The mathematical study of pest management strategy
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Publication:1936009
DOI10.1155/2012/251942zbMath1256.93049OpenAlexW2140278755WikidataQ58700407 ScholiaQ58700407MaRDI QIDQ1936009
Publication date: 21 February 2013
Published in: Discrete Dynamics in Nature and Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2012/251942
mathematical modelorbital asymptotic stabilitypest managementimpulsive state feedback control1-periodic solutiongeometric theory of differential equations
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Cites Work
- Multi-state dependent impulsive control for Holling I predator-prey model
- Stability analysis of a class of stochastic differential delay equations with nonlinear impulsive effects
- Dynamic analysis of an impulsively controlled predator-prey model with Holling type IV functional response
- Vector Lyapunov functions for practical stability of nonlinear impulsive functional differential equations
- Stability of impulsive functional differential equations
- Density-dependent birth rate, birth pulses and their population dynamic consequences
- Nonlinear boundary value problem of first order impulsive functional differential equations
- Existence of periodic solution of order one of planar impulsive autonomous system
- IMPULSIVE CONTROL IN MICROORGANISMS CONTINUOUS FERMENTATION
- THE EFFECTS OF TIMING OF PULSE SPRAYING AND RELEASING PERIODS ON DYNAMICS OF GENERALIZED PREDATOR-PREY MODEL
- DYNAMICS ON A HOLLING II PREDATOR–PREY MODEL WITH STATE-DEPENDENT IMPULSIVE CONTROL
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