本帖最后由 GJM 于 2009-12-5 21:43 编辑
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( ]2 L. z' |& |: L* T; X4 a* ?底下是小弟做AutoMOD里面PDF练习的(Exercise 5.9)逻辑文件但问题是,程序只Run到Machine A和Machine B就没继续下去" G- j+ M' [1 R( M
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不知道是哪里出错,另外这题和Exercise7.1的题型类似,请问若要符合Exercise7.1的题意又该如何修改呢?请各位先进指导,谢谢!
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8 ?/ u% C+ l9 w, w. n `9 D--------------------------------------------. X2 \5 s0 E3 C5 q4 C+ M# D
begin P_something arriving+ U2 F& o" V/ U- k
move into Q_wait
2 e4 P7 H) n- K) K& b move into nextof(Q_mA,Q_mB,Q_mC)4 ~8 u6 n7 U: e4 w2 W% F9 ?
use nextof(R_mA,R_mB,R_mC) for normal 48, 5 min
( R. j' j. |5 j send to nextof(P_mA_down,P_mB_down,P_mC_down,P_mA_clean,P_mB_clean,P_mC_clean); h& Y- i; t5 ~4 x6 T; l
send to die9 v/ j5 J( n' j- i# m
end- l8 p8 b$ i4 k! u6 s4 D2 ]
7 d; [$ Y$ G- \% e2 K1 lbegin P_mA_down arriving9 P# t5 |; a: o9 C5 E
while 1=1 do
) E7 z6 o. a$ Y V* X" n. G9 V begin
; G h' F' m2 {: {* k- P( X wait for e 110 min
2 y5 ~5 i! [5 z2 Z' I take down R_mA
8 B* i) ^" r3 L9 e* d m wait for e 5 min
" L0 B4 b% [) b' Q$ Q bring up R_mA
6 p- E" f8 t) g$ N1 q* A end
) h5 ?" l( i0 x8 }; x8 iend; E, t0 z, ~. j: `
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begin P_mB_down arriving) E8 n2 ~) y% @* e. C6 @" _& ^8 ?
while 1=1 do7 _: b- _$ D' h
begin
- t% R( k; h/ I wait for e 170 min4 L7 a, r2 x6 g9 W4 L1 I' V9 u
take down R_mB5 J( q3 o: z( e) x/ d4 @! k
wait for e 10 min) o1 E1 A1 h" B3 @
bring up R_mB9 ]7 X4 q# ?" U+ Z" p" V1 B
end) g% N/ H% F% Q7 j$ s A- n( M' i8 s
end: |, A" @. d) ?
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begin P_mC_down arriving
! W2 O" V1 f- y5 @' d while 1=1 do 8 r: ]) O% a2 A: Q! m9 E; q
begin
3 x, Z0 g, D) x. u# A wait for e 230 min
* O& p2 @1 O+ S: e take down R_mC
8 Z$ z! _/ w9 g* _( e wait for e 10 min
$ K9 _1 C B( Z$ c bring up R_mC, r& m8 [/ E: Q0 e5 S
end6 w4 s; h: W+ @5 Q- S
end& }. f0 @$ V; Y& E" Y% l8 p
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begin P_mA_clean arriving- H/ o C$ ?) K
while 1=1 do
+ g# g% y5 t( b6 K D, K; z+ ^ begin! L5 O; K- U6 K; }, @
wait for 90 min
' `0 D# K4 {! t% P take down R_mA
6 y' ~0 k) P* O3 J& r' P wait for 5 min) x& E( p- S2 k+ c( ^' G, D
bring up R_mA: r5 i- e6 l) Z+ ~4 K" C. R9 |
end
# y8 I# Y7 D6 D* Y2 f: jend
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8 o- S) G' ~* i2 k& g' Vbegin P_mB_clean arriving- R+ {- c1 y$ L2 m
while 1=1 do$ s/ {& w/ O, j1 y/ e& Z
begin
8 p8 H: L9 j$ D: [9 ] wait for 90 min
" |: B/ W9 z d0 V5 ?. H0 I' u5 m take down R_mB
% W; p- l4 X7 s wait for 5 min
" Y! U3 N2 J% o1 O9 u+ P bring up R_mB
3 p5 h% r9 P2 \* Z end
6 `/ l4 d; @2 R2 o- `end/ @6 ^" m6 @! G6 q+ p
! v$ @/ j, @: |& lbegin P_mC_clean arriving. t! _0 P }/ s- |& j" {. u h. S
while 1=1 do1 r) j; @/ B& L! l
begin
5 ^/ Y; b3 x. [0 l+ U1 u' m8 s wait for 90 min. D7 {% T0 k) F0 `0 E5 b! H
