Kats B.A.
11
Coauthors
5
Documentos
Volumen de publicaciones por año
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| Año de publicación | Num. Publicaciones |
|---|---|
| 2011 | 1 |
| 2012 | 1 |
| 2013 | 1 |
| 2015 | 1 |
| 2019 | 1 |
Publicaciones por áreas de conocimiento
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| Área de conocimiento | Num. Publicaciones |
|---|---|
| Optimización matemática | 9 |
| Modelo matemático | 3 |
Publicaciones por áreas temáticas
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| Área temática | Num. Publicaciones |
|---|---|
| Análisis | 4 |
| Ciencias de la computación | 1 |
| Principios generales de matemáticas | 1 |
| Álgebra | 1 |
Principales fuentes de datos
| Origen | Num. Publicaciones |
|---|---|
| Scopus | 5 |
| Google Scholar | 0 |
| RRAAE | 0 |
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Coautores destacados por número de publicaciones
| Coautor | Num. Publicaciones |
|---|---|
| Reyes J.B. | 5 |
| Ricardo Abreu Blaya | 5 |
| Rodríguez–Dagnino R.M. | 1 |
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Publicaciones del autor
Cauchy integral and singular integral operator over closed Jordan curves
ArticleAbstract: This paper is mostly a review paper. It contains a description of old and recent results concerningPalabras claves:boundary value problem, Cauchy integral, Singular integral operatorAutores:Kats B.A., Reyes J.B., Ricardo Abreu BlayaFuentes:scopusApproximate dimension applied to criteria for monogenicity on fractal domains
ArticleAbstract: Suppose that Ω is a bounded domain of ℝn with a fractal boundary Γ and let ℝ0,n be the real CliffordPalabras claves:Clifford analysis, Fractals, jump problemAutores:Kats B.A., Reyes J.B., Ricardo Abreu BlayaFuentes:scopusOn the solvability of the jump problem in clifford analysis
ArticleAbstract: Let Ω be a bounded open and oriented connected subset of ℝn which has a compact topological boundaryPalabras claves:Autores:Kats B.A., Reyes J.B., Ricardo Abreu BlayaFuentes:scopusIntegration over non-rectifiable curves and Riemann boundary value problems
ArticleAbstract: In this paper we introduce an alternative way of defining the curvilinear Cauchy integral over non-rPalabras claves:Cauchy integral, Douglis algebra, Fractional dimension, Non-rectifiable curve, Riemann boundary value problemAutores:Kats B.A., Reyes J.B., Ricardo Abreu BlayaFuentes:scopusOn Riemann boundary value problems for null solutions of the two dimensional Helmholtz equation
ArticleAbstract: The Riemann boundary value problem (RBVP to shorten notation) in the complex plane, for different clPalabras claves:Boundary value problems, Helmholtz equations, Quaternionic analysisAutores:Kats B.A., Reyes J.B., Ricardo Abreu Blaya, Rodríguez–Dagnino R.M.Fuentes:scopus