本帖最后由 GJM 于 2009-12-5 21:43 编辑
2 w6 S0 h$ Q0 ]2 h+ y
7 @$ g, x5 J& d9 ?! }) B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
$ F3 N6 ?+ e$ M* c4 M6 B4 K9 r
% y& ]( t! U3 o! w# 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!% ]6 L- i y! [7 L$ v2 j* G4 i
7 R( k& ~0 Z E( u7 I+ k- D& |" a+ {
--------------------------------------------' x2 Y' R5 O/ L2 }9 `% h
begin P_something arriving
/ k' ^6 I3 U- S. q; M move into Q_wait
+ g& V0 H' M. l; ]" Y# B0 ^: D$ B move into nextof(Q_mA,Q_mB,Q_mC)
0 b- C7 d8 a5 a) [* A use nextof(R_mA,R_mB,R_mC) for normal 48, 5 min2 c7 p+ t2 t! w* V
send to nextof(P_mA_down,P_mB_down,P_mC_down,P_mA_clean,P_mB_clean,P_mC_clean)
% s' j5 S# p) }8 H& V# h6 f send to die! {# V/ G" }; J1 b
end
4 V$ h" I$ k* c, X ( H& T1 ], V3 N- J. y7 H
begin P_mA_down arriving5 K# t% a, N" J
while 1=1 do
5 _$ X& I8 J$ _+ `1 ]3 G% A5 b' P begin
' [7 d1 V( f: s1 W wait for e 110 min
- T" q. T6 [, M$ R% C5 R1 Q take down R_mA
3 G+ G \6 L( u7 u# o( l wait for e 5 min
! R+ b. o7 F, \; p9 I* \0 j$ |, W) \ bring up R_mA
3 K: O7 p. ?0 i7 C end
" h8 G0 g0 \) e, ^( F# u9 \' lend
o0 U8 @9 s9 F; ~
9 v S1 U+ k6 Mbegin P_mB_down arriving
9 p s5 E* h# } while 1=1 do; V" `/ F( P" l
begin
, ?" g2 L& q2 @2 J wait for e 170 min
6 x/ w3 g3 l/ V; ^& c take down R_mB
9 b) u# \: @* `6 K* }1 ? wait for e 10 min
. K7 V6 \, D$ n+ l. `/ t bring up R_mB
6 F( t7 c. P' x9 t" J: Y) x end
+ V3 j4 _& G& s+ n& ?; fend/ A+ N, y1 E4 @" j" o
0 |: q4 L7 l% d$ j/ q% O
begin P_mC_down arriving
" ~# u0 C& {' Y+ D! _ while 1=1 do # S# r) v. d1 \
begin/ V J" S6 a$ G8 l6 |- Y
wait for e 230 min
* {; U4 y( d& R0 A take down R_mC0 N. F x: w, L3 Q
wait for e 10 min
+ J% L5 K" v4 ?9 }) P$ m$ O- M bring up R_mC
, I5 {! _: X6 B4 V' K end% c2 k0 E' Z# M1 w. D2 d, l* G
end
' ^ M% j/ e' u N$ ^
: o, O+ v2 Z# I: c% A; C$ _- @7 G& sbegin P_mA_clean arriving
7 N0 I: r! m% u4 v( t3 t& \" q' ^ while 1=1 do# F# j0 V3 I) m. W+ x( i
begin$ q' @. k% ]- O- u$ u8 X/ R
wait for 90 min) o4 c8 }5 A# `* E
take down R_mA, i0 X) Z* m5 M r
wait for 5 min
9 x: ^9 ^* p, W2 q1 h bring up R_mA
8 a" Z, q& W/ H end7 G2 ~/ l* N9 h( U0 ?: c4 H1 h
end
8 T' g" q6 e* C# ^0 Z( W
2 N3 E0 h" S7 zbegin P_mB_clean arriving
" D0 {3 W8 |6 e3 i while 1=1 do1 F/ ?- s4 m; M
begin
% W. E" n6 }) s: ^1 Y wait for 90 min
& ^9 v8 A/ z- T' V7 |; k* X take down R_mB
& P) n- _: N3 | g0 J- D1 P wait for 5 min3 I2 z* C: E" G2 \' K# ]# E2 o
bring up R_mB
4 }. K; M4 K/ c end% a3 b/ G0 w2 _
end: `$ q6 m. s5 l6 c' y
9 U* I' H) P a
begin P_mC_clean arriving: o& X4 `( c. [
while 1=1 do$ y/ k5 o7 O1 `+ S4 |2 ~
begin
% d) H- P+ K& H! w9 z) F wait for 90 min
8 ~6 M6 c3 B9 ]# m9 @0 M6 h3 q' @7 V; Y take down R_mC
) d) H, O H2 R ]+ a wait for 10 min
