We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a periodically perforated domain. The system describes the motion of populations of hot colloidal particles interacting together via Smoluchowski production terms. The upscaled system, obtained via two-scale convergence techniques, allows the investigation of deposition effects in porous materials in the presence of thermal gradients. Keywords: Homogenization, well-posedness, colloids, thermal-diffusion, cross-diffusion, combustion
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We study the solvability and homogenization of a thermal-diffusion reaction problem posed in a perio...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We analyze a coupled system of evolution equations that describes the effect of thermal gradients on...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...
We prove the large time behavior of solutions to a coupled thermo-diffusion arising in the modeling ...