Determining the Resistors in a Network

From MaRDI portal
Publication:5748298

DOI10.1137/0150055zbMath0717.35092OpenAlexW2020137310MaRDI QIDQ5748298

James A. Morrow, Edward B. Curtis

Publication date: 1990

Published in: SIAM Journal on Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/0150055




Related Items (24)

BLOW-UP PROBLEMS FOR GENERALIZED FUJITA-TYPE EQUATIONS ON GRAPHSA discrete Liouville identity for numerical reconstruction of Schrödinger potentialsCircular Planar Electrical Networks, Split Systems, and Phylogenetic NetworksA Calderón type inverse problem for tree graphsOn the determination of conductivities by means of surface measurementBlowup Behavior of Solutions to an $\omega$-diffusion Equation on the GraphThe existence and nonexistence of global solutions for a semilinear heat equation on graphsCircular planar graphs and resistor networksAn eigenvector interlacing property of graphs that arise from trees by Schur complementation of the LaplacianExistence and convergence of the least energy sign-changing solutions for nonlinear Kirchhoff equations on locally finite graphsExtinction and asymptotic behavior of solutions for the \(\omega\)-heat equation on graphs with source and interior absorptionExistence and convergence of solutions for \(p\)-Laplacian systems with homogeneous nonlinearities on graphsExtinction and positivity of the solutions for a \(p\)-Laplacian equation with absorption on graphsExistence, uniqueness and decay rates for evolution equations on treesSolving boundary value problems on networks using equilibrium measuresThe Dirichlet boundary value problems forp-Schrödinger operators on finite networksInverse scattering for Schrödinger operators on perturbed latticesExtinction and positivity of the solutions of the heat equations with absorption on networksA Borg–Levinson theorem for treesInverse problems and derivatives of determinantsConvergence of ground state solutions for nonlinear Schrödinger equations on graphsFinding the conductors in circular networks from boundary measurementsOn the Solvability of the Discrete Conductivity and Schrödinger Inverse ProblemsBlow-up for the ω-heat equation with Dirichlet boundary conditions and a reaction term on graphs




This page was built for publication: Determining the Resistors in a Network