CAREL - COMPUTER-AIDED RELIABILITY EVALUATOR FOR DISTRIBUTED COMPUTING NETWORKS

被引:68
作者
SOH, ST
RAI, SE
机构
[1] Dept of Electr & Comput Eng,, Louisiana State Univ, Baton Rouge,, LA
关键词
BIT VECTOR REPRESENTATION; BOOLEAN TECHNIQUE; CAREL; COMBINATIONAL AND SEQUENTIAL RELIABILITY; DISTRIBUTED SYSTEM RELIABILITY; MINIMAL CONDITIONAL CUBE; MINPATH; MINCUT; OPERATORS COM; RED; CMB; AND GEN; RELIABILITY EVALUATION TOOL;
D O I
10.1109/71.89065
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
This paper presents an efficient method to compute the terminal reliability (the probability of communication between a pair of nodes) of a distributed computing system (DCS). We assume that the graph model G(V, E) for DCS is given. Also, it is assumed that we have path and/or cut information for the network G(V, E). Boolean algebraic concepts are used to define four operators namely, COMpare, REDuce, CoMBine, and GENerate. The proposed method, henceforth called CAREL (Computer Aided RELiability evaluator), uses these four operators to generate exclusive and mutually disjoint (e.m.d.) events, and hence the terminal reliability expression. Examples illustrating the technique are given in the text. We have implemented CAREL using bit vector representation [11] on Encore MULTIMAX 320 system. CAREL solves large DCS networks (having pathset of the order of 780 and cutset of the order of 7300 or more) with reasonable memory requirement. A comparison with existing algorithms reveals the computational efficiency of the proposed method. The proof of correctness of CAREL is included in the Appendix.
引用
收藏
页码:199 / 213
页数:15
相关论文
共 30 条
[1]   IMPROVED ALGORITHM FOR NETWORK RELIABILITY [J].
ABRAHAM, JA .
IEEE TRANSACTIONS ON RELIABILITY, 1979, 28 (01) :58-61
[2]   PERFORMANCE OF THE DIRECT BINARY N-CUBE NETWORK FOR MULTIPROCESSORS [J].
ABRAHAM, S ;
PADMANABHAN, K .
IEEE TRANSACTIONS ON COMPUTERS, 1989, 38 (07) :1000-1011
[3]  
Abraham S., 1988, Proceedings of the 1988 International Conference on Parallel Processing, P90
[4]  
Aho Alfred V., 1974, DESIGN ANAL COMPUTER
[5]   ANALYSIS OF RELIABILITY BLOCK DIAGRAMS BY BOOLEAN TECHNIQUES [J].
BENNETTS, RG .
IEEE TRANSACTIONS ON RELIABILITY, 1982, 31 (02) :159-166
[6]   MULTISTAGE INTERCONNECTION NETWORK RELIABILITY [J].
BLAKE, JT ;
TRIVEDI, KS .
IEEE TRANSACTIONS ON COMPUTERS, 1989, 38 (11) :1600-1604
[7]  
Colbourn C.J., 1987, COMBINATORICS NETWOR
[8]   AN ALGORITHM FOR SYMBOLIC RELIABILITY COMPUTATION WITH PATH-SETS OR CUT-SETS [J].
FONG, CC ;
BUZACOTT, JA .
IEEE TRANSACTIONS ON RELIABILITY, 1987, 36 (01) :34-37
[9]  
FRATTA L, 1978, IEEE T COMMUN AUG, P1166
[10]  
Garey M. R., 1979, COMPUTERS INTRACTABI