Avoidance of the Lavrentiev gap for one-dimensional non-autonomous functionals with constraints

Cites Work

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Bounded minimisers of double phase variational integrals
Lipschitz regularity for minimizers of integral functionals with highly discontinuous integrands
Lipschitz regularity of the minimizers of autonomous integral functionals with discontinuous non-convex integrands of slow growth
One-dimensional variational problems whose minimizers do not satisfy the Euler-Lagrange equation
Interpretation of the Lavrentiev phenomenon by relaxation
Autonomous integral functionals with discontinuous nonconvex integrands: Lipschitz regularity of minimizers, BuBois-Reymond necessary conditions, and Hamilton-Jacobi equations
Reparametrizations and approximate values of integrals of the calculus of variations.
Existence of Lipschitzian solutions to the classical problem of the calculus of variations in the autonomous case
Fondamenti di calcolo delle variazioni. I.
On the minimum problem for a class of non-coercive functionals
A Du Bois-Reymond convex inclusion for nonautonomous problems of the calculus of variations and regularity of minimizers
Regularity and necessary conditions for a Bolza optimal control problem
Non-occurrence of the Lavrentiev phenomenon for a class of convex nonautonomous Lagrangians
A new variational inequality in the calculus of variations and Lipschitz regularity of minimizers
On the Lavrentiev phenomenon for multiple integral scalar variational problems
Sopra un esempio di Lavrentieff.
Non-occurrence of gap for one-dimensional non-autonomous functionals
Functional Analysis, Calculus of Variations and Optimal Control
Nonoccurrence of the Lavrentiev Phenomenon for Many Optimal Control Problems
Regularity Properties of Solutions to the Basic Problem in the Calculus of Variations
An Indirect Method in the Calculus of Variations
A Minimizing Property of Keplerian Orbits
The classical problem of the calculus of variations in the autonomous case: Relaxation and Lipschitzianity of solutions
Equi-Lipschitz minimizing trajectories for non coercive, discontinuous, non convex Bolza controlled-linear optimal control problems
A General Chain Rule for Derivatives and the Change of Variables Formula for the Lebesgue Integral
Uniform boundedness for the optimal controls of a discontinuous, non-convex Bolza problem,
A useful subdifferential in the Calculus of Variations

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