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@@ -116,7 +116,7 @@ This manual is also available in <a href="http://sourceforge.net/projects/boost/
</div>
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<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
<td align="left"><p><small>Last revised: February 25, 2017 at 18:45:00 GMT</small></p></td>
<td align="left"><p><small>Last revised: March 02, 2017 at 18:50:19 GMT</small></p></td>
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</div>
<div class="section">
<div class="titlepage"><div><div><h2 class="title" style="clear: both">
<a name="id1703582"></a>Function Index</h2></div></div></div>
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@@ -620,7 +620,6 @@
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/bessel/bessel_derivatives.html" title="Derivatives of the Bessel Functions"><span class="index-entry-level-1">Derivatives of the Bessel Functions</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/sinc/sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview"><span class="index-entry-level-1">Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">by</span></a></p></li>
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<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">cyl_bessel_j_prime</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">cyl_neumann_prime</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">functions</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">J</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">K</span></a></p></li>
<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>

2
doc/html/math_toolkit/conventions.html
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@@ -27,7 +27,7 @@
<a name="math_toolkit.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
</h2></div></div></div>
<p>
<a class="indexterm" name="id875568"></a>
<a class="indexterm" name="id887837"></a>
</p>
<p>
This documentation aims to use of the following naming and formatting conventions.

38
doc/html/math_toolkit/issues.html
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@@ -41,21 +41,6 @@
</p>
<h5>
<a name="math_toolkit.issues.h0"></a>
<span class="phrase"><a name="math_toolkit.issues.derivatives_of_bessel_functions_"></a></span><a class="link" href="issues.html#math_toolkit.issues.derivatives_of_bessel_functions_">Derivatives
of Bessel functions (and their zeros)</a>
</h5>
<p>
Potentially, there could be native support for <code class="computeroutput"><span class="identifier">cyl_bessel_j_prime</span><span class="special">()</span></code> and <code class="computeroutput"><span class="identifier">cyl_neumann_prime</span><span class="special">()</span></code>. One could also imagine supporting the zeros
thereof, but they might be slower to calculate since root bracketing might
be needed instead of Newton iteration (for the lack of 2nd derivatives).
</p>
<p>
Since Boost.Math's Bessel functions are so excellent, the quick way to <code class="computeroutput"><span class="identifier">cyl_bessel_j_prime</span><span class="special">()</span></code>
and <code class="computeroutput"><span class="identifier">cyl_neumann_prime</span><span class="special">()</span></code>
would be via relationship with <code class="computeroutput"><span class="identifier">cyl_bessel_j</span><span class="special">()</span></code> and <code class="computeroutput"><span class="identifier">cyl_neumann</span><span class="special">()</span></code>.
</p>
<h5>
<a name="math_toolkit.issues.h1"></a>
<span class="phrase"><a name="math_toolkit.issues.tgamma"></a></span><a class="link" href="issues.html#math_toolkit.issues.tgamma">tgamma</a>
</h5>
<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
@@ -63,7 +48,7 @@
be optimized any further? (low priority)
</li></ul></div>
<h5>
<a name="math_toolkit.issues.h2"></a>
<a name="math_toolkit.issues.h1"></a>
<span class="phrase"><a name="math_toolkit.issues.incomplete_beta"></a></span><a class="link" href="issues.html#math_toolkit.issues.incomplete_beta">Incomplete
Beta</a>
</h5>
@@ -72,7 +57,7 @@
(medium priority).
</li></ul></div>
<h5>
<a name="math_toolkit.issues.h3"></a>
<a name="math_toolkit.issues.h2"></a>
<span class="phrase"><a name="math_toolkit.issues.inverse_gamma"></a></span><a class="link" href="issues.html#math_toolkit.issues.inverse_gamma">Inverse
Gamma</a>
</h5>
@@ -81,7 +66,7 @@
is good enough (Medium Priority).
</li></ul></div>
<h5>
<a name="math_toolkit.issues.h4"></a>
<a name="math_toolkit.issues.h3"></a>
<span class="phrase"><a name="math_toolkit.issues.polynomials"></a></span><a class="link" href="issues.html#math_toolkit.issues.polynomials">Polynomials</a>
</h5>
<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
@@ -91,7 +76,7 @@
not (Low Priority).
</li></ul></div>
<h5>
<a name="math_toolkit.issues.h5"></a>
<a name="math_toolkit.issues.h4"></a>
<span class="phrase"><a name="math_toolkit.issues.elliptic_integrals"></a></span><a class="link" href="issues.html#math_toolkit.issues.elliptic_integrals">Elliptic
Integrals</a>
</h5>
@@ -114,7 +99,7 @@
</li>
</ul></div>
<h5>
<a name="math_toolkit.issues.h6"></a>
<a name="math_toolkit.issues.h5"></a>
<span class="phrase"><a name="math_toolkit.issues.owen_s_t_function"></a></span><a class="link" href="issues.html#math_toolkit.issues.owen_s_t_function">Owen's
T Function</a>
</h5>
@@ -130,16 +115,7 @@
it remains elusive at present.
</p>
<h5>
<a name="math_toolkit.issues.h7"></a>
<span class="phrase"><a name="math_toolkit.issues.jocobi_elliptic_functions"></a></span><a class="link" href="issues.html#math_toolkit.issues.jocobi_elliptic_functions">Jocobi
elliptic functions</a>
</h5>
<p>
These are useful in engineering applications - we have had a request to add
these.
</p>
<h5>
<a name="math_toolkit.issues.h8"></a>
<a name="math_toolkit.issues.h6"></a>
<span class="phrase"><a name="math_toolkit.issues.statistical_distributions"></a></span><a class="link" href="issues.html#math_toolkit.issues.statistical_distributions">Statistical
distributions</a>
</h5>
@@ -148,7 +124,7 @@
for very large degrees of freedom?
</li></ul></div>
<h5>
<a name="math_toolkit.issues.h9"></a>
<a name="math_toolkit.issues.h7"></a>
<span class="phrase"><a name="math_toolkit.issues.feature_requests"></a></span><a class="link" href="issues.html#math_toolkit.issues.feature_requests">Feature
Requests</a>
</h5>

