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Registros recuperados : 9 | |
9. | | SÁNCHEZ-VELÁZQUEZ, E. J.; SANTILLÁN-GALICIA, M. T.; NOVELLI, V. M.; NUNES, M. A.; MORA-AGUILERA, G.; VALDEZ-CARRASCO, J. M.; OTERO-COLINA, G.; ASTUA, J. de F. Diversity and genetic variation among brevipalpus populations from Brazil and Mexico. PLOS ONE, v. 10, n. 7, p.1-16, 2015. Biblioteca(s): Embrapa Mandioca e Fruticultura. |
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Registros recuperados : 9 | |
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Registro Completo
Biblioteca(s): |
Embrapa Meio Ambiente. |
Data corrente: |
08/02/1999 |
Data da última atualização: |
12/12/2019 |
Autoria: |
BRU, R.; CARRASCO, J. M.; PARAIBA, L. C. |
Afiliação: |
EMBRAPA-CNPMA. |
Título: |
Unsteady state fugacity model by a dynamic control system. |
Ano de publicação: |
1998 |
Fonte/Imprenta: |
Applied Mathematical Modelling, v.22, p.485-494, 1998. |
Páginas: |
p. 485-494 |
Idioma: |
Inglês |
Conteúdo: |
A continuous time dynamic system of an unsteady state fugacity model is presented. Properties of this model as stability are studied. In order to evaluate numerical results a discretization preserving the stability and yielding the positivity property of the model is used. Finally, algorithms to determine the values of the fugacities, the concentrations and the dissipation time are given. The above study is illustrated with numerical results in a theree compartmental environmental system. |
Palavras-Chave: |
Dynamic control system; Ecosystem; Multiphase; Nonnegative control system; Total bulk balance. |
Thesaurus NAL: |
fenitrothion; mathematical models. |
Categoria do assunto: |
-- |
URL: |
https://ainfo.cnptia.embrapa.br/digital/bitstream/item/199600/1/Bru-Unsteady.pdf
|
Marc: |
LEADER 01171naa a2200241 a 4500 001 1013093 005 2019-12-12 008 1998 bl uuuu u00u1 u #d 100 1 $aBRU, R. 245 $aUnsteady state fugacity model by a dynamic control system.$h[electronic resource] 260 $c1998 300 $ap. 485-494 520 $aA continuous time dynamic system of an unsteady state fugacity model is presented. Properties of this model as stability are studied. In order to evaluate numerical results a discretization preserving the stability and yielding the positivity property of the model is used. Finally, algorithms to determine the values of the fugacities, the concentrations and the dissipation time are given. The above study is illustrated with numerical results in a theree compartmental environmental system. 650 $afenitrothion 650 $amathematical models 653 $aDynamic control system 653 $aEcosystem 653 $aMultiphase 653 $aNonnegative control system 653 $aTotal bulk balance 700 1 $aCARRASCO, J. M. 700 1 $aPARAIBA, L. C. 773 $tApplied Mathematical Modelling$gv.22, p.485-494, 1998.
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Registro original: |
Embrapa Meio Ambiente (CNPMA) |
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