Dynamical Systems Population Persistence by Hal Smith (9 results)
Language: English
Published by American Mathematical Society, 2016
- Softcover
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Language: English
Published by American Mathematical Society
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Add to basketN.A. Condition: New. ISBN:9781470425616 N.A.
Language: English
Published by American Mathematical Society, Providence, 2011
- Hardcover
- First Edition
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Language: English
Published by American Mathematical Society, 2011
- Hardcover
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Condition: New. Providing a self-contained treatment of persistence theory that is accessible to graduate students, this monograph includes chapters on infinite-dimensional examples including an SI epidemic model with variable infectivity, microbial growth in a tubular bioreactor, and an age-structured model of cells growing in…a chemostat. Series: Graduate Studies in Mathematics. Num Pages: 411 pages, illustrations. BIC Classification: PBW. Category: (P) Professional & Vocational. Dimension: 229 x 152. . . 2011. hardcover. . . . .
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Language: English
Published by American Mathematical Society, US, 2011
- Hardcover
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Hardback. Condition: New. The mathematical theory of persistence answers questions such as which species, in a mathematical model of interacting species, will survive over the long term. It applies to infinite-dimensional as well as to finite-dimensional dynamical systems, and to discrete-time as well as to continuous-time semif…lows. This monograph provides a self-contained treatment of persistence theory that is accessible to graduate students. The key results for deterministic autonomous systems are proved in full detail such as the acyclicity theorem and the tripartition of a global compact attractor. Suitable conditions are given for persistence to imply strong persistence even for nonautonomous semiflows, and time-heterogeneous persistence results are developed using so-called ""average Lyapunov functions"". Applications play a large role in the monograph from the beginning. These include ODE models such as an SEIRS infectious disease in a meta-population and discrete-time nonlinear matrix models of demographic dynamics. Entire chapters are devoted to infinite-dimensional examples including an SI epidemic model with variable infectivity, microbial growth in a tubular bioreactor, and an age-structured model of cells growing in a chemostat.
Language: English
Published by MP-AMM American Mathematical, 2011
- Hardcover
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Language: English
Published by American Mathematical Society, 2010
- Hardcover
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Condition: New. Providing a self-contained treatment of persistence theory that is accessible to graduate students, this monograph includes chapters on infinite-dimensional examples including an SI epidemic model with variable infectivity, microbial growth in a tubular bioreactor, and an age-structured model of cells growing in…a chemostat. Series: Graduate Studies in Mathematics. Num Pages: 411 pages, illustrations. BIC Classification: PBW. Category: (P) Professional & Vocational. Dimension: 229 x 152. . . 2011. hardcover. . . . . Books ship from the US and Ireland.
Language: English
Published by American Mathematical Society, 2010
- Hardcover
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Hardback. Condition: New. New copy - Usually dispatched within 4 working days.
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Language: English
Published by American Mathematical Society, US, 2011
- Hardcover
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Hardback. Condition: New. The mathematical theory of persistence answers questions such as which species, in a mathematical model of interacting species, will survive over the long term. It applies to infinite-dimensional as well as to finite-dimensional dynamical systems, and to discrete-time as well as to continuous-time semif…lows. This monograph provides a self-contained treatment of persistence theory that is accessible to graduate students. The key results for deterministic autonomous systems are proved in full detail such as the acyclicity theorem and the tripartition of a global compact attractor. Suitable conditions are given for persistence to imply strong persistence even for nonautonomous semiflows, and time-heterogeneous persistence results are developed using so-called ""average Lyapunov functions"". Applications play a large role in the monograph from the beginning. These include ODE models such as an SEIRS infectious disease in a meta-population and discrete-time nonlinear matrix models of demographic dynamics. Entire chapters are devoted to infinite-dimensional examples including an SI epidemic model with variable infectivity, microbial growth in a tubular bioreactor, and an age-structured model of cells growing in a chemostat.
