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Approche de Problem de l’Interception Tridimensionnelle Optimale par la Théorie des Jeux Différentiels Linéaires Quadriatiques
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Optimal Strategies in the Neighborhood of a Collision Course
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Gutman, S.1
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The Application of the Method of Steepest Descent to a Pursuit-Evasion Problem
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Vachino, R.F., Schaefter, J.F., de Does, D.H., Morgan, B.S. Jr., and Cook, G., “The Application of the Method of Steepest Descent to a Pursuit-Evasion Problem,” AIAA Paper 68-878, 1968.
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Optimal Evasive Tactics against a Proportional Navigation Missile with Time Delay
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A Qualitative Analysis of Optimal Evasion in 2-D
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Feb. 22-23
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On Optimal Guidance for Homing Missiles
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Feb. 22-23, also Journal of Guidance and Control, Vol. 2, July-August 1979, pp. 296-300
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Analysis of Optimal Evasive Maneuvers Based on a Linearized Two-Dimensional Model
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Shinar, J. and Steiberg, D., “Analysis of Optimal Evasive Maneuvers Based on a Linearized Two-Dimensional Model,” Journal of Aircraft, Vol. 14, Aug. 1977, pp. 795-802.
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A Closed-Form Solution of True Proportional Navigation
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Dept, of Aeronautical Engineering, Technion-Israel Institute of Technology, Haifa, Israel, TAE Rept, April
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Shinar, J. and Rotsztein, Y., “Similarity Parameters in PursuitEvasion Problems,” Dept, of Aeronautical Engineering, Technion-Israel Institute of Technology, Haifa, Israel, TAE Rept. 336, April 1978.
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Optimal Programming Problems with Inequality Constraints. I: Necessary Condition for Extremal Solutions
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Dept, of Aeronautical Engineering, Technion-Israel Institute of Technology, Haifa, Israel, TAE Rept, Nov
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Shinar, J. and Blank, D., “A Differential Dynamic Programming Algorithm for Solution of 3-D Optimal Missile Avoidance,” Dept, of Aeronautical Engineering, Technion-Israel Institute of Technology, Haifa, Israel, TAE Rept. 351, Nov. 1978.
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