论文信息 - Present State of the Lanchester Theory of Combat

Present State of the Lanchester Theory of Combat

The mathematical models and methods of analysis of opposing forces, stemming from the original Lanchester equations are summarized in terms of two broad categories: a deterministic models, b stochastic models. The present limitations of previous methods are used to identify topics that require attention in the future.

Ladislav Dolanský | L. Dolanský

[1] Herbert K. Weiss,et al. Some Differential Games of Tactical Interest and the Value of a Supporting Weapon System , 1959 .

[2] Joseph Bram. A LANCHESTER-TYPE MODEL FOR COMBAT BETWEEN SUBMARINES, CARRIER TASK GROUPS, AND HUNTER-KILLER GROUPS , 1962 .

[3] Philip M. Morse. Mathematical problems in operations research , 1948 .

[4] S. Deitchman. A Lanchester Model of Guerrilla Warfare , 1962 .

[5] Morton D. Davis,et al. Games of Strategy: Theory and Application. , 1962 .

[6] Ralph E. Bach,et al. Some Recent Contributions to the Lanchester Theory of Combat , 1962 .

[7] Howard Brackney,et al. The Dynamics of Military Combat , 1959 .

[8] R. Brown. Theory of Combat: The Probability of Winning , 1963 .

[9] H. L. Stubbs,et al. A LOSS-MINIMIZING EXTENSION OF THE LANCHESTER THEORY OF COMBAT , 1960 .

[10] Vito Volterra,et al. Theory of Functionals and of Integral and Integro-Differential Equations , 2005 .

[11] N. Rashevsky. Mathematical theory of human relations , 1947 .

[12] I. Driggs. A Monte Carlo Model of Lanchester's Square Law , 1956 .

[13] Joseph H. Engel,et al. A Verification of Lanchester's Law , 1954, Oper. Res..

[14] Herbert K. Weiss. Letter to the Editor---The Fiske Model of Warfare , 1962 .

[15] Philip M. Morse,et al. Methods of Operations Research , 1952 .