Results 1 to 10 of about 16 (16)
This article develops duality principles, a related convex dual formulation and primal dual formulations suitable for the local and global optimization of non convex primal formulations for a large class of models in physics and engineering.
Botelho Fabio Silva
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Dualization and discretization of linear-quadratic control problems with bang–bang solutions
We consider linear-quadratic (LQ) control problems, where the control variable appears linearly and is box-constrained. It is well-known that these problems exhibit bang–bang and singular solutions. We assume that the solution is of bang–bang type, which
Walter Alt +2 more
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Quasiconvex bulk and surface energies: C1,α regularity
We establish regularity results for equilibrium configurations of vectorial multidimensional variational problems, involving bulk and surface energies.
Carozza Menita +2 more
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In its first part, this article develops a variational formulation for the incompressible Euler system in fluid mechanics. The results are based on standard tools of calculus of variations and constrained optimization.
Botelho Fabio Silva
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$c$ -cyclical monotonicity is the most important optimality condition for an optimal transport plan. While the proof of necessity is relatively easy, the proof of sufficiency is often more difficult or even elusive.
Luigi De Pascale, Anna Kausamo
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This article concerns about optimality conditions for boundary-value problems related to differential inclusions (DFIs) of higher orders. We intend to attain optimality conditions when a general Lagrange functional takes place in the cost function ...
Yıldırım Uğur +2 more
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New duality results for evenly convex optimization problems. [PDF]
Fajardo MD, Grad SM, Vidal J.
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Employing different loss functions for the classification of images via supervised learning
Boţ Radu, Heinrich André, Wanka Gert
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Duality in nonlinear programming problems under fuzzy environment with exponential membership functions. [PDF]
Gupta SK +3 more
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