By applying Input/Output renormalization and the Green function formalism to the discrete formulation of transport phenomena on graphs, we develop exact recursion for the effectiveness factor for first-order reaction in a fractal porous catalyst. The scaling of the effectiveness factor vs the Thiele modulus is obtained in the case of finitely ramified fractals and discussed in detail. Crossover phenomena in hierarchical and heterogeneous fractal pore-network models and renormalization recursion for integral quantities are also analyzed
We investigate the time-dependent Ginzburg-Landau (TDGL) equation for a nonconserved order parameter...
We study the phase-ordering dynamics of a ferromagnetic system with a scalar order-parameter on frac...
Network modelling and percolation theory now occupy a firm niche in soils research, aiding in the si...
In this article we apply input/output (I/O) renormalization to linear transport phenomena on fractal...
Absorption kinetics and first-order reaction models on fractal lattices are studied. Adsorption kine...
Green function renormalization is applied to obtain exact recursions for integral quantities and int...
A Green function renormalization analysis is applied to some diffusion/adsorption kinetics on fracta...
Renormalization analysis discussed in Giona et al. (1996a, Chem. Engng Sci., 51, 4717 4729) is appli...
We develop in detail a renormalization analysis of transport equations on fractals by considering re...
A Monte Carlo (MC) random walk algorithm is employed to investigate the kinetics of N2O catalytic de...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
Fractals are a relatively recent development in mathematics that show promise as a foundation for mo...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
Diffusion into fibrous anisotropic structures can exhibit a variety of crossover phenomena. Scaling ...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
We investigate the time-dependent Ginzburg-Landau (TDGL) equation for a nonconserved order parameter...
We study the phase-ordering dynamics of a ferromagnetic system with a scalar order-parameter on frac...
Network modelling and percolation theory now occupy a firm niche in soils research, aiding in the si...
In this article we apply input/output (I/O) renormalization to linear transport phenomena on fractal...
Absorption kinetics and first-order reaction models on fractal lattices are studied. Adsorption kine...
Green function renormalization is applied to obtain exact recursions for integral quantities and int...
A Green function renormalization analysis is applied to some diffusion/adsorption kinetics on fracta...
Renormalization analysis discussed in Giona et al. (1996a, Chem. Engng Sci., 51, 4717 4729) is appli...
We develop in detail a renormalization analysis of transport equations on fractals by considering re...
A Monte Carlo (MC) random walk algorithm is employed to investigate the kinetics of N2O catalytic de...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
Fractals are a relatively recent development in mathematics that show promise as a foundation for mo...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
Diffusion into fibrous anisotropic structures can exhibit a variety of crossover phenomena. Scaling ...
Diffusion processes in the presence of hierarchical distributions of transition rates or waiting tim...
We investigate the time-dependent Ginzburg-Landau (TDGL) equation for a nonconserved order parameter...
We study the phase-ordering dynamics of a ferromagnetic system with a scalar order-parameter on frac...
Network modelling and percolation theory now occupy a firm niche in soils research, aiding in the si...