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Thermo-elastodynamics of nonlinearly viscous solids. [PDF]
Almi S +3 more
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Numerical bifurcation analysis of turing and symmetry broken patterns of a PDE model for vegetation dynamics. [PDF]
Spiliotis K +3 more
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Existence of solutions and existence of optimal solutions. The quasi linear case
Rendiconti del Circolo Matematico di Palermo, 1985Using Kakutani type fixed point theorems and monotone operator theory in new ways, the authors obtain existence theorems for abstract operator equations which include quasi-linear evolution equations and optimal control problems involving Cauchy-Dirichlet and Cauchy-Neumann equations.
Cesari, L., Hou, S. H.
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EXISTENCE OF SATISFICING SOLUTIONS
Kybernetes, 1981As pointed out by Simon, the “satisficing” decision criterion is one of the most fundamental principles which describe human behaviors. Its mathematical representation i.e., a “satisficing” (decision) problem, is specified by Mesarovic as follows. “Find a decision alternative whose performance is equal to or greater than a given aspiration level for ...
Matsuda, T., Takatsu, S.
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Existence of Solutions to a Generalized System
Journal of Optimization Theory and Applications, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kaleem Raza Kazmi, Suhel Ahmad Khan
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The existence of periodic solutions
1999Abstract Suppose that the phase diagram for a differential equation contains a single, unstable equilibrium point and a limit cycle surrounding it, as in the case of the van der Pol equation. Then in practice all initial states lead to the periodic oscillation represented by the limit cycle.
D W Jordan, P Smith
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2016
In this chapter, we describe and apply two boundary integral equation methods to solve the fundamental boundary value problems formulated in Sect.
Christian Constanda +2 more
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In this chapter, we describe and apply two boundary integral equation methods to solve the fundamental boundary value problems formulated in Sect.
Christian Constanda +2 more
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2017
This chapter proves existence of solutions to the inhomogeneous problem using the Schauder estimate and analyzes a generalized Kimura diffusion operator, L, defined on a manifold with corners, P. The discussion centers on the solution w = v + u, where v solves the homogeneous Cauchy problem with v(x, 0) = f(x) and u solves the inhomogeneous problem ...
Charles L. Epstein, Rafe Mazzeo
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This chapter proves existence of solutions to the inhomogeneous problem using the Schauder estimate and analyzes a generalized Kimura diffusion operator, L, defined on a manifold with corners, P. The discussion centers on the solution w = v + u, where v solves the homogeneous Cauchy problem with v(x, 0) = f(x) and u solves the inhomogeneous problem ...
Charles L. Epstein, Rafe Mazzeo
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2003
This chapter considers a single-input single-output (SISO) linear system under relay feedback and studies the existence of solutions to the system.
Qing-Guo Wang, Tong Heng Lee, Chong Lin
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This chapter considers a single-input single-output (SISO) linear system under relay feedback and studies the existence of solutions to the system.
Qing-Guo Wang, Tong Heng Lee, Chong Lin
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