Integral bvps for a class of first-order impulsive functional differential equations.
He, Xiaofei, Xie, Jingli, Chen, Guoping, Shen, Jianhua (2010)
International Journal of Differential Equations
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Displaying similar documents to “Quasilinearization for the periodic boundary value problem for hybrid differential equation”
Integral bvps for a class of first-order impulsive functional differential equations.
Multipoint BVPs for second-order functional differential equations with impulses.
Yang, Xuxin, He, Zhimin, Shen, Jianhua (2009)
Mathematical Problems in Engineering
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Quadratic convergence of approximate solutions to two-point boundary value problems with impulse.
Doddaballapur, Vidya, Eloe, Paul W., Zhang, Yongzhi (1997)
Electronic Journal of Differential Equations (EJDE) [electronic only]
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Nonlinear boundary value problem of first-order impulsive functional differential equations.
Zhang, Kexue, Liu, Xinzhi (2010)
Journal of Inequalities and Applications [electronic only]
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The monotone iterative technique for periodic boundary value problems of second order impulsive differential equations
Eduardo Liz, Juan J. Nieto (1993)
Commentationes Mathematicae Universitatis Carolinae
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In this paper, we develop monotone iterative technique to obtain the extremal solutions of a second order periodic boundary value problem (PBVP) with impulsive effects. We present a maximum principle for ``impulsive functions'' and then we use it to develop the monotone iterative method. Finally, we consider the monotone iterates as orbits of a (discrete) dynamical system.
Multiplicity results via topological degree for impulsive boundary value problems under non-well-ordered upper and lower solution conditions.
Xian, Xu, O'Regan, Donal, Agarwal, R.P. (2008)
Boundary Value Problems [electronic only]
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Oscillations of second-order neutral impulsive differential equations.
Cheng, Jin-Fa, Chu, Yu-Ming (2010)
Journal of Inequalities and Applications [electronic only]
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A note on the paper “Multipoint BVPs for second-order differential equations with impulses” by Xuxin Yang, Zhimin He, and Jianhua Shen.
Liu, Yiliang, Liang, Jitai (2010)
Mathematical Problems in Engineering
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Time domain decomposition in final value optimal control of the Maxwell system
John E. Lagnese, G. Leugering (2002)
ESAIM: Control, Optimisation and Calculus of Variations
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We consider a boundary optimal control problem for the Maxwell system with a final value cost criterion. We introduce a time domain decomposition procedure for the corresponding optimality system which leads to a sequence of uncoupled optimality systems of local-in-time optimal control problems. In the limit full recovery of the coupling conditions is achieved, and, hence, the local solutions and controls converge to the global ones. The process is inherently parallel and is suitable...