本帖最后由 GJM 于 2009-12-5 21:43 编辑
- t$ I# F! h+ D \) G0 O* e% k8 {2 J2 W- g' A7 O$ {5 K
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
9 m. A* j7 |& i( `5 C$ J
3 w# {* V9 \2 p; c/ \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!+ | I5 x- Q. | o- Z1 l) w8 r: Q7 x
# D+ z' O4 [9 `: b--------------------------------------------* X0 {2 S) p2 [7 e7 e
begin P_something arriving7 K; u7 v K% d( n# z& Q
move into Q_wait
4 D0 o5 U! x7 k) o' T5 G, T6 l move into nextof(Q_mA,Q_mB,Q_mC)
6 g$ X; j) j. g& U use nextof(R_mA,R_mB,R_mC) for normal 48, 5 min; \0 }# P5 ]! P0 i! Y3 Q
send to nextof(P_mA_down,P_mB_down,P_mC_down,P_mA_clean,P_mB_clean,P_mC_clean)
) V% U9 T! k7 H; A% M* }( k send to die
3 X' j2 N" r* a; |end
/ a' R u) @/ m' ?
4 o; |" C0 P: X6 v) l3 `0 Kbegin P_mA_down arriving" p2 D5 w% T5 d+ J3 f6 M# Y
while 1=1 do
4 l. w' M3 V; r$ z# V begin
5 `* I9 c) z$ c/ R' }: t" S wait for e 110 min( e8 y' ~7 v( j. A. A4 q
take down R_mA) ~( N: b+ |: X( y* Y/ Q* a
wait for e 5 min
9 e1 [ T' d4 w. p: ]8 O; H! } bring up R_mA5 q1 y; i" I9 ~1 q
end
% o7 f9 X0 C- u$ H" @5 Jend4 z: U; {0 H% M
; n& ]0 C A, ]; m% K) D
begin P_mB_down arriving
4 J) m6 ~2 E, K while 1=1 do
4 b3 s/ m% K2 ] begin
4 t# a+ l( G" {( r wait for e 170 min
+ s$ ~% P/ }1 V take down R_mB
* \ D. F6 Z0 \8 z wait for e 10 min7 `2 A: m) ?7 y+ q
bring up R_mB
; s) [0 ]2 X$ F7 n. o5 g8 a# P end
; z7 S# V: o& [) ?) Hend* k. a) k: @6 }6 k& y+ d& }
$ i. U* g, ~$ h, mbegin P_mC_down arriving, X+ w9 j9 ^& }8 |) A* N
while 1=1 do % R( w. e2 [" r# ?+ n7 m V
begin
o. P4 u4 |9 l; A wait for e 230 min
4 _9 @) W4 [. q$ f take down R_mC' O3 ~! j: B+ B1 t- X& @
wait for e 10 min% O9 k* |5 [/ {& a
bring up R_mC
2 d9 L$ G( R, D2 \: ~: U end
6 ]' i! d- E8 n: a! I& Pend
* C7 q8 G0 x. c/ Y) h1 X. P 1 i: [$ g, s9 F$ u8 n
begin P_mA_clean arriving
/ p6 z3 G9 @, J; t' f, z while 1=1 do, `+ E; _+ D4 z: v8 X6 d; Z" y& e
begin
/ b; F. a$ i4 j wait for 90 min
, B* i8 A2 o! d, j take down R_mA6 h+ G* Y" m- P9 }
wait for 5 min( @3 O# N, w7 H
bring up R_mA
1 b" ~+ l) J3 b end
4 w8 t5 q9 c5 O) A2 Wend
% J- s/ s6 k% X3 H" W1 n H
8 d { \, m5 J' Tbegin P_mB_clean arriving
4 G, { a( }0 l/ X! P. n4 { while 1=1 do8 G, Q+ u8 q7 M, x) g
begin
# U+ Y' S. c3 i6 A9 v; b! E# R wait for 90 min ~: e, V) s. X. B8 d# \! z) [
take down R_mB
, K6 T, {+ J b' ] D0 H wait for 5 min
8 \. f6 X' _, I" e8 C+ B bring up R_mB
% S- ^) h' G8 Z4 ` end
6 D: x4 ~0 M# k3 n- _ Jend
9 b% s3 I+ b8 Q 7 d, d; a1 m; E% d" w
begin P_mC_clean arriving; g+ t, x; u3 O* b) N$ E
while 1=1 do
/ r8 @" H3 g. ^" ? begin
: G! U1 U: h+ J5 u; N wait for 90 min
8 ?, E$ x0 x' m- N, u, Y% B1 B take down R_mC
1 u2 i" X& b4 k wait for 10 min! z, A6 w6 H9 D7 K
bring up R_mC
