BIBLIOGRAPHY

[1] M. A. Aizerman, “On convergence of the control process under large deviations of the initial conditions, ” (in Russian) Avtom. i telemekh. vol. VII, no. 2-3, pp. 148-167, 1946.

[2] M. A. Aizerman, “On a problem concerning stability ”in the large” of dynamical systems, ” (in Russian) Usp.Mat.Nauk t.4, no. 4, pp. 187-188, 1949.

[3] N. E. Barabanov, “About the problem of Kalman, ” (in Russian) Sib.Mat.J. vol.XXIX, no. 3, pp. 3-11, 1988.

[4] N. E. Barabanov, “On the problem of Aizerman for non-stationary systems of 3d order, ” (in Russian) Differ.uravn. vol.29, no. 10, pp. 1659 1668, 1992.

[5] I. Barbalat and A. Halanay, “Conditions de comportement presque linaire dans la thorie des oscillations, ” Rev.Roum.Sci. Techn.- Electrotechn. et Energ. vol. 29, no. 2, pp. 321-341, (1974).

[6] E. A. Barbashin, Introduction to stability theory, (in Russian) Nauka Publ.House, Moscow, 1967.

[7] R. E. Bellman and K. L. Cooke, Differential Difference Equations, Acad.Press, N.Y., 1963.

[8] B. V. Bulgakov, “Self-sustained oscillations of control systems, ” (in Rus-sian) DAN SSSR vol. 37, no. 9, pp. 283-287, 1942.

[9] N. G. Chebotarev and N. N. Meiman, “The Routh-Hurwitz problem for polynomials and entire functions, ” (in Russian) Trudy Mat.Inst. V. A. Steklov, vol. XXVI, 1949.

[10] L. E. El’sgol’ts and S. B. Norkin, Introduction to the theory and applications of differential equations with deviating arguments(in Russian), Nauka Publ.House, Moscow, 1971; English version by Acad. Press, 1973.

[11] R. E. Fitts, “Two counter-examples to Aizerman’s conjecture, ” IEEE Trans. vol. AC-11, no. 3, pp. 553-556, July 1966.

[12] A. Halanay, Differential Equations. Stability. Oscillations. Time Lags, Acad.Press, N.Y., 1966.

[13] J. K. Hale, E. F. Infante and F. S. P. Tsen, “Stability in linear delay equations, ” J. Math. Anal. Appl. vol. 105, pp. 533-555, 1985.

[14] J. K. Hale and S. Verduyn Lunel, Introduction to Functional Differential Equations, Springer Verlag, 1993.

[15] R. E. Kalman, “Physical and mathematical mechanisms of instability in nonlinear automatic control systems, ” Trans.ASME, vol. 79, no. 3, pp. 553-566, April 1957.

[16] N. N. Krasovskii, “Theorems concerning stability of motions determined by a system of two equations, ” (in Russian) Prikl. Mat. Mekh. (PMM), vol. XVI, no. 5, pp. 547-554, 1952.

[17] A. I. Lurie and V. N. Postnikov, “On the theory of stability for control systems, ” (in Russian) Prikl. Mat. Mekh. (PMM), vol. VIII, no. 3, pp. 246-248, 1944.

[18] K. S. Narendra and J. H. Taylor, Frequency domain stability criteria’, Acad.Press, N.Y., 1973.

[19] S. I. Niculescu, Systèmes a retard’, Diderot, Paris, 1997.

[20] S. I. Niculescu, “Delay effects on stability: A robust control approach, ” Lecture Notes in Control and Information Sciences, no. 269, Springer Verlag, 2001.

[21] V. A. Pliss, Some Problems of the Theory of Stability of Motion in the Large (in Russian), Leningrad State Univ. Publ. House, Leningrad, (1958).

[22] L. S. Pontryagin, “On zeros of some elementary transcendental functions, ” (in Russian) Izv. AN SSSR Ser. Matem. vol. 6, no. 3, pp. 115 134, 1942, with an Appendix published in DAN SSSR, vol. 91, no. 6, pp. 1279-1280, 1953.

[23] Vl. R-179031785svan, Absolute stability of automatic control systems with time delay (in Romanian), Editura Academiei, Bucharest, 1975; Russian version by Nauka Publ. House, Moscow, 1983.

[24] Vl. R-179031785svan, “Almost linear behavior in systems with sector restricted nonlinearities, ” Proc. Romanian Academy Series A: Math., Phys., Techn. Sci, Inform. Sci., vol. 2, no. 3, pp. 127-135, 2002.

[25] G. Stepan, “Retarded dynamical systems: stability and characteristic function, ” Pitman Res. Notes in Math. vol. 210, Longman Scientific and Technical, 1989.

[26] A. A. Voronov, Stability, controllability, observability (in Russian), Nauka Publ.House, Moscow, 1979.

..................Content has been hidden....................

You can't read the all page of ebook, please click here login for view all page.
Reset
3.149.249.127