AN INVARIANCE PRINCIPLE IN THE THEORY OF STABILITY
AN INVARIANCE PRINCIPLE IN THE THEORY OF STABILITY
AN INVARIANCE PRINCIPLE IN THE THEORY OF STABILITY
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[l] Yoshizawa, T.,<br />
Ret'erences<br />
Asymptotic behavior of solutions of a system<br />
of differential equations, Contrib. to Diff. Eq., 1(1963),<br />
371-387<br />
[2] Hale, J., Sufficient conditions for stability and instability<br />
of autonomous functional differential equations, J. of Diff.<br />
Eq., 1(1963), 432-482.<br />
[3] LaSalle, J., Some extensions of Liapunov's second method, IRE<br />
Trans. on Circuit Theory, CT-7 (1$0), 320-527.<br />
[4] LaSalle, J., Asymptotic stability criteria, Proc. of Symposia<br />
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Amer. Math. SOC., Providence, R.I., 1962, 299-307.<br />
[3] LaSslle, J., and Lefschetz, So, Stability by Liapunov's Direct<br />
Method with Applications, Academic Press, New York, 1961.<br />
[6] Miller, R,, On almost periodic differential equations, Bul.<br />
Amer. Math. SOC o , 70 (l964), 792-793<br />
[7] Miller, R., Asymptotic behavior of nonlinear delay-differential<br />
equatLms, J, of Diff. Eq., 3(1965), 293-305.<br />
[8] Krasovskii, N.N., Stability of Motion, StanYmi University Press,<br />
1963 (translation of 1939 Russian Edition).<br />
[9] Hale, J., "Geometric theory of functional differential equations",<br />
Proc. of An International Symposium on Differential Equations<br />
and Dynamical Systems, University of Puerto Rico,Mayaguez, P. R.,<br />
Dec. 1963, Academic Press, New York (to appear).