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<PRE>
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<B>NGLQSH(1)</B>                         SHTOOLS 2.6                        <B>NGLQSH(1)</B>


</PRE>
<H2 class="man">NGLQSH</H2 class="man"><PRE>
       NGLQSH - Determine the number of Gauss-Legendre quadrature points
                required when computing the spherical harmonic coefficients of
                a function.


</PRE>
<H2 class="man">SYNOPSIS</H2 class="man"><PRE>
       INTEGER FUNCTION NGLQSH ( L )

           INTEGER   L


</PRE>
<H2 class="man">DESCRIPTION</H2 class="man"><PRE>
       <B>NGLQSH</B> will determine the number of Gauss-Legendre quadrature points
       required when computing the spherical harmonic coefficients of a
       function of degree L. This is simply equal to L+1. For this situation,
       the integrand is equal to the function multiplied by a spherical
       harmonic.


</PRE>
<H2 class="man">ARGUMENTS</H2 class="man"><PRE>
       N         (input) INTEGER

                 The spherical harmonic degree of the function.


</PRE>
<H2 class="man">SEE ALSO</H2 class="man"><PRE>
       <B>preglq(1)</B>, <B>nglq(1)</B>, <B>nglqshn(1)</B>

       &lt;http://www.ipgp.jussieu.fr/~wieczor/SHTOOLS/SHTOOLS.html&gt;


</PRE>
<H2 class="man">COPYRIGHT AND LICENSE</H2 class="man"><PRE>
       Copyright 2005, 2006 by Mark Wieczorek &lt;wieczor@ipgp.fr&gt;.

       This is free software; you can distribute and modify it under the terms
       of the revised BSD license.

SHTOOLS 2.6                       2009-08-18                         <B>NGLQSH(1)</B>
</PRE>

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