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Public behavioral compliance challenges in household medical waste management: an evolutionary game perspective on policy. [PDF]
Yang S, Chai J, Yu Y.
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Fractional-order evolutionary integral equations
Applied Mathematics and Computation, 1999The author studies existence, uniqueness, and continuous dependence on data of solutions to fractional-order evolutionary integral equations of the form \[ D^\gamma u(t) = g(t) +\int_0^t f(t-s)Au(s) ds \] in a Banach space with the initial condition \(u(0)=0\) when \(\gamma \in (0,1]\) and \(u(0)=u_t(0) =0\) when \(\gamma \in (1,2]\).
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Multiparameter Schemes for Evolutionary Equations
Numerical Algorithms, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jean-Paul Chehab, Bruno Costa 0002
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Bounded Solutions of Evolutionary Equations. I
Journal of Mathematical Sciences, 2022As one of main problems in the qualitative theory of differential equations, it can be mentioned the problem of behavior of solutions at infinity. A class of systems whose solutions may both vanish with exponential speed and infinitely increase are analyzed with the help of the concept of exponential dichotomy on all axes and semiaxes of the considered
Bihun, D. S. +4 more
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Bounded Solutions of Evolutionary Equations
Ukrainian Mathematical Journal, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Boichuk, O. A. +2 more
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PinT Preconditioner for Forward-Backward Evolutionary Equations
SIAM Journal on Matrix Analysis and Applications, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shu-Lin Wu, Zhiyong Wang, Tao Zhou
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Evolutionary blackbox control of Logistic equation
2009 European Control Conference (ECC), 2009This research deals with optimization of the control of chaos by means of evolutionary algorithms. The main aim of this work is to show that evolutionary algorithms are capable of the optimization of chaos control and to show a new approach of solving this problem and constructing new cost functions operating in “blackbox mode” without previous exact ...
Roman Senkerik +2 more
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GENERALIZATION OF THE PRICE EQUATION FOR EVOLUTIONARY CHANGE
Evolution, 2009The Price equation is recognized as a general statistical description of evolutionary change with the potential to represent diverse processes. Here we present a new structurally symmetric equation for change that allows for arbitrary causal connectivity between ancestors and descendants, accounts for previously unaddressed processes (such as migration)
Benjamin, Kerr, Peter, Godfrey-Smith
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