“The Defense of a Valuable Target - A Control Theoretical Analysis”

Authors: Kåre M. Mjelde,
Affiliation: Det Norske Veritas (DNV)
Reference: 1982, Vol 3, No 1, pp. 1-10.

Keywords: Control theory, defence analysis, differential games

Abstract: A problem is considered of the defence of a valuable target against enemy attacks, such as to minimize the total number of successful attacks during a given period of time. Defence weapons are allocated to:.

PDF PDF (1876 Kb)        DOI: 10.4173/mic.1982.1.1

DOI forward links to this article:
[1] Kåre M. Mjelde (1983), doi:10.4173/mic.1983.2.4
[1] BERKOWITZ, L., DRESHER, M. (1960). Allocation of two types of aircraft in tactical air war: a game theoretical analysis, Operations Research 8, 694-706 doi:10.1287/opre.8.5.694
[2] CODDINGTON, E.A., LEVINSON, N. (1955). Theory of ordinary differential equations, McGraw-Hill, New York.
[3] FULKERSON, D., JOHNSON, S. (1957). A tactical air game, Operations Research, 5, 704-712 doi:10.1287/opre.5.5.704
[4] ISAACS, R. (1965). Differential games, Wiley, New York.
[5] LANCHESTER, F.W. (1916). Aircraft in Warfare: The Dawn of the Fourth Arm, Constable and Co., London.
[6] MJELDE, K.M. (1980). A war of attrition and attack with decreasing rates of weapon supply, Cahiers de C.E.R.O., 22, 111-123.
[7] TAYLOR, J.G. (1978). Differential-game examination of optimal time-sequential fire-support strategies, Nav. Res. Log. Quart., 25, 323-356.

  title={{The Defense of a Valuable Target - A Control Theoretical Analysis}},
  author={Mjelde, Kåre M.},
  journal={Modeling, Identification and Control},
  publisher={Norwegian Society of Automatic Control}