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Cauchy problem for the Korteweg-de Vries equation in the case of a nonsmooth unbounded initial function
Faminskii A.V.
) u(-1, x) = -xθ(-x), where θ is the Heaviside function. The solutions constructed in this paper
Fluctuation-noise spectroscopy and a "universal" fitting function of amplitudes of random sequences
Nigmatullin R., Smith G.
A "universal" fitting function has been recognized that makes use of the eigen-coordinates method
Convergence of the galerkin method for numerical calculation of the guided modes of an integrated optical guide
Kartchevski E.
The Galerkin method for numerical calculation of the natural modes of an integrated optical guide
Refinements of Some Integral Inequalities for s,m -Convex Functions
Farid G., Chu Y.-M., Andrić M., Jung C.Y., Pečarić J., Kang S.M.
In this paper, the refinements of integral inequalities for all those types of convex functions
Iterative solution methods for mixed equilibrium problems and variational inequalities with non-smooth functions
Konnov I.
functions is considered. We describe some recent advances in the theory and solution methods for such mixed
Cauchy integral and singular integral operator over closed Jordan curves
Blaya R., Reyes J., Kats B.
the boundedness of the singular integral operator as well as the boundary behavior of the Cauchy type integral
Cauchy integral and singular integral operator over closed Jordan curves
Blaya R., Reyes J., Kats B.
the regularity conditions on a Jordan curve in the plane that imply the boundedness of the singular integral
Feynman averaging of semigroups generated by Schrödinger operators
Borisov L.A., Orlov Y.N., Sakbaev V.Z.
The extension of averaging procedure for operator-valued function is defined by means
Mathematical analysis of the guided modes of an integrated optical guide
Kartchevski E., Hanson G.
© 2002 IEEE. The eigenvalue problem for guided modes of an integrated optical guide is reduced to a
Unbounded random operators and Feynman formulae
Orlov Yu.N., Sakbaev V.Zh., Smolyanov O.G.
develop a method for finding the expectations of unbounded random operators on a Hilbert space

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