2
doc/html/math_toolkit/navigation.html
View File

@@ -27,7 +27,7 @@
<a name="math_toolkit.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
</h2></div></div></div>
<p>
<a class="indexterm" name="id875436"></a>
<a class="indexterm" name="id887686"></a>
</p>
<p>
Boost.Math documentation is provided in both HTML and PDF formats.

18
doc/overview/issues.qbk
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@@ -12,20 +12,6 @@ some point. Such classifications are obviously highly subjective.
If you don't see a component listed here, then we don't have any known
issues with it.
[h4 Derivatives of Bessel functions (and their zeros)]
Potentially, there could be native support
for `cyl_bessel_j_prime()` and `cyl_neumann_prime()`.
One could also imagine supporting the zeros
thereof, but they might be slower to calculate
since root bracketing might be needed instead
of Newton iteration (for the lack of 2nd derivatives).
Since Boost.Math's Bessel functions are so excellent,
the quick way to `cyl_bessel_j_prime()` and
`cyl_neumann_prime()` would be via relationship with
`cyl_bessel_j()` and `cyl_neumann()`.
[h4 tgamma]
* Can the __lanczos be optimized any further? (low priority)
@@ -72,10 +58,6 @@ difference between ['T(h, a)] and ['T(h, 1)]. Unfortunately this doesn't improv
convergence of those series in that area. It certainly looks as though a new series in terms
of ['(1-a)[super k]] is both possible and desirable in this area, but it remains elusive at present.
[h4 Jocobi elliptic functions]
These are useful in engineering applications - we have had a request to add these.
[h4 Statistical distributions]
* Student's t Perhaps switch to normal distribution