[HTML][HTML] A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
P Bettiol, C Mariconda - Journal of Differential Equations, 2020 - Elsevier
We consider a problem of the calculus of variations of the form (P){Minimize I (x):=∫ ab Λ (t,
x (t), x′(t)) d t+ Ψ (x (a), x (b)) Subject to: x∈ W 1, m ([a, b]; R n), x′(t)∈ C ae, x (t)∈ Σ∀ …
x (t), x′(t)) d t+ Ψ (x (a), x (b)) Subject to: x∈ W 1, m ([a, b]; R n), x′(t)∈ C ae, x (t)∈ Σ∀ …
[引用][C] A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
C Mariconda, P Bettiol - JOURNAL OF DIFFERENTIAL …, 2020 - research.unipd.it
A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
P Bettiol, C Mariconda - Journal of Differential Equations, 2020 - hal.univ-brest.fr
We consider a nonautonomous problem of the calculus of variations where the Lagrangian
is Borel measurable; we allow state, velocity and endpoint constraints. We prove that if the …
is Borel measurable; we allow state, velocity and endpoint constraints. We prove that if the …
[引用][C] A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
P Bettiol, C Mariconda - Journal of Differential Equations, 2020 - hal.science
A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
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