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Global Existence of Strong Solution for Some Controlled Ode-Pde Systems

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This paper is concerned with the global existence of strong solution for the controlled ode-pde systems. Also, we consider the contin- uous dependence of solution on the control.

Abstract

This paper is concerned with the global existence of strong solution for the controlled ode-pde systems. Also, we consider the contin- uous dependence of solution on the control.

참고문헌 (7)

  1. M. Ya. Antonovsky, "Spatial-temporal structure of mixed-age forest boundary: The simplest mathematical model. WP-89-54", International Institute for Applied Systems Analysis, ~ (1989)
  2. M. Ya. Antonovsky, "On the stability analysis of the standing forest boundary, WP-91-010", International Institute for Applied Systems Analysis, ~ (1991)
  3. N. C. Apreutesei, "An optimal control prolem for a pest, predator, and plant system", Nonlinear Analysis: real world applications, 13, pp.1391~1400 (2012)
  4. A.J.V. Brandao, "Theoretical analysis and control results for the FitzHugh-Nagumo equation", Electron. J. Differential Equations, (164), pp.1~20 (2008)
  5. L. Zhang, "Optimal control prolem for an ecosystem with two competing preys and one predator", J. Math. Anal. Appl, 424, pp.201~220 (2015)
  6. 유상욱, "Optimal Control for the Forest Kinematic Model", East Asian Mathematical Journal, 31(3), pp.311~319 (2015), 영남수학회[DOI]
  7. A. Yagi, "Abstract parabolic evolution equations and their applications" (2010), Springer-Verlag

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