Results 111 to 120 of about 3,032,055 (192)

Principal eigenvalues for k-Hessian operators by maximum principle methods

open access: yes, 2017
For fully nonlinear k-Hessian operators on bounded strictly (k-1)-convex domains of Euclidian space, a characterization of the principal eigenvalue associated to a k-convex and negative principal eigenfunction will be given as the supremum over values of
Payne, Kevin
core   +1 more source

Pontryagin's maximum principle and sufficient conditions for optimality in the L_0-metric

open access: yes
Consider the following optimal control problem:newline minimize Jleft(uright)=int_{t_{2}}^{t_{1}}f^{0}left(x,u,tright) dt+K_{0}left(x_{1}left(t_{1}right),x_{2}left(t_{2}right)right) subject to overset{cdot}to{x}=fleft(x,u,tright), tinleft[t_1,t_2right ...
Arutyunov A.V., Walczak Stanisław
core  

Geometric approach to Pontryagin's Maximum Principle

open access: yes
Since the second half of the 20th century, Pontryagin’s Maximum Principle has been widely discussed and used as a method to solve optimal control problems in medicine, robotics, finance, engineering, astronomy.
Muñoz Lecanda, Miguel Carlos   +1 more
core  

On Pontryagin's Principle for the Optimal Control of some State Equations with Memory

open access: yes, 2010
We prove a form of Pontryagin's principle for a class of optimal control problems governed by a state equation with memory.
Tahraoui, Rabah   +2 more
core  

Pontryagin's principle for state-constrained boundary control problems of semilinear parabolic equations

open access: yes, 1995
Casas, Eduardo. (1995). Pontryagin's principle for state-constrained boundary control problems of semilinear parabolic equations.
Casas, Eduardo
core  

The Deterministic Impulse Control Maximum Principle in Operations Research: Necessary and Sufficient Optimality Conditions (replaces CentER DP 2011-052) [PDF]

open access: yes
This paper considers a class of optimal control problems that allows jumps in the state variable. We present the necessary optimality conditions of the Impulse Control Maximum Principle based on the current value formulation.
Chahim, M., Hartl, R.F., Kort, P.M.
core  

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