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Displaying 81 –
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We obtain, by means of Banach's Fixed Point Theorem, convergence for the Picard iterations associated to a general nonlinear system of measure differential equations. We study the existence of left-continuous solutions defined on maximal intervals and we establish some properties of these maximal solutions.
In this paper we use the upper and lower solutions method combined with Schauder's fixed point theorem and a fixed point theorem for condensing multivalued maps due to Martelli to investigate the existence of solutions for some classes of partial Hadamard fractional integral equations and inclusions.
Motivated by a classical work of Erdős we give rather precise necessary and sufficient
growth conditions on the nonlinearity in a semilinear wave equation in order to have global
existence for all initial data. Then we improve some former exact controllability theorems
of Imanuvilov and Zuazua.
Currently displaying 81 –
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101