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Partial differential Equations, Numerics and Control

Numerical approximation of minimizers of optimal control problems.

Rodrigo Lecaros

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An example in 2D to compute numerical approximations of minimizers for optimal control problems governed by scalar conservation laws in the presence of shocks. Using the so-called discrete approach, based on a direct computation of gradients in the discrete problem.

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An example in 2D to compute numerical approximations of minimizers for optimal control problems governed by scalar conservation laws in the presence of shocks. Using the so-called discrete approach, based on a direct computation of gradients in the discrete problem.

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An example in 2D to compute numerical approximations of minimizers for optimal control problems governed by scalar conservation laws in the presence of shocks. Using the so-called discrete approach, based on a direct computation of gradients in the discrete problem.

Javascript desactivado

An example in 2D to compute numerical approximations of minimizers for optimal control problems governed by scalar conservation laws in the presence of shocks. Using the so-called discrete approach, based on a direct computation of gradients in the discrete problem.

Javascript desactivado

An example in 2D to compute numerical approximations of minimizers for optimal control problems governed by scalar conservation laws in the presence of shocks. Using the so-called discrete approach, based on a direct computation of gradients in the discrete problem.

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Eusko Jaurlaritza - Gobierno Vasco ikerbasque - Basque Foundation for Science Bizkaia xede. Bizkaiko Foru Aldundia innobasque - Agencia vasca de la innovación Universidad del PaÌs Vasco (UPV/EHU)