+ O3 K8 r3 _1 ^+ V end. F( R! [& O1 x4 n: c
end
: V* h( U- [$ L9 l9 R' | g& f----------------------------------------
5 G& B* }; r( Y K$ z; C, L - x2 Q ?! e6 U1 g& ]' i' L: Y2 H
Exercise 5.9
: p5 a% u) r% e- ~: |7 K% Q. }, f) D. X9 r$ E- {! w: V9 {
* v$ l9 q, o6 s6 u
Create a new model to simulate the following system:( @. r8 U0 {9 ?0 E" u0 c4 g' t
Loads are created with an interarrival time that is exponentially
* N( i& X: I& Y0 [; f% \distributed with a mean of 20 minutes. Loads wait in an infinite-( l7 M) X. V$ Z+ F2 D
capacity queue to be processed by one of three single-capacity,
7 ^4 |0 D( x+ J* \+ Barrayed machines. Each machine has its own single-capacity queue
$ v. \& _0 Q& A. s pwhere loads are processed. Waiting loads move into one of the three
8 n) @! c+ w' m4 G% ]3 Uqueues in round-robin order. Each machine has a normally
% U3 S" N+ D0 v! L( H4 |2 Edistributed processing time with a mean of 48 minutes and a standard : Y% q( W" H# E5 z. T% }
deviation of 5 minutes.
: `& {: W0 O* d: ~& R$ K v/ E% M2 t7 RThe three machines were purchased at different times and have
' Z4 F+ J2 C7 p9 j( j! x+ R6 Pdifferent failure rates. The failure and repair times are exponentially - d/ x" P. D2 O( \# g& X1 T
distributed with means as shown in the following table:
8 B3 O+ w7 m1 |/ L9 G0 f/ iNote The solution for this assignment is required to complete
' J9 H8 \- d) Qexercise 7.1 (see “Exercise 7.1” on page263); be sure to save a copy of
' Y4 ^ I# l; [) ryour model.
1 u: }! d+ O( g8 l
. N) K0 O+ F& V9 Z5 I/ i8 DMachineMean time to failMean time to repair
6 n/ v& e9 _& B3 h1 O+ [A110 minutes 5 minutes
* I3 B2 k5 U4 _ y1 IB 170 minutes 10 minutes. N" t' q6 v4 [: i0 U" u
C230 minutes 10 minutes
: r7 `- _. f- v
# g. w% T$ Y! w3 G4 q( M; ^The machines also must be cleaned according to the following
& x; a9 ~* B4 }: M% M+ fschedule. All times are constant: 6 `7 Y7 O% X T4 J! \- Z9 i
/ R! D* x7 \% s" z6 oMachineTime between cleanings Time to clean. |0 @0 I/ ?' t; L; Y
A90 minutes 5 minutes
, B2 m' ^" u' F2 |* ^: W( FB 90 minutes 5 minutes4 v/ a2 O1 i7 |2 l& O0 y
C90 minutes 10 minutes
$ P! C- _* T* n2 m
. b! V; T# X% @% _# G: {Place the graphics for the queues and the resources.
) D8 O) s7 a d: Q# eRun the simulation for 100 days.
& m! B$ U! ^/ i& v6 gDefine all failure and cleaning times using logic (rather than resource
, `; a0 Q8 c8 _* h+ T* j: e; Mcycles). Answer the following questions:) ~2 g G/ m) E" S" K. K
a.What was the average number of loads in the waiting queue?
8 y' [0 @( k8 T, u: w5 lb.What were the current and average number of loads in Space?
: L# U; |5 s7 N; q% v* [! EHow do you explain these values? + |, U7 a: ~; x, T" R# j# |
|