We consider the integral functional of calculus of variations involving higher order derivatives. It is shown that any local minimum of the functional solves the associated strongly nonlinear elliptic problem in a certain weak sense in spite of the fact that no growth conditions are imposed on the zero order term.
|Translated title of the contribution||On Euler Equations in higher order Sobolev spaces|
|Pages (from-to)||93 - 106|
|Publication status||Published - Feb 2001|
Bibliographical notePublisher: Kluwer Academic Publ
Other identifier: IDS number 382EF