Invariant sets for semilinear parabolic and elliptic systems
Amann, H.
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Displaying similar documents to “Remarks on quasilinear evolutions equations.”
Invariant sets for semilinear parabolic and elliptic systems
Some remarks on a problem of C. Alsina.
J. Matkowski, M. Sablik (1986)
Stochastica
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Equation [1] f(x+y) + f (f(x)+f(y)) = f (f(x+f(y)) + f(f(x)+y)) has been proposed by C. Alsina in the class of continuous and decreasing involutions of (0,+∞). General solution of [1] is not known yet. Nevertheless we give solutions of the following equations which may be derived from [1]: [2] f(x+1) + f (f(x)+1) = 1, [3] f(2x) + f(2f(x)) = f(2f(x + f(x))). Equation [3] leads to a Cauchy functional equation: ...
The ROTHE method for nonlinear hyperbolic problems
Martensen, Erich
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Imprecise notions in individual and group decision theory: Resolutions of Allais paradox and related problems.
Hannu Nurmi (1982)
Stochastica
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This paper deals with two ways in which uncertainty notions enter social science models: 1) They can be used in an effort to make intelligible some phenomena that would otherwise be difficult to comprehend, or 2) They can be use to generalize or modify the domain of validity of some theoretical results.
Boundary problems for generalized Lyapunov equations.
Lucas Jódar Sánchez (1986)
Stochastica
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Boundary value problems for generalized Lyapunov equations whose coefficients are time-dependant bounded linear operators defined on a separable complex Hilbert space are studied. Necessary and sufficient conditions for the existence of solutions and explicit expressions of them are given.
Development of Operations Research in Yugoslavia — a Comprehensive Survey
Jovan Petrić (1992)
The Yugoslav Journal of Operations Research
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Atypical Employment Increasing The Flexibility Of An Organization. A Study Of Greek Manufacturing And Services
Irini Voudouris (1998)
The Yugoslav Journal of Operations Research
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A remark on metrics for finitely additive distribution functions.
Silvano Holzer, Carlo Sempi (1986)
Stochastica
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