In the present work, the lattice Green’s function technique has been used to investigate the equivalent two-site resistance between arbitrary pairs of lattice sites in infinite, generalized decorated square and simple cubic lattices with identical resistors. Some results for the resistance are presented. The results for the generalized decorated square lattice are numerically confirmed by commercial software (National Instruments software Multisim). The asymptotic values of the resistance for the generalized decorated simple cubic lattice are calculated numerically when the separation of the two lattice points goes to infinity. Keywords: Generalized decorated square lattice, Two-site resistance, Green’s functio
The capacitance between arbitrary two sites (vertices) in infinite triangular and honeycomb networks...
A mapping between random walk problems and resistor network problems is described and used to calcul...
We study the face-centered cubic lattice (fcc) in up to six dimensions. In particular, we are concer...
The resistance between two arbitrary grid points of several infinite lattice structures of resistors...
A review of the theoretical approach for calculating the resistance between two arbitrary lattice p...
The electric resistance between two arbitrary lattice points in infinite d- dimensional hypercubic l...
The resistance between two arbitrary points in an infinite triangle and hexagonal lattice networks o...
In this paper, we investigate the two-vertex resistance on four Archimedean lattices. This technique...
The resistance between two arbitrary nodes in an infinite square lattice of:identical resistors is c...
An infinite regular three-dimensional network is composed of identical resistors each of resistance...
The electric resistance between two arbitrary nodes on any infinite lattice structure of resistors ...
We express the equivalent resistance between the origin (0, 0, 0) and any other lattice site (n1,n2,...
International audienceThe rise of novel materials such as graphene compounds or carbon nanotubes rec...
A collection of resistors with two possible resistivities is considered. This paper investigates the...
This paper shows how a method developed by Van Steenwijk can be generalized to calculate the resista...
The capacitance between arbitrary two sites (vertices) in infinite triangular and honeycomb networks...
A mapping between random walk problems and resistor network problems is described and used to calcul...
We study the face-centered cubic lattice (fcc) in up to six dimensions. In particular, we are concer...
The resistance between two arbitrary grid points of several infinite lattice structures of resistors...
A review of the theoretical approach for calculating the resistance between two arbitrary lattice p...
The electric resistance between two arbitrary lattice points in infinite d- dimensional hypercubic l...
The resistance between two arbitrary points in an infinite triangle and hexagonal lattice networks o...
In this paper, we investigate the two-vertex resistance on four Archimedean lattices. This technique...
The resistance between two arbitrary nodes in an infinite square lattice of:identical resistors is c...
An infinite regular three-dimensional network is composed of identical resistors each of resistance...
The electric resistance between two arbitrary nodes on any infinite lattice structure of resistors ...
We express the equivalent resistance between the origin (0, 0, 0) and any other lattice site (n1,n2,...
International audienceThe rise of novel materials such as graphene compounds or carbon nanotubes rec...
A collection of resistors with two possible resistivities is considered. This paper investigates the...
This paper shows how a method developed by Van Steenwijk can be generalized to calculate the resista...
The capacitance between arbitrary two sites (vertices) in infinite triangular and honeycomb networks...
A mapping between random walk problems and resistor network problems is described and used to calcul...
We study the face-centered cubic lattice (fcc) in up to six dimensions. In particular, we are concer...