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1. Identity statement
Reference TypeJournal Article
Siteplutao.sid.inpe.br
Holder Codeisadg {BR SPINPE} ibi 8JMKD3MGPCW/3DT298S
IdentifierJ8LNKAN8RW/39RQ9SH
Repositorydpi.inpe.br/plutao/2011/06.11.02.39.33   (restricted access)
Last Update2011:10.18.12.24.13 (UTC) administrator
Metadata Repositorydpi.inpe.br/plutao/2011/06.11.02.39.34
Metadata Last Update2018:06.05.00.01.17 (UTC) administrator
Secondary KeyINPE--PRE/
DOI10.1088/1742-6596/285/1/012038
ISSN1742-6588
Labellattes: 0793627832164040 2 AlmeidaMaca:2011:StCeAu
Citation KeyAlmeidaMaca:2011:StCeAu
TitleStochastic cellular automata model for wildland fire spread dynamics
Year2011
Access Date2024, May 04
Secondary TypePRE PI
Number of Files1
Size929 KiB
2. Context
Author1 Almeida, Rodolfo Maduro
2 Macau, Elbert Einstein Nehrer
Resume Identifier1
2 8JMKD3MGP5W/3C9JGUT
Group1
2 LAC-CTE-INPE-MCT-BR
Affiliation1
2 Instituto Nacional de Pesquisas Espaciais (INPE)
Author e-Mail Address1 amazonida@gmail.com
2 elbert@lac.inpe.br
e-Mail Addresselbert@lac.inpe.br
JournalJournal of Physics: Conference Series
Volume285
Number1
Pages012038
Secondary MarkC_ASTRONOMIA_/_FÍSICA B4_CIÊNCIA_DA_COMPUTAÇÃO C_CIÊNCIAS_BIOLÓGICAS_II C_ENGENHARIAS_I B3_ENGENHARIAS_II C_ENGENHARIAS_III B1_INTERDISCIPLINAR B3_MATERIAIS C_QUÍMICA
History (UTC)2011-06-11 17:43:44 :: lattes -> administrator :: 2011
2011-07-19 21:39:33 :: administrator -> marciana :: 2011
2011-10-18 12:24:13 :: marciana -> administrator :: 2011
2018-06-05 00:01:17 :: administrator -> marciana :: 2011
3. Content and structure
Is the master or a copy?is the master
Content Stagecompleted
Transferable1
Content TypeExternal Contribution
Version Typepublisher
KeywordsNonlinear dynamics and nonlinear dynamical systems
Impact of natural and man-made disasters
Distribution theory and Monte Carlo studies
lattice theory and statistics (Ising
Potts
etc.)
Probability theory
AbstractA stochastic cellular automata model for wildland fire spread under flat terrain and no-wind conditions is proposed and its dynamics is characterized and analyzed. One of three possible states characterizes each cell: vegetation cell, burning cell and burnt cell. The dynamics of fire spread is modeled as a stochastic event with an effective fire spread probability S which is a function of three probabilities that characterize: the proportion of vegetation cells across the lattice, the probability of a burning cell becomes burnt, and the probability of the fire spread from a burning cell to a neighboring vegetation cell. A set of simulation experiments is performed to analyze the effects of different values of the three probabilities in the fire pattern. Monte-Carlo simulations indicate that there is a critical line in the model parameter space that separates the set of parameters which a fire can propagate from those for which it cannot propagate. Finally, the relevance of the model is discussed under the light of computational experiments that illustrate the capability of the model catches both the dynamical and static qualitative properties of fire propagation.
AreaCOMP
Arrangementurlib.net > BDMCI > Fonds > Produção anterior à 2021 > LABAC > Stochastic cellular automata...
doc Directory Contentaccess
source Directory Contentthere are no files
agreement Directory Contentthere are no files
4. Conditions of access and use
Languagept
Target File1742-6596_285_1_012038-1.pdf
User Groupadministrator
lattes
marciana
Visibilityshown
Archiving Policydenypublisher denyfinaldraft12
Read Permissiondeny from all and allow from 150.163
Update Permissionnot transferred
5. Allied materials
Next Higher Units8JMKD3MGPCW/3ESGTTP
DisseminationWEBSCI; PORTALCAPES; COMPENDEX.
Host Collectiondpi.inpe.br/plutao@80/2008/08.19.15.01
6. Notes
NotesSetores de Atividade: Atividades profissionais, científicas e técnicas.
Empty Fieldsalternatejournal archivist callnumber copyholder copyright creatorhistory descriptionlevel format isbn lineage mark mirrorrepository month nextedition orcid parameterlist parentrepositories previousedition previouslowerunit progress project readergroup rightsholder schedulinginformation secondarydate session shorttitle sponsor subject tertiarymark tertiarytype typeofwork url
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