On the Euler–Lagrange equation for a variational problem: the general case II

Author:

Bianchini Stefano,Gloyer Matteo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference6 articles.

1. Alberti G., Ambrosio L.: A geometrical approach to monotone functions in $${\mathbb{R}^n}$$ . Math. Z 230, 259–316 (1999)

2. Ambrosio L., Fusco N., Pallara D.: Functions of Bounded Variation and Free Discontinuity Problems. Oxford Mathematical Monographs, New York (2000)

3. Bertone, S., Cellina, A.: On the existence of variations. To appear on Control, Optimisation and Calculus of Variations

4. Bianchini, S.: On the Euler–Lagrange equation for a variational problem. DCDS 2005 (to appear)

5. Cellina A., Perrotta S.: On the validity of the maximum principle and of the Euler–Lagrange equation for a minimum problem depending on the gradient. SIAM J. Control Optim. 36(6), 1987–1998 (1998)

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