* A* T8 g! m& ` bring up R_mC# M: Q- f- j4 V0 i. H
end' |" u6 a. L7 }2 S( ~4 Q! M
end2 m2 F! c9 o" @
----------------------------------------
$ n1 m# B' {! N! g6 a ) c8 p( i H. s2 G6 ]
Exercise 5.98 w; F' O& t( V H% b7 G' \2 Y
/ K% F$ B( W1 D& a; ]( J+ S0 ]0 i& O4 D/ f
Create a new model to simulate the following system:
4 U; d- z: n+ V! ALoads are created with an interarrival time that is exponentially " C" Q+ E! \' ~* `! f
distributed with a mean of 20 minutes. Loads wait in an infinite-& _ P" Z" X. e. q2 f1 U
capacity queue to be processed by one of three single-capacity,
' e/ ^4 ]. {' A. S. Jarrayed machines. Each machine has its own single-capacity queue
/ H. |7 ]. b- L2 U, Z8 Iwhere loads are processed. Waiting loads move into one of the three
5 H' B6 U& f# wqueues in round-robin order. Each machine has a normally
4 l( O; C' D; H6 C. ndistributed processing time with a mean of 48 minutes and a standard
- w' v2 M6 l$ M& Udeviation of 5 minutes.
$ b! v1 i0 Y' Q6 _; R" KThe three machines were purchased at different times and have
& {6 x! _) I) J6 `3 O( z2 ?% wdifferent failure rates. The failure and repair times are exponentially
/ N6 K! \" P* j/ h" cdistributed with means as shown in the following table: : U: l9 r1 J& r B5 p
Note The solution for this assignment is required to complete % @" @% w, X3 b; ^( n. f
exercise 7.1 (see “Exercise 7.1” on page263); be sure to save a copy of 4 M' `% s, a% I; j2 g/ R, }
your model. ; Q0 q2 A& H f% l, s! J! Q! E
" [% x" ^% T$ S0 T1 gMachineMean time to failMean time to repair
- ?- V, G: R7 f, Y+ M, H$ |A110 minutes 5 minutes5 P7 S( O) L, x! [# h; U0 G: T
B 170 minutes 10 minutes4 O& Q" L: z! L' l' E) A9 ?
C230 minutes 10 minutes3 D/ f5 c4 E+ x
( D7 v+ _7 j6 T8 i
The machines also must be cleaned according to the following & _# A# u6 @% z! i7 m+ s
schedule. All times are constant:
: n$ r$ w( r3 e2 R; Q3 B# c7 I; }8 ]3 H) O7 B
MachineTime between cleanings Time to clean j* k: ]' N) U T$ i! v8 a
A90 minutes 5 minutes. N' G7 C) n8 s0 T) _+ t
B 90 minutes 5 minutes
) {9 j. j! Q9 g/ x# p$ `1 y$ i# n9 zC90 minutes 10 minutes
7 M) w+ R1 p5 D( P' ^% X
+ @+ Q) {! N' S: W' {Place the graphics for the queues and the resources.
4 K: f1 T% W# n" u0 eRun the simulation for 100 days.. J4 U) I# o& q( Z0 r* P# C
Define all failure and cleaning times using logic (rather than resource - i5 G6 ^! Y- R
cycles). Answer the following questions:8 t) b9 [4 G) K( f' s3 Y! R( I: i
a.What was the average number of loads in the waiting queue?& u: S! z0 ?/ ]4 ^1 \& d
b.What were the current and average number of loads in Space?
9 A) Y$ O* j4 @8 Y. l9 oHow do you explain these values? " ?% b& H- r/ k, y+ K5 a
|