The Classical Homicidal Chauffeur Game

Author:

Pachter MeirORCID,Coates Sean

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Computational Theory and Mathematics,Computer Graphics and Computer-Aided Design,Computer Science Applications,Statistics and Probability,Economics and Econometrics

Reference13 articles.

1. Barron EN, Jensen R (1986) The Pontryagin maximum principle from dynamic programming and viscosity solutions to first-order partial differential equations. Trans Am Math Soc 298:635–641

2. Bernhard P (1992) Differential games: lecture notes on the Isaacs–Breakwell theory. Summer School on Differential Games, Cagliari

3. Boltyanskii VG (1971) Mathematical methods of optimal control. Holt, Rinehart, and Winston, New York

4. Coates S, Pachter M, Murphey R (2017) Analysis of Example 10.6.1 in Isaacs’ Book. Unpublished

5. Coates S, Pachter M, Murphey R (2017) Optimal control of a Dubins car with a capture set and the homicidal chauffeur differential game. Presented at the 57th Israel annual conference on aerospace sciences, Tel Aviv & Haifa and in the proceedings of the 20th World Congress of IFAC, Toulouse, France, pp 5247–5252

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1. The Game of Two Identical Cars: An Analytical Description of the Barrier;Journal of Optimization Theory and Applications;2023-07-31

2. Homicidal Chauffeur Reach-Avoid Games via Guaranteed Winning Strategies;IEEE Transactions on Automatic Control;2023

3. Estimating the Target Survival Probability in the Attackers–Target–Defenders Problem;Automation and Remote Control;2021-09

4. Time-Optimal Interception of a Moving Target by a Dubins Car;Automation and Remote Control;2021-05

5. Antony Merz and His Works;Dynamic Games and Applications;2019-07-09

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