Results 271 to 280 of about 7,463,510 (319)
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2001
In this and the next chapter we restrict our attention to a v-network N v satisfying the following.
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In this and the next chapter we restrict our attention to a v-network N v satisfying the following.
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9th IEEE International Workshop on Advanced Motion Control, 2006., 2006
In the beginning of the paper a short survey of development of the maximum principle is considered. In conclusion a sufficient condition of optimality in the form of the regular synthesis is formulated. This sufficient condition was recently obtained by the author.
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In the beginning of the paper a short survey of development of the maximum principle is considered. In conclusion a sufficient condition of optimality in the form of the regular synthesis is formulated. This sufficient condition was recently obtained by the author.
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Maximum Principles for k-Hessian Equations with Lower Order Terms on Unbounded Domains
Journal of Geometric Analysis, 2020T. Bhattacharya, Ahmed Mohammed
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2004
In this chapter we prove the fundamental necessary condition of optimality for optimal control problems — Pontryagin Maximum Principle (PMP). In order to obtain a coordinate-free formulation of PMP on manifolds, we apply the technique of Symplectic Geometry developed in the previous chapter.
Andrei A. Agrachev, Yuri L. Sachkov
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In this chapter we prove the fundamental necessary condition of optimality for optimal control problems — Pontryagin Maximum Principle (PMP). In order to obtain a coordinate-free formulation of PMP on manifolds, we apply the technique of Symplectic Geometry developed in the previous chapter.
Andrei A. Agrachev, Yuri L. Sachkov
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Maximum principles in differential equations
, 1967M. Protter, H. Weinberger
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2012
This chapter represents the basic concepts of Classical Optimal Control related to the Maximum Principle. The formulation of the general optimal control problem in the Bolza (as well as in the Mayer and the Lagrange) form is presented. The Maximum Principle, which gives the necessary conditions of optimality, for various problems with a fixed and ...
Vladimir G. Boltyanski +1 more
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This chapter represents the basic concepts of Classical Optimal Control related to the Maximum Principle. The formulation of the general optimal control problem in the Bolza (as well as in the Mayer and the Lagrange) form is presented. The Maximum Principle, which gives the necessary conditions of optimality, for various problems with a fixed and ...
Vladimir G. Boltyanski +1 more
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2010
This chapter focuses on a set of optimality conditions known as the Maximum Principle. Many competing sets of optimality conditions are now available, but the Maximum Principle retains a special significance. An early version of the Maximum Principle due to Pontryagin er al.
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This chapter focuses on a set of optimality conditions known as the Maximum Principle. Many competing sets of optimality conditions are now available, but the Maximum Principle retains a special significance. An early version of the Maximum Principle due to Pontryagin er al.
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Maximum Principles at Infinity and the Ahlfors-Khas’minskii Duality: An Overview
Contemporary Research in Elliptic PDEs and Related Topics, 2019L. Mari, Leandro F. Pessoa
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2001
We present here the most significant results which are customarily grouped under the name of Maximum Principle. It supplies a set of necessary conditions of optimality for a wide class of optimal control problems. Firstly, we give a formal, yet synthetic, description of these problems is given.
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We present here the most significant results which are customarily grouped under the name of Maximum Principle. It supplies a set of necessary conditions of optimality for a wide class of optimal control problems. Firstly, we give a formal, yet synthetic, description of these problems is given.
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