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Domain decomposition method with non-overlapping subdomains for elliptic variational inequalities using Lagrange multipliers boundary problems (FBP's). We mention the articles [1-5] dealing with the overlapping and non

A combined relaxation method for nonlinear variational inequalities, rather than one, nonlinear mappings and a nonsmooth convex function. We establish a convergence result

Late time decay of scalar and Dirac fields around an asymptotically de Sitter black hole in the Euler–Heisenberg electrodynamics of asymptotically de Sitter black holes in Euler–Heisenberg non-linear electrodynamics. We pay particular attention

A non-commutative Yosida-Hewitt theorem and convex sets of measurable operators closed locally in measureWe present a non-commutative extension of the classical Yosida-Hewitt decomposition of a finitely

Concave schlicht functions with bounded opening angle at infinity(f)zn that map D conformally onto a domain whose complement with respect to C is convex and that satisfy

Literary Domains’ Connectionin a Policultural Text as databases - domains that accumulate the number of relay units over time and communicate with each other

A proof of the Livingston conjecture f that map D onto a domain whose complement with respect to is convex. Because of the shape of f (D

Analog of the Kutta-Joukowskii theorem for the Helmholtz-Kirchhoff flow past a profile-Kirchhoff flow past a profile. The theorem stated that the flow domain was two-sheeted when a curve AB was convex

On the parallel domain decomposition algorithms for time-dependent problems and numerically studied. These schemes are constructed on the basis of non-overlapping domain decomposition

Sharp spectral stability estimates via the Lebesgue measure of domains for higher order elliptic operatorsWe prove sharp stability estimates for the variation of the eigenvalues of non-negative self

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