E04NMF/E04NMA (PDF version)
E04 Chapter Contents
E04 Chapter Introduction
NAG Library Manual

NAG Library Routine Document


Note:  before using this routine, please read the Users' Note for your implementation to check the interpretation of bold italicised terms and other implementation-dependent details.


    1  Purpose
    7  Accuracy
    10  Example

1  Purpose

To supply individual optional parameters to E04NKF/E04NKA. More precisely, E04NMF must be used to supply optional parameters to E04NKF and E04NMA must be used to supply optional parameters to E04NKA.
E04NMA is a version of E04NMF that has additional parameters in order to make it safe for use in multithreaded applications (see Section 5). The initialization routine E04WBF must have been called before calling E04NMA.

2  Specification

2.1  Specification for E04NMF


2.2  Specification for E04NMA

REAL (KIND=nag_wp)  RWSAV(285)

3  Description

E04NMF/E04NMA may be used to supply values for optional parameters to E04NKF/E04NKA. It is only necessary to call E04NMF/E04NMA for those parameters whose values are to be different from their default values. One call to E04NMF/E04NMA sets one parameter value.
Each optional parameter is defined by a single character string, of up to 72 characters, consisting of one or more items. The items associated with a given option must be separated by spaces, or equals signs =. Alphabetic characters may be upper or lower case. The string
Print Level = 1
is an example of a string used to set an optional parameter. For each option the string contains one or more of the following items:
a mandatory keyword;
a phrase that qualifies the keyword;
a number that specifies an integer or real value. Such numbers may be up to 16 contiguous characters in Fortran's I, F, E or D formats, terminated by a space if this is not the last item on the line.
Blank strings and comments are ignored. A comment begins with an asterisk (*) and all subsequent characters in the string are regarded as part of the comment.
For E04NMF, each user-specified option is normally printed as it is defined, on the current advisory message unit (see X04ABF), but this printing may be suppressed using the keyword Nolist. Thus the statement
 CALL E04NMF ('Nolist')
suppresses printing of this and subsequent options. Printing will automatically be turned on again after a call to E04NKF and may be turned on again at any time using the keyword List.
For E04NMA printing is turned off by default, but may be turned on at any time using the keyword List.
Optional parameter settings are preserved following a call to E04NKF/E04NKA and so the keyword Defaults is provided to allow you to reset all the optional parameters to their default values before a subsequent call to E04NKF/E04NKA.
A complete list of optional parameters, their abbreviations, synonyms and default values is given in Section 12 in E04NKF/E04NKA.

4  References


5  Parameters

1:     STR – CHARACTER(*)Input
On entry: a single valid option string (as described in Section 3 and in Section 12 in E04NKF/E04NKA).
Note: the following are additional parameters for specific use with E04NMA. Users of E04NMF therefore need not read the remainder of this description.
2:     LWSAV20 – LOGICAL arrayCommunication Array
3:     IWSAV380 – INTEGER arrayCommunication Array
4:     RWSAV285 – REAL (KIND=nag_wp) arrayCommunication Array
The arrays LWSAV, IWSAV and RWSAV must not be altered between calls to any of the routines E04NMA, E04NKA, E04NLA or E04WBF.
5:     INFORM – INTEGEROutput
On exit: contains zero if a valid option string has been supplied and a value>0 otherwise (see Section 6).

6  Error Indicators and Warnings

The supplied option is invalid. Check that the keywords are neither ambiguous nor misspelt.

7  Accuracy

Not applicable.

8  Parallelism and Performance

Not applicable.

9  Further Comments

E04NLF/E04NLA may also be used to supply optional parameters to E04NKF/E04NKA.

10  Example

See Section 10 in E04NLF/E04NLA.

E04NMF/E04NMA (PDF version)
E04 Chapter Contents
E04 Chapter Introduction
NAG Library Manual

© The Numerical Algorithms Group Ltd, Oxford, UK. 2015