Numerical Analysis in Optimal Control

By William W. Hager. 2001

49 citations recorded by the source corpus.

Subfields: Computational Mechanics, Control and Systems Engineering, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/f1166dcbb9ce9eccd382ab26bacf048b90126031

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Sina Ober-Blöbaum
2. Oliver Junge
3. I. Michael Ross
4. Jerrold E. Marsden
5. Qi Gong
6. Fariba Fahroo
7. Sanjay Lall
8. Magdalena Ortiz

In Control and Systems Engineering

1. Qi Gong
2. I. Michael Ross
3. Sina Ober-Blöbaum
4. Fariba Fahroo
5. Jerrold E. Marsden
6. Oliver Junge
7. Sigrid Leyendecker
8. Radhakant Padhi

In Geometry and Topology

1. Sina Ober-Blöbaum
2. I. Michael Ross
3. Jerrold E. Marsden
4. Qi Gong
5. Oliver Junge
6. Fariba Fahroo

Citations in the corpus

• DISCRETE MECHANICS AND OPTIMAL CONTROL: AN ANALYSIS ∗ (2008, background): “Hager [2001] Let X be a Banach space and let Y be a linear normed space with the norm in both spaces denoted by (cid:107) · (cid:107) .”
• Pseudospectral Methods for Infinite-Horizon Nonlinear Optimal Control Problems (2005, methodology): “This notion of consistent approximations is not limited to PSmethods alone; rather, this type of consistency is required for convergence of approximations for Runge–Kutta methods [34,35], including the popular Hermite–Simpson method.”
• Spectral Algorithm for Pseudospectral Methods in Optimal Control (2008, background): “These conditions can be articulated in terms of a boundary-value problem which is, more formally, a problem of solving a generalized equation [23].”
• On Discrete-Time Optimality Conditions for Pseudospectral Methods (2006, unknown): “38 This is the so-called indirect method.”