Renormalized solutions of elliptic equations with right-hand side in L^1 or a measure
Курс
Contents:
● The linear case: the definition of G. Stampacchia of solutions by transposition
● Definition of the renormalized solution for Leray-Lions operators acting in $W^{1, p}_0 (\Omega)$ when the right-hand side is in $L^1$
● Existence, uniqueness and continuity of the renormalized solution when the right-hand side is in $L^1$
● Definition of the renormalized solution for Leray-Lions operators acting in $W^{1, p}_0 (\Omega)$ when the right-hand side is a measure
● Existence and continuity of the renormalized solution when the right-hand side is a measure
Лекции курса
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