本帖最后由 GJM 于 2009-12-5 21:43 编辑
+ r6 t: r2 l, }& R8 r8 T* J! B+ t+ b4 W1 j6 I. \
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
* I, T2 e9 k2 z B
7 O2 C" ?9 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!
/ p, z3 G; P. z: O/ T& P! x5 X' h
3 W/ B; A/ l& B$ B5 I" @--------------------------------------------1 d) t/ Y, Y- |2 G( `
begin P_something arriving
& s: P0 u3 q* f# t. e# j% G move into Q_wait
h3 ^3 _ w* N, ]# J1 E0 { move into nextof(Q_mA,Q_mB,Q_mC); r1 h" h% ]8 J3 B
use nextof(R_mA,R_mB,R_mC) for normal 48, 5 min9 X+ d! s0 H5 ~% V- [& E
send to nextof(P_mA_down,P_mB_down,P_mC_down,P_mA_clean,P_mB_clean,P_mC_clean)
- y+ a+ [/ X) C$ a$ O send to die
1 e7 q$ V2 Z& [: ]9 t6 qend# `& n \& d# p' l j. l
( ~( T- s5 n: i
begin P_mA_down arriving
_7 {: u6 J. U4 u9 ?( c X while 1=1 do
( E- \1 ~- U1 S) @ begin) K6 K$ {7 c) w+ T- `. s2 [9 ]2 A- V
wait for e 110 min
* ^; K8 w8 p6 C8 M q0 G9 K- y take down R_mA! r; x! b: C; B3 s
wait for e 5 min
0 N3 t; e/ c4 F; U1 g8 K) t1 V' v bring up R_mA
5 {! T: T- n0 v3 Z; k3 T" u end
% S! `" |8 o5 U( a" {7 @- Send
, J, {- E& `, Z: Z, E / `4 G- q9 }7 t- x
begin P_mB_down arriving! o1 W( d \1 W
while 1=1 do
1 ]( R/ E2 g* W1 o* E! [( ^ begin
5 ^" e, _. p$ Y$ X2 I/ C( g6 _ wait for e 170 min
+ `7 c* s' D& k2 j7 \4 a take down R_mB" u" r1 d: j" d+ {& }8 n' ~
wait for e 10 min9 y: L1 e) I) y2 B, I
bring up R_mB3 J& }, l/ i( E! z! ?: \6 c) R
end
2 a6 N, p4 S" \( vend4 Z% j. a* z8 Z2 d" b$ l
) p1 E. o" O2 F) t' o
begin P_mC_down arriving& r0 @. i |, h5 w
while 1=1 do 5 H4 `# m* m1 [8 a; r, n
begin
b- T9 T- _ ^ K1 J wait for e 230 min
+ u& l2 \9 U+ J( x take down R_mC
. u+ ~- ]: M" v' o. g wait for e 10 min1 n1 L/ L ?& |5 y8 F
bring up R_mC9 c# ?4 v( C9 l, M6 ^
end
4 }( K5 b! |; B; ~end/ p1 [& A, B0 \1 s1 ]; H0 t! W
5 e- p! i: F1 b2 g2 z8 r1 {
begin P_mA_clean arriving
e2 r- K& [- P; N7 J while 1=1 do( W- j6 H3 V0 W( G
begin
. c2 J% e, O. |$ s( I0 R+ { wait for 90 min
* ?: G& y9 ~ H: T take down R_mA
9 k; p3 k7 \6 F4 z wait for 5 min
( ]$ m1 F7 B, [2 [ bring up R_mA0 _/ W0 R/ o" `( X( n
end9 V6 Y7 b z8 h9 j* j2 g' D. h) r4 @
end
4 o1 M( H) P+ t. N/ P$ M3 V( J
/ B+ D* G0 T7 R% O/ X, n# ~/ mbegin P_mB_clean arriving
# U4 [9 Q2 G! {) U while 1=1 do- P! O2 x; [/ p) J) R
begin
! s( |; ?8 B' F+ y k wait for 90 min; q4 g: ^% u8 [% L
take down R_mB
* y2 @/ [% U( a( R2 v) y4 U. E wait for 5 min' l( T; D0 E% `/ z
bring up R_mB
; B& V+ B* e) g$ U- D end$ V+ O. _8 G& i( }5 c
end
. \. b$ C% }( h1 w' s, f# C. f # ]4 c$ `7 N' m1 k" [, U
begin P_mC_clean arriving/ F( J+ g0 N8 N5 o7 d- f D* q
while 1=1 do
; b7 ` B, E( c4 L' _8 `2 A begin
+ |1 r5 }6 L* r" @) n wait for 90 min
5 O- e% b0 C2 _( b: H take down R_mC
5 a% w& y. a/ c5 e+ A0 s- H2 d wait for 10 min8 O' H d( a6 {- k$ h+ t7 B
