eprintid: 5983
rev_number: 18
eprint_status: archive
userid: 2043
dir: disk0/00/00/59/83
datestamp: 2011-02-14 09:07:26
lastmod: 2016-04-20 14:38:57
status_changed: 2011-02-14 09:07:26
type: article
metadata_visibility: show
item_issues_count: 0
creators_name: Vega de Prada, José Manuel
title: Invariant Regions and Global Asymptotic Stability in an Isothermal Catalyst
publisher: SIAM - Society for Industrial and Applied Mathematics
rights: by-nc-nd
ispublished: pub
subjects: aeronautica
subjects: fisica
full_text_status: public
keywords: global stability, invariant regions, porous catalysts, isothermaJ catalysts
abstract: A well-known model for the evolution of the (space-dependent) concentration and (lumped) temperature in a porous catalyst is considered. A sequence of invariant regions of the phase space is given, which converges to a globally asymptotically stable region $B$. Quantitative sufficient conditions are obtained for (the region $B$ to consist of only one point and) the problem to have a (unique) globally asymptotically stable steady state.
date_type: published
date: 1988-07
publication: SIAM Journal on Mathematical Analysis
volume: 19
number: 4
pagerange: 774-796
id_number: 10.1137/0519054
institution: Aeronauticos
department: Fundamentos
refereed: TRUE
issn: 0036-1410
citation:   Vega de Prada, José Manuel  (1988).  Invariant Regions and Global Asymptotic Stability in an Isothermal Catalyst.   "SIAM Journal on Mathematical Analysis", v. 19  (n. 4);   pp. 774-796.  ISSN 0036-1410.   https://doi.org/10.1137/0519054 <https://doi.org/10.1137/0519054>. 
document_url: https://oa.upm.es/5983/1/Vega_11.pdf