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- *DECK WNLT2
- LOGICAL FUNCTION WNLT2 (ME, MEND, IR, FACTOR, TAU, SCALE, WIC)
- C***BEGIN PROLOGUE WNLT2
- C***SUBSIDIARY
- C***PURPOSE Subsidiary to WNLIT
- C***LIBRARY SLATEC
- C***TYPE SINGLE PRECISION (WNLT2-S, DWNLT2-D)
- C***AUTHOR Hanson, R. J., (SNLA)
- C Haskell, K. H., (SNLA)
- C***DESCRIPTION
- C
- C To test independence of incoming column.
- C
- C Test the column IC to determine if it is linearly independent
- C of the columns already in the basis. In the initial tri. step,
- C we usually want the heavy weight ALAMDA to be included in the
- C test for independence. In this case, the value of FACTOR will
- C have been set to 1.E0 before this procedure is invoked.
- C In the potentially rank deficient problem, the value of FACTOR
- C will have been set to ALSQ=ALAMDA**2 to remove the effect of the
- C heavy weight from the test for independence.
- C
- C Write new column as partitioned vector
- C (A1) number of components in solution so far = NIV
- C (A2) M-NIV components
- C And compute SN = inverse weighted length of A1
- C RN = inverse weighted length of A2
- C Call the column independent when RN .GT. TAU*SN
- C
- C***SEE ALSO WNILT
- C***ROUTINES CALLED (NONE)
- C***REVISION HISTORY (YYMMDD)
- C 790701 DATE WRITTEN
- C 890620 Code extracted from WNLIT and made a subroutine. (RWC))
- C***END PROLOGUE WNLT2
- REAL FACTOR, SCALE(*), TAU, WIC(*)
- INTEGER IR, ME, MEND
- C
- REAL RN, SN, T
- INTEGER J
- C
- C***FIRST EXECUTABLE STATEMENT WNLT2
- SN = 0.E0
- RN = 0.E0
- DO 10 J=1,MEND
- T = SCALE(J)
- IF (J.LE.ME) T = T/FACTOR
- T = T*WIC(J)**2
- C
- IF (J.LT.IR) THEN
- SN = SN + T
- ELSE
- RN = RN + T
- ENDIF
- 10 CONTINUE
- WNLT2 = RN .GT. SN*TAU**2
- RETURN
- END
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