Ariaratnam, S.T.
and
P.W.U. Graefe
(1965).
“Linear Systems with Stochastic Coefficients,”International Journal of Control1: 239-50, 2: 161-69,
205-10.
2.
Barnett, S.
(1975). Introduction to Mathematical Control Theory.
Clarendon
.
3.
Goel, N.S.
,
S.C. Maitra
and
E.W. Montroll
(1971).
“On the Volterra and Other Non-linear Models of Interacting
Populations,”Reviews of Modern Physics43: 231-76.
4.
Intriligator, M.
(1964).
“Some Simple Models of Arms Races.”General Systems9: 143-64.
5.
Intriligator, M.
(1975).
“Strategic Considerations in the Richardson Model of Arms
Races,”Journal of Political Economy83: 339-53.
6.
Intriligator, M.
and
D.L. Brito
(1976).
“Formal Models of Arms Races,”Journal of Peace Science2: 77-88.
7.
Karmeshu
(1976).
“Motion of a Particle in a Velocity Dependent Random
Force,”Journal of Applied Probability13: 684-95.
8.
Karmeshu
(1978).
“A Stochastically Perturbed Nonlinear Point Reactor
Model,”Annals of Nuclear Energy5: 21-25.
9.
Karmeshu
and
N.K. Bansal
(1975).
“Stability of Moments in a Simple Neuronic System with Stochastic
Parameters,”Nuclear Science and Engineering58: 321-27.
10.
Karmeshu
and
R.K. Pathria
(1980).
“Diffusion of Information in a Random
Environment,”Journal of Mathematical Sociology7: 215-27.
11.
Rapoport, A.
(1957).
“Lewis F. Richardson's Mathematical Theory of
War,”Journal of Conflict Resolution1: 249-304.
12.
Rapoport, A.
(1960). Fights, Games and Debates.
Ann Arbor: University of
Michigan.
13.
Richardson, L.
(1939).
“Generalized Foreign Politics,”British Journal of Psychology Monographs Supplement 23.
14.
Richardson, L.
(1960). Arms and Insecurity.
Boxwood Press
.
15.
Saaty, T.
(1968). Mathematical Models of Arms Control and
Disarmament.
Wiley
.
16.
Schrodt, P.A.
(1978).
“Statistical Problems Associated with the Richardson Arms Race
Model,”Journal of Peace Science3: 159-78.
17.
Wagner, D.L.
,
R.T. Perkins
and
R. Taagepera
(1975). “Complete Solution to Richardson's
Arms Race Equations”1: 159-72.
18.
Williams, M.M.R.
(1974). Random Processes in Nuclear Reactors.
Pergamon
.