@article{JoannaRencławowicz2003,
abstract = {In this paper we examine self-similar solutions to the system
$u_\{it\} - d_\{i\}Δu_\{i\} = ∏_\{k=1\}^\{m\} u^\{p^\{i\}_\{k\}\}_\{k\}$, i = 1,…,m, $x ∈ ℝ^\{N\}$, t > 0,
$u_\{i\}(0,x) = u_\{0i\}(x)$, i = 1,…,m, $x ∈ ℝ^\{N\}$,
where m > 1 and $p^\{i\}_\{k\} > 0$, to describe asymptotics near the blow up point.},
author = {Joanna Rencławowicz},
journal = {Banach Center Publications},
keywords = {asymptotics near the blow up point},
language = {eng},
number = {1},
pages = {337-346},
title = {Self-similar solutions in reaction-diffusion systems},
url = {http://eudml.org/doc/282135},
volume = {60},
year = {2003},
}
TY - JOUR
AU - Joanna Rencławowicz
TI - Self-similar solutions in reaction-diffusion systems
JO - Banach Center Publications
PY - 2003
VL - 60
IS - 1
SP - 337
EP - 346
AB - In this paper we examine self-similar solutions to the system
$u_{it} - d_{i}Δu_{i} = ∏_{k=1}^{m} u^{p^{i}_{k}}_{k}$, i = 1,…,m, $x ∈ ℝ^{N}$, t > 0,
$u_{i}(0,x) = u_{0i}(x)$, i = 1,…,m, $x ∈ ℝ^{N}$,
where m > 1 and $p^{i}_{k} > 0$, to describe asymptotics near the blow up point.
LA - eng
KW - asymptotics near the blow up point
UR - http://eudml.org/doc/282135
ER -
