本帖最后由 GJM 于 2009-12-5 21:43 编辑 , X" b9 h: p6 B8 e; N, t
0 S" p! x! L) T2 U4 d" o
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0 ]: ~+ N1 r: G5 h4 m$ a' H; E
+ e" \. p+ P5 Q- }3 x* S$ `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!, o0 [+ F% {# L3 l: ~! }4 r
+ c- E9 v8 x& w1 z4 k8 ^; _( y
--------------------------------------------
0 m; C' q- m# c) N" b2 u3 n( h2 `3 cbegin P_something arriving( N4 o1 |8 b6 P# x- z
move into Q_wait
+ S% L: [0 R; ^' s; Y& D0 p- E move into nextof(Q_mA,Q_mB,Q_mC)5 [: N4 y8 z6 x: L9 u" d
use nextof(R_mA,R_mB,R_mC) for normal 48, 5 min
6 {9 h0 |3 i6 \# X) v$ j/ t% T send to nextof(P_mA_down,P_mB_down,P_mC_down,P_mA_clean,P_mB_clean,P_mC_clean)! m) @+ f- S% O1 H- r
send to die
$ z6 K; k8 D5 b1 w( l2 D1 T( ?end
1 m3 f! d7 d" z) z1 R& E# Q7 D6 e8 P $ S9 a" i' q2 P" ~/ h' U5 F
begin P_mA_down arriving8 Z7 {! z9 l- f* Y
while 1=1 do
: ?+ G W6 o+ H | begin
2 X- v6 K$ G- p9 V9 K wait for e 110 min8 n( r: |1 y# f8 C
take down R_mA
: q' a" e/ M0 B8 _ wait for e 5 min8 W9 }- @0 g9 Y$ u7 K+ @
bring up R_mA
9 J( Z6 h7 f' z/ Q end. h* N# o) f# I* q; j- O
end) }1 D4 q+ N Z! ~
" O0 G: B) k/ R8 ` ?
begin P_mB_down arriving
. B5 W4 h$ F2 d9 [ while 1=1 do
4 z! j5 @9 u5 [* J begin
0 n3 I9 H8 [+ |5 q8 k* c; L wait for e 170 min$ N D- G$ j0 L2 y
take down R_mB
0 t8 ]5 a2 l* d1 a wait for e 10 min
9 y- ^# {, U4 v' K7 O" i bring up R_mB
# s3 Y) ~2 p3 e0 e end! _0 [5 p/ u! i
end
9 y8 ~2 r- u8 D3 z5 N$ q( r , M1 U- j `# p# q$ g+ j
begin P_mC_down arriving" G I! H* h3 e% Q
while 1=1 do
; a! }3 _' D4 Q begin* Y1 P- N. o* Y
wait for e 230 min
0 E4 r4 j, m! Z take down R_mC# J$ i% T$ K* f. K. H' Y
wait for e 10 min
3 z( }6 Q6 Q) I" t; g2 g bring up R_mC9 `$ i5 g, V" W( R# C
end" U* Q1 |' l, B# |+ s# i4 |" j
end' X4 N: N `3 U
& D0 E" \/ j9 R% hbegin P_mA_clean arriving$ F, w: e$ w, _( R, Q
while 1=1 do' [9 a7 R( j$ n# p4 ?8 C
begin, P/ ^' V4 X) t7 I! D0 p! W
wait for 90 min9 l4 a6 y4 o! T, O9 P
take down R_mA
) s& T( m0 _) t4 I% k* B" C wait for 5 min
5 Q1 n o' p5 l& d bring up R_mA: Q% I0 [! V0 z9 k( [* A
end
, Q' _ D2 X! O* kend f* `" o6 I; X5 c. [0 N! h
2 Q% L% q5 H( H9 J" F! Q4 A' P
begin P_mB_clean arriving
1 i, c% s2 v. C8 L while 1=1 do9 T6 ]2 T! e& U& M& B. b
begin# e; P1 q% t% V. a
wait for 90 min
1 Q( g0 j2 n/ O2 q take down R_mB6 q9 ~2 ^0 {; F- l2 ~7 W
wait for 5 min0 t" i+ ~9 J( P
bring up R_mB' W$ S- ]: W J
end
. _) C- k+ u, x7 u+ ^end/ h6 G1 j' F% p( ?
