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On extremal solutions of differential inclusions

1992
For a solution \(x\) of (1) \(x'(t)\in\text{co}F(t,x(t))\) the ``metric likelihood'' is defined to be \({\mathcal L}(x)=\inf_{\varepsilon>0}\alpha(\{u'| u'(t)\in F(t,u(t)+\varepsilon B)+\varepsilon B\), \(u(t_ 0)=x_ 0\), \(\| u- x\|
openaire   +2 more sources

Estimates of the extremal solution for the bilaplacian with general nonlinearity

Journal of Mathematical Analysis and Applications, 2016
MIGUEL Angel Navarro, Salvador Villegas
exaly  

Solution of Extremal Problems in Bergman Spaces Using the Bergman Projection

Computational Methods and Function Theory, 2014
Timothy Ferguson
exaly  

Regularity of the Extremal Solutions in a Gelfand System Problem

Advanced Nonlinear Studies, 2011
Craig Cowan
exaly  

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