Previous |  Up |  Next

Article

References:
[1] A. Halanay T. Morozan, C. Tudor: Bounded solutions of affine stochastic differential equations and stability. Časopis pro pěstování matematiky 111 (1986), 127-136. MR 0847312
[2] A. Halanay T. Morozan, C. Tudor: Tracking almost periodic signals white noise perturbations. Stochastics 21 (1987), 287-301. MR 0905050
[3] A. Haraux: A simple almost-periodicity criterion and applications. J. Differential Equations 66 (1987), 51-61. MR 0871570 | Zbl 0608.34049
[4] N. Ikeda, S. Watanabe: Stochastic Differential Equations and Diffusion Processes. North Holland, 1981. MR 1011252 | Zbl 0495.60005
[5] R. Khasminskii: Stability of Differential Equations under Random Perturbations. Nauka, 1969. (In russian.)
[6] Y. Miyahara: Ultimate boundedness of the systems governed by stochastic differential equations. Nagoya Math. J. 47 (1972), 111-144. MR 0319269 | Zbl 0222.60036
[7] T. Morozan: Bounded and periodic solutions of affine stochastic differential equations. Studii si Cercetari Matematice 38 (1986), 523-527. MR 0878757 | Zbl 0623.60075
[8] W. Römisch, A. Wakolbinger: On convergence rates of approximate solutions of stochastic equations. Lect. Notes in Control and Information Sciences 96, Springer-Verlag, 1986.
[9] A. Skorokhod: Studies in the Theory of Random Processes. Addison-Wesley, 1965. MR 0185620 | Zbl 0146.37701
[10] D. V. Stroock, S. R. Varadhan: Multidimensional Diffusion Processes. Springer-Verlag, 1979. MR 0532498 | Zbl 0426.60069
[11] C. Tudor: On Volterra equations driven by semimartingales. J. Differential Equations 72 no. 2 (1988), 200-217. MR 0952895 | Zbl 0649.60072
[12] C. Vârsan: Asymptotic almost periodic solutions for stochastic differential equations. Tôhoku Math. J. 41 no. 4 (1989), 609-618. MR 1025326
Partner of
EuDML logo