Asymptotic stability of a parallel repairable system with warm standby

International Journal of Systems Science

Volumn 35, Issue 12, 2004, Pages 685-692

  Houbao, X ^a   Weihua, G ^b  

^a Beijing Institute of Information and Control   (China)

^b ZHENGZHOU INSTITUTE OF TECHNOLOGY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

CONVERGENCE OF NUMERICAL METHODS; EIGENVALUES AND EIGENFUNCTIONS; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; PROBABILITY; PROBLEM SOLVING; SYSTEMS SCIENCE; THEOREM PROVING;

CAUCHY PROBLEM; PARALLEL REPAIRABLE SYSTEM; STATE BANACH SPACE; WARM STANDBY;

ASYMPTOTIC STABILITY;

EID: 10644250085     PISSN: 00207721     EISSN: None     Source Type: Journal    
DOI: 10.1080/00207720412331297893     Document Type: Article

References (8)

1. ADAMS, R. A., 1983, Sobolev Spaces (Beijing: Beijing People's Education Press).
2. CAO, J., and CHENG, K., 1986, Introduction to Reliable Mathmatics (Beijing: Science Press) [in Chinese].
3. DHILLON, B. S., and ANUDE, O. C., 1993, Common-cause failure of a parallel system with warm standby. Microelectronics and Reliability, 33, 1321-1342.
4. GENI, G., LI, X.-Z. LI, and ZHU, G.-T. ZHU, 2001, Functional Analysis Method in Queueing Theory (Herfordshire: Research Information).
5. LYUBICH, YU. I., and PHONO, V. Q., 1988, Asymptotic stability of linear differential equations in Banach space. Studio Mathematica, 88, 37-42.
6. NAGEL, R., 1986, One-Parameter Semigroups of Positive Operators (Berlin: Springer).
7. PAZY, A., 1983, Semigroups of Linear Operators and Application to Partial Differential Equations (New York: Springer).
8. ZHANG, G., and GUO, M., 1990, Functional Analysis (Beijing: Peki University Press) [in Chinese].