Add to ORKGStrip integrals are constructed, by means of an averaging process, and applied to representing solutions of Cauchy-Riemann systems. The main result are (generalized) Laurent expansions for solutions of these systems in annuli, in particular in isolated singularities
Taylor expansions of analytic functions are considered with respect to two points.Cauchy-type formul...
textabstractTaylor expansions of analytic functions are considered with respect to several points, a...
We study certain generalized Cauchy integral formulas for gradients of solutions to second order div...
AbstractIn this article, Cauchy’s integral formula for nth q-derivative of analytic functions is est...
© 2015, Pleiades Publishing, Ltd. The article presents new explicit forms of the Schwarz integral in...
Literaturverz. We derive global analytic representations of fundamental solutions for a class of lin...
summary:Using a distributional approach to integration in superspace, we investigate a Cauchy-Pompei...
We study the Cauchy representation formula for analytic functions on the unit disc whose pointwise b...
Abstract. For a holomorphic family of classical pseudodifferential operators on a closed manifold we...
A complete and unified approach for finding the distributional solutions for various singular integr...
The Laurent expansion is a well-known topic in complex analysis for its application in obtaining res...
The Beltrami differential equations are intrinsic generalizations of the Cauchy–Riemann system in co...
We present a semi-analytic method for the integrand reduction of one-loop amplitudes, based on the s...
AbstractSolving singular integral equations of Cauchy-type numerically involves solution of a linear...
AbstractCauchy type integrals were given the interpretation of the principal value for points inside...
Taylor expansions of analytic functions are considered with respect to two points.Cauchy-type formul...
textabstractTaylor expansions of analytic functions are considered with respect to several points, a...
We study certain generalized Cauchy integral formulas for gradients of solutions to second order div...
AbstractIn this article, Cauchy’s integral formula for nth q-derivative of analytic functions is est...
© 2015, Pleiades Publishing, Ltd. The article presents new explicit forms of the Schwarz integral in...
Literaturverz. We derive global analytic representations of fundamental solutions for a class of lin...
summary:Using a distributional approach to integration in superspace, we investigate a Cauchy-Pompei...
We study the Cauchy representation formula for analytic functions on the unit disc whose pointwise b...
Abstract. For a holomorphic family of classical pseudodifferential operators on a closed manifold we...
A complete and unified approach for finding the distributional solutions for various singular integr...
The Laurent expansion is a well-known topic in complex analysis for its application in obtaining res...
The Beltrami differential equations are intrinsic generalizations of the Cauchy–Riemann system in co...
We present a semi-analytic method for the integrand reduction of one-loop amplitudes, based on the s...
AbstractSolving singular integral equations of Cauchy-type numerically involves solution of a linear...
AbstractCauchy type integrals were given the interpretation of the principal value for points inside...
Taylor expansions of analytic functions are considered with respect to two points.Cauchy-type formul...
textabstractTaylor expansions of analytic functions are considered with respect to several points, a...
We study certain generalized Cauchy integral formulas for gradients of solutions to second order div...