! _& E5 n& S' Jbegin P_mC_clean arriving& s" k% y, G& n1 f; q: R
while 1=1 do
6 v3 ?8 r& W; G7 C8 h" s begin( P: o8 t& b' `+ y: g
wait for 90 min
( q$ L% v# \" h8 e take down R_mC# _& f8 L) @$ U
wait for 10 min {) `' \- [$ j3 }
bring up R_mC
% d, n2 J6 |8 R4 b0 G end
' O m/ v, }4 q C$ dend" p: ?+ _1 X6 k0 k8 w2 w" f
----------------------------------------! k7 S8 \$ L, e& O) J. o
* [) u Y% U- A9 w
Exercise 5.9- t0 v! j7 |' u% r4 `* m
8 R$ z2 Q0 l' U% z
0 }5 R5 W" `. h$ t
Create a new model to simulate the following system:
- {4 h# g, \, r* @1 M, o aLoads are created with an interarrival time that is exponentially
- _9 m$ _, A1 t( w- N5 ]0 odistributed with a mean of 20 minutes. Loads wait in an infinite-
- e3 W+ l9 P) D0 ]' Kcapacity queue to be processed by one of three single-capacity, & R$ j, I. C1 p# i" ]: {- M* K9 j
arrayed machines. Each machine has its own single-capacity queue
7 R- a& a( S8 k6 Z' Iwhere loads are processed. Waiting loads move into one of the three
, n9 |" \9 ^. s6 k4 y R0 fqueues in round-robin order. Each machine has a normally ' _% X. q) K K. o' }2 k
distributed processing time with a mean of 48 minutes and a standard
7 ?% P( e5 x2 p% F. J3 Ydeviation of 5 minutes.9 Z0 r# X( g+ R/ @2 L3 | t8 U9 X; b
The three machines were purchased at different times and have : Q+ ^$ |$ O$ E
different failure rates. The failure and repair times are exponentially
9 U, C" \7 S' r2 m! O: cdistributed with means as shown in the following table:
; ?$ S* i) R0 D( F0 ^2 KNote The solution for this assignment is required to complete 7 q( Z" W9 U& _3 y. a) G6 ^
exercise 7.1 (see “Exercise 7.1” on page263); be sure to save a copy of . L4 t. v- A9 L* y4 s$ A
your model. 6 e1 J: O O* \5 y( \( B
N J% ~! b V7 c
MachineMean time to failMean time to repair
4 }$ n0 W, e: Z8 q1 J8 p8 kA110 minutes 5 minutes
$ k3 `' _& f) H5 b: TB 170 minutes 10 minutes
/ L! l' @( G$ p jC230 minutes 10 minutes
. f7 q" P1 B. @! K' @0 k/ A) j$ Q9 Y4 v
The machines also must be cleaned according to the following
: B* t A ^+ V$ c6 v% `schedule. All times are constant: , c5 Y: T& V+ V- r$ X
9 L2 ]+ N* {; z; n9 p8 F6 M) t
MachineTime between cleanings Time to clean
* v" P2 \7 B: |1 m, UA90 minutes 5 minutes
8 i2 x W1 _; u: |* c: k1 FB 90 minutes 5 minutes" }+ C7 l: M% N4 h7 n! Q2 a
C90 minutes 10 minutes( {4 y1 I$ g3 q% `# J' Q0 i9 Q
# e$ k6 a* C8 B' Y
Place the graphics for the queues and the resources. 9 ] F, W; i- B) G; b) w$ z4 ]
Run the simulation for 100 days.
3 g+ ^4 Z1 i; v& xDefine all failure and cleaning times using logic (rather than resource
. h0 J0 r* j' l0 m: e6 X1 k. ]cycles). Answer the following questions:$ a" A9 R7 R( J# Z0 }- S% g: t* K
a.What was the average number of loads in the waiting queue?4 q. z& L$ z( J4 ^2 L Q- s
b.What were the current and average number of loads in Space? ) T* Q+ Y/ }: t
How do you explain these values? 7 m4 ^+ x: z* c
|