bring up R_mC) Q2 O1 v' I; s- i" B+ E r
end
' ^! ~( O$ b; i8 _9 mend
) _9 |7 ~8 U" G4 l# J. L----------------------------------------& k3 H$ V3 w1 Z3 T
C& a! L- f$ y. E: f
Exercise 5.9$ w( z9 _, s9 ]: \+ y* f
! {& r3 M: h! r8 [$ ^4 C# d$ c- a, ^! z2 t1 D: w M+ ~
Create a new model to simulate the following system:% V3 G% A# L5 R' O& e
Loads are created with an interarrival time that is exponentially
& K0 y0 W0 @" @; K4 [4 e! qdistributed with a mean of 20 minutes. Loads wait in an infinite-
3 k+ J# Z0 a$ c; f1 n) M/ B" hcapacity queue to be processed by one of three single-capacity,
/ c [' G1 o5 B8 x+ @+ X( h1 ^arrayed machines. Each machine has its own single-capacity queue ; A) _ r. ~/ p- o2 {' f. h# ?7 L
where loads are processed. Waiting loads move into one of the three C, _) d8 ^! z8 h- O1 ?
queues in round-robin order. Each machine has a normally : t, x7 @5 N+ h
distributed processing time with a mean of 48 minutes and a standard & d4 M- C4 g* C4 S
deviation of 5 minutes., ~: g) W$ H. M/ ^& Q( Y" Z# Q
The three machines were purchased at different times and have ( W# _1 }* s7 w7 s& v4 X- H4 E2 Y5 I, m
different failure rates. The failure and repair times are exponentially
: l* x B1 [2 V6 ?3 Q% E+ mdistributed with means as shown in the following table:
* ]) \3 k- E% x$ z3 V! _Note The solution for this assignment is required to complete 1 S3 K6 V7 t% u. r! u+ v0 T1 A7 s v
exercise 7.1 (see “Exercise 7.1” on page263); be sure to save a copy of
! i0 x2 a; t7 u+ ` \4 l0 n* f8 syour model. [7 Z$ u6 l, ^
$ j3 h @7 Y" d4 y' N1 }( c+ ?
MachineMean time to failMean time to repair9 X, r$ m0 Y/ S' t4 j l& v) J
A110 minutes 5 minutes
, S1 H+ b; ~* o" PB 170 minutes 10 minutes
; q/ ^3 n- h7 N0 UC230 minutes 10 minutes$ x$ h$ E7 ^0 h3 o# W, M6 Q) M7 z* O
) N( g/ t- E; W$ s
The machines also must be cleaned according to the following ! y4 F, t% A+ c6 L W+ K2 z
schedule. All times are constant:
/ b1 q S* ?- ^0 ^
) O! h$ @) u E0 R2 M7 d9 @MachineTime between cleanings Time to clean
8 \# N# @$ b1 F9 `A90 minutes 5 minutes
* g: b& w- B" c4 K1 VB 90 minutes 5 minutes9 x( g% @4 _. g6 n! U. z8 U* Q
C90 minutes 10 minutes. |5 J7 L% R& |
# A( S6 M& [: R4 r
Place the graphics for the queues and the resources.
* T+ J1 m2 y, I0 \0 n) Y+ Y LRun the simulation for 100 days.* [* b: f# W. Y$ k. V) `
Define all failure and cleaning times using logic (rather than resource 9 `4 V5 ~; f) z! U2 X% t f( J6 s$ P
cycles). Answer the following questions:' e1 }) z4 ?. }' d( y
a.What was the average number of loads in the waiting queue?, G. Z# V2 E4 w0 C6 K* }
b.What were the current and average number of loads in Space? " {/ S. v3 q# K, |" E# K
How do you explain these values?
3 I9 _- O0 f6 ~/ L H5 | |