Sentence examples for minimum principles are from inspiring English sources

The maximum and minimum principles are satisfied by both the strict- and weak-MLP conditions.

Minimum (or minimal) principles are mathematical laws that were first used in physics: Hamilton's principle and Fermat's principle of least time are two famous example.

Indirect optimization methods based on the minimum principle are then introduced to generate analytical solutions to optimal open-loop underactuated reconfiguration problems.

The optimality equations of this minimum principle are studied and two particular cases are considered: (i) loads not exceeding the shakedown limit (so recovering known results of shakedown theory) and (ii) specimen under uniform cyclic stress (or strain).

For that sake, the techniques of optimal control are applied to the dynamics of tumor growth, and the necessary conditions of Pontryagin's minimum principle are solved using a numerical relaxation algorithm.

A time optimal self-heating approach based on the Pontryagin minimum principle is proposed and tested.

Thereafter, the Pontryagin Minimum Principle is applied to design an optimal shifting controller.

Pontryagins minimum principle is used to calculate the optimum distribution of active material throughout a single pellet that is uniformly experiencing activity decay.

To allow analytical solutions, the methodology, using Pontryagin's minimum principle, is initially developed for low-dimensional non-linear systems that are affine in their input.

A certainty equivalent nonlinear model predictive control based on minimum principle is reformulated to optimise nominal cost and expected value of future recourse actions.

Since the optimal control law provided by the Minimum Principle is open loop, a backstepping controller is designed to provide a stabilizing feedback law based on the optimal control inputs.