The aim of the book is to give a unified approach to new developments in discrete potential theory and infinite network theory. The author confines himself to the finite energy case, but this does not result in loss of complexity. On the contrary, the functional analytic machinery may be used in analogy with potential theory on Riemann manifolds. The book is intended for researchers with interdisciplinary interests in one of the following fields: Markov chains, combinatorial graph theory, network theory, Dirichlet spaces, potential theory, abstract harmonic analysis, theory of boundaries
We aim here at analyzing self-adjoint boundary value problems on finite networks associated with po...
Abstract. Inequalities on networks have played important roles in the the-ory of netwoks. We study s...
AbstractAs a discrete analog to the quasiharmonic classification of Riemannian manifolds due to Naka...
AbstractThis paper is a unified study of real-valued functions on an infinite network, with results ...
We aim here at analyzing the fundamental properties of positive semidefinite Schrödinger operators o...
We aim here at analyzing the fundamental properties of positive semidefinite Schrödinger operators ...
Based on the existence of discrete Lp− subharmonic functions, a classification of infinite networks ...
AbstractAs a discrete analog to the quasiharmonic classification of Riemannian manifolds due to Naka...
We aim here at analyzing self-adjoint boundary value problems on finite networks asso-ciated with po...
This book contains contributions from the participants of the research group hosted by the ZiF - Cen...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
A transfinite graph or electrical network of the first rank is obtained conceptually by connecting c...
308 p., fig.Here is a clear, extensive exposition of the fundamentals of the mathematical theory of ...
We aim here at analyzing self-adjoint boundary value problems on finite networks associated with po...
Abstract. Inequalities on networks have played important roles in the the-ory of netwoks. We study s...
AbstractAs a discrete analog to the quasiharmonic classification of Riemannian manifolds due to Naka...
AbstractThis paper is a unified study of real-valued functions on an infinite network, with results ...
We aim here at analyzing the fundamental properties of positive semidefinite Schrödinger operators o...
We aim here at analyzing the fundamental properties of positive semidefinite Schrödinger operators ...
Based on the existence of discrete Lp− subharmonic functions, a classification of infinite networks ...
AbstractAs a discrete analog to the quasiharmonic classification of Riemannian manifolds due to Naka...
We aim here at analyzing self-adjoint boundary value problems on finite networks asso-ciated with po...
This book contains contributions from the participants of the research group hosted by the ZiF - Cen...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
In this article, we have discussed Biharmonic Green function on an infinite network and bimedian fun...
A transfinite graph or electrical network of the first rank is obtained conceptually by connecting c...
308 p., fig.Here is a clear, extensive exposition of the fundamentals of the mathematical theory of ...
We aim here at analyzing self-adjoint boundary value problems on finite networks associated with po...
Abstract. Inequalities on networks have played important roles in the the-ory of netwoks. We study s...
AbstractAs a discrete analog to the quasiharmonic classification of Riemannian manifolds due to Naka...