Global existence for non-linear partial differential equations of the first order
A. Adamus-Kulczycka (1973)
Annales Polonici Mathematici
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Displaying similar documents to “Generalized invexities and global minimum properties.”
Global existence for non-linear partial differential equations of the first order
Finding global minima with a filled function approach for non-smooth global optimization.
Wang, Weixiang, Shang, Youlin, Zhang, Ying (2010)
Discrete Dynamics in Nature and Society
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Global strong solutions of Vlasov's equation---necessary and sufficient conditions for their existence
E. Horst (1987)
Banach Center Publications
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A class of generalized filled functions for unconstrained global optimization.
Shang, You Lin, Wang, Wei Xiang, Sun, Quan Bao (2007)
Applied Mathematics E-Notes [electronic only]
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Global Attractor for the Convective Cahn-Hilliard Equation
Xiaopeng Zhao, Changchun Liu (2010)
Bulletin of the Polish Academy of Sciences. Mathematics
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This paper is concerned with the convective Cahn-Hilliard equation. We use a classical theorem on existence of a global attractor to derive that the convective Cahn-Hilliard equation possesses a global attractor on some subset of H².
Dynamic Theory of Quasilinear Parbolic Systems. III. Global Existence.
Herbert Amann (1989)
Mathematische Zeitschrift
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New technique for solving univariate global optimization
Djamel Aaid, Amel Noui, Mohand Ouanes (2017)
Archivum Mathematicum
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In this paper, a new global optimization method is proposed for an optimization problem with twice differentiable objective function a single variable with box constraint. The method employs a difference of linear interpolant of the objective and a concave function, where the former is a continuous piecewise convex quadratic function underestimator. The main objectives of this research are to determine the value of the lower bound that does not need an iterative local optimizer. The...
A filled function approach for nonsmooth constrained global optimization.
Wang, Weixiang, Shang, Youlin, Zhang, Ying (2010)
Mathematical Problems in Engineering
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Remarks on the wave equation with a nonlinear term with respect to the velocity
Haraux, A. (1992)
Portugaliae mathematica
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