take down R_mC
' h' W% K u3 \. V wait for 10 min
8 w7 b6 J' \# c. B- z: A+ G) X* | bring up R_mC
5 [' }0 ^% v9 s4 R6 {1 f end
2 x5 p# k8 ?. W- M% x+ _end1 |, B! B k+ N1 T7 C
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Exercise 5.9) F0 ^) p2 @0 S, L$ Z
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Create a new model to simulate the following system:
. B s; L) q& x2 lLoads are created with an interarrival time that is exponentially
; Z+ G1 l6 Q: Sdistributed with a mean of 20 minutes. Loads wait in an infinite-( S" d4 X ~7 [0 H) u3 j4 G
capacity queue to be processed by one of three single-capacity,
/ P! d/ L: L# tarrayed machines. Each machine has its own single-capacity queue 7 n& S) P7 }' h0 c8 U
where loads are processed. Waiting loads move into one of the three 5 y% y5 A9 U# d5 I' [
queues in round-robin order. Each machine has a normally & ~+ o5 |+ ? a d6 ^
distributed processing time with a mean of 48 minutes and a standard 0 E* H7 L) ?+ S. n1 {- e) t
deviation of 5 minutes.; A- T7 y5 H; `9 m: }4 D, h+ P. n& T
The three machines were purchased at different times and have # f" U8 b$ I' J: ?, R' y
different failure rates. The failure and repair times are exponentially
& f3 L, c4 M$ O5 M" {( A9 B+ O) \distributed with means as shown in the following table:
& l1 d5 E g; Q9 G) h* CNote The solution for this assignment is required to complete 1 M5 U$ m- B+ M4 c& }% [4 p( P
exercise 7.1 (see “Exercise 7.1” on page263); be sure to save a copy of
, x; l! ], L) b" _your model. & j1 ~- W0 o1 O! h+ L
$ B/ n4 S+ X9 d2 b8 vMachineMean time to failMean time to repair
$ [$ Q# h) n1 j* C; J2 JA110 minutes 5 minutes5 K6 d7 A0 O7 k! V( j2 n# x
B 170 minutes 10 minutes
% z* s& d$ g. @' p- M' tC230 minutes 10 minutes+ d' h6 D* Q% q+ a% G5 G* w/ t
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The machines also must be cleaned according to the following , Z/ e+ J' m7 \( g" f) V
schedule. All times are constant: ; a `0 a! W5 {: n \! Q$ \3 s+ V
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MachineTime between cleanings Time to clean/ C; o; z* X4 o1 J0 g, v# b
A90 minutes 5 minutes& `6 v- _: b& O3 ?6 @9 ]' y/ Z- |
B 90 minutes 5 minutes4 N$ ]& V4 I" M2 c( D
C90 minutes 10 minutes/ A* o" x8 @3 b, J1 Z& ?) l
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Place the graphics for the queues and the resources. 8 E) y- a& ~! S" ~
Run the simulation for 100 days.
% ~1 Y. K5 E9 j, _/ F6 E' GDefine all failure and cleaning times using logic (rather than resource ) ?/ p: f8 n& u8 i$ L7 q6 Q) ?
cycles). Answer the following questions:# H$ O" t& B0 w& W6 D
a.What was the average number of loads in the waiting queue?
1 R% ]2 ? |' g8 Bb.What were the current and average number of loads in Space? ; X1 H$ [4 I4 |2 `
How do you explain these values? 3 K. B* Z6 L1 U L2 O4 Q' p
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