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decus_20tap2_198111
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decus/20-0026/dsg13.ssp
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C DSG1 10
C ..................................................................DSG1 20
C DSG1 30
C SUBROUTINE DSG13 DSG1 40
C DSG1 50
C PURPOSE DSG1 60
C TO COMPUTE A VECTOR OF SMOOTHED FUNCTION VALUES GIVEN DSG1 70
C VECTORS OF ARGUMENT VALUES AND CORRESPONDING FUNCTION DSG1 80
C VALUES. DSG1 90
C DSG1 100
C USAGE DSG1 110
C CALL DSG13(X,Y,Z,NDIM,IER) DSG1 120
C DSG1 130
C DESCRIPTION OF PARAMETERS DSG1 140
C X - GIVEN VECTOR OF DOUBLE PRECISION ARGUMENT VALUES DSG1 150
C (DIMENSION NDIM) DSG1 160
C Y - GIVEN VECTOR OF DOUBLE PRECISION FUNCTION VALUES DSG1 170
C CORRESPONDING TO X (DIMENSION NDIM) DSG1 180
C Z - RESULTING VECTOR OF DOUBLE PRECISION SMOOTHED DSG1 190
C FUNCTION VALUES (DIMENSION NDIM) DSG1 200
C NDIM - DIMENSION OF VECTORS X,Y,AND Z DSG1 210
C IER - RESULTING ERROR PARAMETER DSG1 220
C IER = -1 - NDIM IS LESS THAN 3 DSG1 230
C IER = 0 - NO ERROR DSG1 240
C DSG1 250
C REMARKS DSG1 260
C (1) IF IER=-1 THERE HAS BEEN NO COMPUTATION. DSG1 270
C (2) Z CAN HAVE THE SAME STORAGE ALLOCATION AS X OR Y. IF DSG1 280
C X OR Y IS DISTINCT FROM Z, THEN IT IS NOT DESTROYED. DSG1 290
C DSG1 300
C SUBROUTINES AND SUBPROGRAMS REQUIRED DSG1 310
C NONE DSG1 320
C DSG1 330
C METHOD DSG1 340
C EXCEPT AT THE ENDPOINTS X(1) AND X(NDIM), EACH SMOOTHED DSG1 350
C VALUE Z(I) IS OBTAINED BY EVALUATING AT X(I) THE LEAST- DSG1 360
C SQUARES POLYNOMIAL OF DEGREE 1 RELEVANT TO THE 3 SUCCESSIVE DSG1 370
C POINTS (X(I+K),Y(I+K)) K = -1,0,1.(SEE HILDEBRAND, F.B., DSG1 380
C INTRODUCTION TO NUMERICAL ANALYSIS, MC GRAW-HILL, NEW YORK/DSG1 390
C TORONTO/LONDON, 1956, PP.258-311.) DSG1 400
C DSG1 410
C ..................................................................DSG1 420
C DSG1 430
SUBROUTINE DSG13(X,Y,Z,NDIM,IER) DSG1 440
C DSG1 450
C DSG1 460
DIMENSION X(1),Y(1),Z(1) DSG1 470
DOUBLE PRECISION X,Y,Z,XM,YM,T1,T2,T3,H DSG1 480
C DSG1 490
C TEST OF DIMENSION DSG1 500
IF(NDIM-3)7,1,1 DSG1 510
C DSG1 520
C START LOOP DSG1 530
1 DO 6 I=3,NDIM DSG1 540
XM=.33333333333333333D0*(X(I-2)+X(I-1)+X(I)) DSG1 550
YM=.33333333333333333D0*(Y(I-2)+Y(I-1)+Y(I)) DSG1 560
T1=X(I-2)-XM DSG1 570
T2=X(I-1)-XM DSG1 580
T3=X(I)-XM DSG1 590
XM=T1*T1+T2*T2+T3*T3 DSG1 600
IF(XM)3,3,2 DSG1 610
2 XM=(T1*(Y(I-2)-YM)+T2*(Y(I-1)-YM)+T3*(Y(I)-YM))/XM DSG1 620
C DSG1 630
C CHECK FIRST POINT DSG1 640
3 IF(I-3)4,4,5 DSG1 650
4 H=XM*T1+YM DSG1 660
5 Z(I-2)=H DSG1 670
6 H=XM*T2+YM DSG1 680
C END OF LOOP DSG1 690
C DSG1 700
C UPDATE LAST TWO COMPONENTS DSG1 710
Z(NDIM-1)=H DSG1 720
Z(NDIM)=XM*T3+YM DSG1 730
IER=0 DSG1 740
RETURN DSG1 750
C DSG1 760
C ERROR EXIT IN CASE NDIM IS LESS THAN 3 DSG1 770
7 IER=-1 DSG1 780
RETURN DSG1 790
END DSG1 800