Cover Image

Butterfly effect in porous Bénard convection heated from below

Transition from steady to chaos for the onset of Bénard convection in porous medium was analyzed. The governing equation is reduced to ordinary differential equation and solved using built in MATLAB ODE45. The transition from steady to chaos take over from a limit cycle followed by homoclinic explos...

Full description

Saved in:
Bibliographic Details
Main Authors: Z, Siri,, K.Y, Liew,, R.I., Ibrahim,
Format: Conference Paper
Language:en_US
Published: 2015
Subjects:
Bénard convection
chaos;
Porous medium
steady
Online Access:http://ddms.usim.edu.my/handle/123456789/9137
Tags: Add Tag
No Tags, Be the first to tag this record!
id my.usim-9137
record_format dspace
spelling my.usim-91372015-08-24T03:28:07Z Butterfly effect in porous Bénard convection heated from below Z, Siri, K.Y, Liew, R.I., Ibrahim, Bénard convection chaos; Porous medium steady Transition from steady to chaos for the onset of Bénard convection in porous medium was analyzed. The governing equation is reduced to ordinary differential equation and solved using built in MATLAB ODE45. The transition from steady to chaos take over from a limit cycle followed by homoclinic explosion. © 2014 AIP Publishing LLC. 2015-08-24T03:28:07Z 2015-08-24T03:28:07Z 2014-01-01 Conference Paper 9780-7354-1241-5 0094-243X http://ddms.usim.edu.my/handle/123456789/9137 en_US
institution Universiti Sains Islam Malaysia
building USIM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universit Sains Islam i Malaysia
content_source USIM Institutional Repository
url_provider http://ddms.usim.edu.my/
language en_US
topic Bénard convection
chaos;
Porous medium
steady
spellingShingle Bénard convection
chaos;
Porous medium
steady
Z, Siri,
K.Y, Liew,
R.I., Ibrahim,
Butterfly effect in porous Bénard convection heated from below
description Transition from steady to chaos for the onset of Bénard convection in porous medium was analyzed. The governing equation is reduced to ordinary differential equation and solved using built in MATLAB ODE45. The transition from steady to chaos take over from a limit cycle followed by homoclinic explosion. © 2014 AIP Publishing LLC.
format Conference Paper
author Z, Siri,
K.Y, Liew,
R.I., Ibrahim,
author_facet Z, Siri,
K.Y, Liew,
R.I., Ibrahim,
author_sort Z, Siri,
title Butterfly effect in porous Bénard convection heated from below
title_short Butterfly effect in porous Bénard convection heated from below
title_full Butterfly effect in porous Bénard convection heated from below
title_fullStr Butterfly effect in porous Bénard convection heated from below
title_full_unstemmed Butterfly effect in porous Bénard convection heated from below
title_sort butterfly effect in porous bénard convection heated from below
publishDate 2015
url http://ddms.usim.edu.my/handle/123456789/9137
_version_ 1645152547784097792
score 13.214268

Similar Items