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columns of SS-S i entry in SR-Table j to False and 0, respectively. Otherwise, SS-R j
increments SR-Table j [SS-R j ,Retry] If SR-Table j [SS-S i ,Retry] equals Max-Retry j (i.e.,
SS-R j did not receive Refresh() from SS-S i during Max-Retry j consecutive
τ SSR cy-
cles), SS-R j assumes a physical (node) fault in SS-S i and hence, calls the React() pro-
cedure to process that fault. SS-R j finally restarts its
τ SSR timer.
3.3 Example
Let us consider a Web service WS 3 (with a soft-state sender SS-S 3 ) that participates in
two composite services CS 1 and CS 2 (with soft-state receivers SS-R 1 and SS-R 2 , re-
spectively). We assume that
τ
SSR1 =
τ
SSR2 = 2
×
τ
SSS3 . Fig 5 depicts the interactions
between SS-S 3 and SS-R 1 /SS-R 2 .
Fig. 5. Example of Fault Propagation
At time t 31 , SS-S 3 detects a change (with category C 1 and scope S 1 ) in WS 3 . SS-S 3
assigns True to State 3 .ChangeStatus and inserts (C 1 ,S 1 ) in State 3 .ChangeDetails. At
time t 2 , SS-S 3 sends Refresh(True,{(C 1 ,S 1 )}) to SS-R 1 and SS-R 2 , and reinitializes
State 3 . SS-R 1 and SS-R 2 process those changes by calling their React() procedure at
times t 11 and t 21 , respectively. At t 3 , SS-R 1 and SS-R 2 note the reception of the Re-
fresh() sent by SS-S 3 . At this same time, SS-S 3 sends Refresh() to both receivers with
the parameters (False,
) since no changes have been detected in the second SS-S 3
cycle. SS-S 3 detects two changes (C 2 ,S 2 ) and (C 3 ,S 3 ) in WS 3 at t 32 and t 33 , respec-
tively. At t 33 , State 3 .ChangeStatus equals True and State 3 .ChangeDetails contains
{(C 2 ,S 2 ),(C 3 ,S 3 )}. At t 4 , SS-S 3 sends Refresh(True,{(C 2 ,S 2 ,),(C 3 ,S 3 )}) to SS-R 1 and
SS-R 2 . SS-R 1 and SS-R 2 process those changes at t 12 and t 22 , respectively. At t 5 ,
SS-R 1 and SS-R 2 note the reception of the Refresh() sent by SS-S 3 . At times t 5 and t 6 ,
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