γ
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