Battle-outcome prediction for an extended system of Lanchester-type differential equations
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Publication:1073237
DOI10.1016/0022-247X(84)90134-3zbMath0588.34037MaRDI QIDQ1073237
Publication date: 1984
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
first order differential equationbattle-termination conditionsLanchester-type differential equations
Differential games (aspects of game theory) (91A23) Qualitative theory for ordinary differential equations (34C99)
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A geometrical approach to nonconservative shocks and elastoplastic shocks, Asymptotic behavior of positive solutions of a Lanchester-type model, Asymptotic properties of solutions of a Lanchester-type model, Solution of Lanchester equation models for combat
Cites Work
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- Improved error bounds for the Liouville Green (or WKB) approximation
- Analysis of the functional dependence of the modified parity-condition parameter on its argument for an important class of Lanchester-type equations for modern warfare†
- Force-Ratio Considerations for Some Lanchester-Type Models of Warfare
- Error Bounds for the Liouville-Green Approximation to Initial-Value Problems
- Prediction of Zero Points of Solutions to Lanchester-Type Differential Combat Equations for Modern Warfare
- Terminal Value Problems for Second Order Nonlinear Differential Equations
- Properties of Solutions of $u + c(t)f(u)h(u') = 0$ with Explicit Initial Conditions
- Present State of the Lanchester Theory of Combat
