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16篇 您的检索式:作者名="KHASMINSKII R"
    题名 作者 年代 出处 被引量
1A limit theorem for the solutions of differential equations with random right-hand sides 显示文摘Khasminskii R Z 1966Theory of Probability and Its Applications1966,11,:1
2A Limit Theorem for the Solution of Differential Equations with Random Right-hand sides显示文摘Khasminskii R Z 1966Theory Probe Applied1966,11,:1
3A limit theorem for the solutions ofdifferential equations with random right-hand sides 显示文摘Khasminskii R Z 1966Theory of Probability and Application1966,11,:1
4Long Term Behavior of Solution of the Lotka-Voherra System under Small Random Perturbations 显示文摘Khasminskii R Z Klerbaner F C 2001The Annals of Applied Probability2001,11,3:1
5Moment Lyapunov exponent and stability index for linear conservative system with small random perturbation 显示文摘Khasminskii R Z Moshchuk N 1998SIAM Journal of Applied Mathematics1998,58,1:1
6A limit theorem for the solutions of differential equations with random right-hand sides 显示文摘Khasminskii R Z 1966Theory of Probability and its Applications1966,11,3:1
7A limit theorem for the solution of differential equations with random right-hand sides显示文摘KHASMINSKII R Z 1966Theor Probab Appl1966,11,3:1
8Limit behavior of two-time-scale diffusion revisited 显示文摘Khasminskii R Z Yin G 2005J Differential Equations2005,212,:1
9Long term behavior of solution of the Lotka-Volterra system under small randomperturbbations显示文摘Khasminskii R Z Klebaner F C 2001The Annals of Applied Probability2001,11,3:1
10Stability of regime-switching diffusions显示文摘Khasminskii R Z Zhu C Yin G 2007Stochastic Processes and Their Applications2007,117,:1
11Principle of averaging for parabolic and elliptic differential equations and for Markov processes with small diffusion显示文摘Khasminskii R Z 0,,:1
12On averaging principles:An asymptotic expansion approach显示文摘Khasminskii R Z Yin G 0,,06:1
13Long term behavior of solutions of the lotka-voherra system under small random perturbations显示文摘Khasminskii R Z Klebaner F C 2001Annals of Applied Probability2001,11,:1
14Moment Lya punov exponent and stability index for linear conserva tive system with small random perturbation显示文摘KHASMINSKII R Z MOSHCHUK N 1998SIAM Journal of Applied Mathematics1998,58,1:1
15Long term behavior of solutions of the Lotka-Volterra system under small random perturbations显示文摘Khasminskii R Z Klebaner F C 0,,03:1
16Two examples of parameter estimation for stochas- tic partial differential equations显示文摘HUEBNER M KHASMINSKII R ROZOVSKII B L 1993Stochastic Proces- ses1993,,:1
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