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Complex Variables and Elliptic Equations
An International Journal
Volume 65, 2020 - Issue 4
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Original Articles

Boundary-domain integral equations for the diffusion equation in inhomogeneous media based on a new family of parametrices

C. Fresneda-PortilloSchool of Engineering, Computing and Mathematics, Oxford Brookes University, Oxford, UKCorrespondence[email protected]
ORCID Iconhttps://orcid.org/0000-0002-4322-0113View further author information
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Pages 558-572 | Received 08 Jan 2019, Accepted 04 Mar 2019, Published online: 08 Apr 2019

Citations (5)

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Read on this site (1)

C. Fresneda-Portillo & Z. W. Woldemicheal. (2020) On the existence of solution of the boundary-domain integral equation system derived from the 2D Dirichlet problem for the diffusion equation with variable coefficient using a novel parametrix. Complex Variables and Elliptic Equations 65:12, pages 2056-2070.
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Articles from other publishers (4)

N. Caruso & C. Fresneda-Portillo. (2022) On the analysis and numerics of united and segregated boundary-domain integral equation systems in 2D. Computers & Mathematics with Applications 118, pages 46-55.
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Carlos Fresneda-Portillo. (2022) On a boundary-domain integral equation system for the Robin problem for the diffusion equation in non-homogeneous media. Georgian Mathematical Journal 29:3, pages 363-372.
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M. A. Dagnaw & C. Fresneda-Portillo. (2022) On the Well-Posedness of Two Boundary-Domain Integral Equation Systems Equivalent to the Dirichlet Problem for the Stokes System with Variable Viscosity. Results in Mathematics 77:3.
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Z. W. Woldemicheal & C. Fresneda‐Portillo. (2020) On the existence and uniqueness of solution of boundary‐domain integral equations for the Dirichlet problem for the nonhomogeneous heat transfer equation defined on a 2D unbounded domain. Mathematical Methods in the Applied Sciences 44:12, pages 9862-9875.
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