ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ * N2 S$ p. \6 ?! vERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ 9 [& Z) M' Q J* Z# s------------------------------------------------------------------------------------------------------------------------------------) i. N9 ]0 g/ C2 f
You lose, fella. The EMTP logic has detected an error condition, and is now going to terminate program execution. The following 0 P3 q. Z3 Z/ |8 dmessage summarizes the circumstances leading to this situation. Where an otherwise-unidentified data card is referred to, or where 9 ]/ ^) \4 _8 S) Cthe "last" card is mentioned, it is the most recently read card of the input data that is meant. The 80-column image of this card : n& M0 _ ^) v+ ~" u6 W% X6 V& lis generally the last one printed out prior to this termination message. But possibly this last-read card has not yet been0 Y p8 {: @& Z3 U
displayed, so a copy follows: 0 I1 i v6 }) H- j( _- e% N7 t7 F " ". X& s9 C. }4 g. w5 B
KILL code number Overlay number Nearby statement number- ^) ^: A; b. k0 D* N9 ]
212 18 3522" r% l! F4 T1 {6 g
KILL = 212. A Newton solution for 1 coupled nonlinear elements has failed to converge within the iteration limit MAXZNO = 50., N, A2 @9 l" }1 f) m7 i
The current residual is 1.24294193E+04, which exceeds the sloppy convergence tolerance EPSTOP = 1.00000000E-01. The first of - f& N2 a0 O" X3 P3 gthe coupled, true, nonlinear elements (in order of data input) is located in row 1 of the nonlinear element table, and it ) f3 g. P, j- kconnects node "X0001A" with node "B ". The final coupled element is in row 1, and the matrix rank is 1. Finally, the ! U5 M" b+ k- V+ Vsimulation time is T = 4.05000000E-07. Possible corrective actions include a decrease in the time-step size DELTAT, an increase 2 V- R% H9 q: Y2 k4 |# Min the iteration limit MAXZNO, an increase in the divergence tolerance EPSTOP, and artificial splitting of the subnetwork in ; m9 X$ C: N7 N! {. @% I( _ Nquestion by distributed-parameter lines (to reduce the number of coupled elements). In addition, it is possible for the user to 9 H5 V* Z0 ?* ^( _! a- J+ s7 H) vmake a solution impossible by unrealistically limiting the Newton corrections. The user should remember that there can be no z* Y& r, B% B/ A: Q
solution if his bound on arrester voltage is less than the true solution voltage. The bound has a default value of 1.5 per unit, * J1 _5 r) l; f5 Q2 dalthough it can be changed by a"ZINC OXIDE" special request (columns 57-64, variable ZLIN(2)).! m S' G5 x$ i- ]9 o: e' ^2 U
------------------------------------------------------------------------------------------------------------------------------------ . k0 k7 ^! W) J) j) y J2 jERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ $ c# Q4 d" x7 F, N0 [3 qERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ERROR/ & n0 a5 n- y, [0 ?1 x1 Q7 S8 H9 e------------------------------------------------------------------------------------------------------------------------------------' y) b5 C4 z7 H, N3 |+ V
$ _2 z- Y/ b( m9 w
Actual List Sizes for the preceding solution follow. 01-Nov-10 17:02:18( V( Z+ N' x5 v% c6 b$ q; x/ `
Size 1-10: 56 78 128 7 276 1 73 13840 1 3 / v3 I2 D% q! }% ?4 [$ @* ~9 H5 d Size 11-20: 0 6 -9999 -9999 -9999 0 0 0 23 35904 E+ c g- R. @: e
Size 21-30: 126 375 253 1 -9999 25 -9999 -9999 -9999 02 W) b5 B ^) @; W5 p
Seconds for overlays 1-5 : 0.047 0.000 0.047 -- (CP: Wait; Real) 5 ~' I8 ^! N$ ^0 b' g0 J1 LSeconds for overlays 6-11 : 0.000 0.000 0.000) j# M6 L: D+ v' j4 A
Seconds for overlays 12-15 : 0.016 0.000 0.0169 m1 L3 |% K+ F
Seconds for time-step loop : 0.000 0.000 0.000 ; Z1 E: y7 q8 L8 C Q( GSeconds after DELTAT-loop : 0.000 0.000 0.0008 T% P/ l4 G' p0 y. d
--------------------------- A# J+ ?! Y4 W: h( Q Totals : 0.063 0.000 0.063