Titlebook: Convex Analysis and Mathematical Economics; Proceedings of a Sym Jacobus Kriens Conference proceedings 1979 Springer-Verlag Berlin Heidelbe

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Conference proceedings 1979e relations between optimality and equilibrium concepts in economic theory and various duality concepts in convex analysis. The models are introduced with an individual facing a decision in an optimization problem. Next, an n- person decision problem is analyzed, and the following concepts are defin

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Convex Processes and Hamiltonian Dynamical Systems,h problems is plagued by technical difficulties caused by the infinite time interval.The optimality conditions are still not well understood, and there are serious questions about the existence of solutions and even the meaningfulness, in certain cases, of the expression being maximized.

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fatuity

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https://doi.org/10.1057/9781137472069h problems is plagued by technical difficulties caused by the infinite time interval.The optimality conditions are still not well understood, and there are serious questions about the existence of solutions and even the meaningfulness, in certain cases, of the expression being maximized.

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The Dynamics of Concave Input/Output Processes,represents the output vector. Concerning such a set S — in this context called . — we shall impose some conditions, emphasizing the nature of production: (i) non-negativity of the inputs: ., (ii) free disposal of inputs: ?(x,y) ∈ S : ?x? ≧ x : (x?,y) ∈ S, (iii) convexity of S, (iv) closedness of S.

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Steven Broschartctivity condition of their related switching signed digraphs. A further question is: whether may more complex disagreement behaviors, especially the fluctuation behaviors, emerge when more general topology conditions than the joint quasi-strong connectivity condition are taken into account? To answe

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