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发表于 2012-4-13 11:26:51
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版主你好!关于您发的算例中雷电过电压计算中的atp模型运行不了,总是出现错误提示。请楼主帮忙看看,到底是为什么。错误提示如下:ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/2 ~5 P) z# a f0 V- @# J+ y
ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/
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You lose, fella. The EMTP logic has detected an error condition, and is now going to terminate program execution. The following% V% {, ]" K! Z' I6 i: @& G
message summarizes the circumstances leading to this situation. Where an otherwise-unidentified data card is referred to, or where6 o3 c" Y2 h" G$ l$ S5 [/ P! i
the "last" card is mentioned, it is the most recently read card of the input data that is meant. The 80-column image of this card9 Y, T3 X6 \" O
is generally the last one printed out prior to this termination message. But possibly this last-read card has not yet been
0 X2 g- n; F! ~% M4 o; gdisplayed, so a copy follows:1 a6 N6 g+ @6 s
" "9 r' c" _: D6 a- }
KILL code number Overlay number Nearby statement number
9 P' r7 d8 L9 A& [0 j* a: Z 1 13 8109
; n7 I; @( m9 V: r: _KILL = 1. Storage exceeded for EMTP List Number 8. See the dimensioned limit in the case-summary statistics below. The problem
" [0 P, H3 N1 h" T# w+ Zis simply too big for the program as currently dimensioned. Yet, do not forget dynamic dimensioning as described in the Oct., 1993,
" x1 V" v0 B/ v$ z, j3 |$ knewsletter. In this case, edit LISTSIZE.DAT to increase table sizes, and then try again. Of course, such dynamic expansion is
" n W+ }3 \( |, b b- [4 qpossible only within limits fixed by LISTSIZE.BPA (used by variable-dimensioning program "VARDIM" as ATP is to be linked).$ `* |; N1 u' k8 ^. J1 n
Sometimes the reason for EMTP table overflow is unclear, and Program Maintenance might wish to inspect the contents of the error
. L+ s# T k; n4 H. N% ]8 I) K8 @interface vectors LSTAT and FLSTAT. These now follow. First comes LSTAT, using (12I10) encoding; then comes FLSTAT,
- z5 @+ r2 Y* S5 m/ K# Busing (8E15.6) encoding:4 Z, v1 Y9 d. j
LSTAT = -9999 -9999 -9999 -9999 -9999 -9999 -9999 -9999 -9999 -9999 10 80; [6 f N' l5 w( Y7 ?( w3 O
LSTAT = 323 0 -9999 8 324 0 8109 -9999 116 155 323 7
0 d8 Y7 @5 O* D: b- ]$ {# m! UFLSTAT = 6.250000E-02 6.250000E-02 9.375000E-02 9.375000E-02 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00
0 t4 l8 w- }8 L4 {% OFLSTAT = 0.000000E+00 0.000000E+00 0.000000E+00 5.000000E+01 6.000000E+01 0.000000E+00 0.000000E+00 0.000000E+00" g. _( W9 g4 m4 }; ` _
FLSTAT = 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00 0.000000E+00
# X( Q+ z/ q7 p4 y' t' Z; uYet maybe the user would like some suggestions as to why the table in question (List Number 8 ) has overflowed. If such further
' [$ q. ~5 i. u8 m Q& Winformation is available, it will now follow immediately ....
) W% {0 j4 w9 V" ]6 U3 CList 8 stores past history points for distributed-parameter transmission circuits (lines or cables) in modal form. Each
4 ?2 V& z9 Q. O* spropagation mode requires storage, and there are as many modes as there are coupled conductors or phases (e.g., a double-circuit
7 f/ G1 d' T: {$ b) V3 v& `4 P3 \7 Uline will normally have 6 modes). Each mode requires TAU / DELTAT entries, where TAU is the modal travel time of the line,
0 e* | s7 \9 `DELTAT is the time-step size, and the division involves integer truncation followed by the addition of unity.
; F. ]( {5 _& I: E/ S/ V" [In order to effectively trade memory space among the different EMTP tables (EMTP List Sizes), the user must know how many arrays
) M8 v0 U; [0 A0 ^(columns) there are in each table. The following tabulation shows the effective multiplicities that are associated with each
8 ~+ M8 Q; i& H+ o/ ^% U) ?- dindependent EMTP List Size (those lists whose lengths are under user control by means of the EMTP variable-dimensioning program
3 d8 g0 {' \: R& m+ b/ z"VARDIM").
m: ~- P3 C+ W- F; [9 b$ u-------------1------------------------------------------------------------------------------------------------------------
( O% J4 F V* H# j3 ^4 I " c7 L6 u! d, n" S- r3 j7 o) c
List Number 1 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27; `5 ]6 F1 E' N8 b
! X5 y9 ~7 B' n s' t1 _
-------------1------------------------------------------------------------------------------------------------------------
! F. c: i6 r( _# z$ Q0 l: {
7 C$ a3 u) v2 }Floating Pt. 1 6 5 3 6 1 12 2 2 8 3 1 4 8 1 2 2 0 6 1 1 24 2 1 # * 1* R1 N0 ]; E) k+ u9 {; v
Integer 1 4 7 0 2 1 10 0 0 11 0 3 0 4 0 0 2 1 10 2 0 0 0 0 0 0 0; W0 l0 {6 W# K6 W3 A8 t% e$ p
Total 1 10 12 3 8 2 22 2 2 19 3 4 4 12 1 2 1 16 3 1 24 2 1 # * 13 A% x/ w3 l' z7 Z: T
3 | V. `+ O7 U8 O9 ?) q6 {-------------1------------------------------------------------------------------------------------------------------------
- f% |: \! N$ e5 z
V, N) z* C, J, {# --- Used only for virtual computers (Burroughs, PRIME, VAX, Apollo, etc.). Others can ignore this List.% B' O( X( n, B) \7 g3 j6 e7 E
* --- Rather than count List 24 itself, add the value to the floating-point and total counts for Lists 1 and 6.
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( ~9 e7 Q. r" {, Y: c6 \ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/
! v7 r' Q2 F# @5 ^+ R7 `8 sERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/: S* W9 G% c3 L0 e; j# m* `! o
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