Imported Upstream version 1.72.0
[platform/upstream/boost.git] / libs / math / doc / html / math_toolkit / gauss.html
index 475abe1..7d35645 100644 (file)
@@ -4,8 +4,8 @@
 <title>Gauss-Legendre quadrature</title>
 <link rel="stylesheet" href="../math.css" type="text/css">
 <meta name="generator" content="DocBook XSL Stylesheets V1.79.1">
-<link rel="home" href="../index.html" title="Math Toolkit 2.10.0">
-<link rel="up" href="../quadrature.html" title="Chapter&#160;12.&#160;Quadrature and Differentiation">
+<link rel="home" href="../index.html" title="Math Toolkit 2.11.0">
+<link rel="up" href="../quadrature.html" title="Chapter&#160;13.&#160;Quadrature and Differentiation">
 <link rel="prev" href="trapezoidal.html" title="Trapezoidal Quadrature">
 <link rel="next" href="gauss_kronrod.html" title="Gauss-Kronrod Quadrature">
 </head>
@@ -35,7 +35,7 @@
     </p>
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">quadrature</span><span class="special">{</span>
 
-<span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">Real</span><span class="special">,</span> <span class="keyword">unsigned</span> <span class="identifier">Points</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../policy.html" title="Chapter&#160;19.&#160;Policies: Controlling Precision, Error Handling etc">Policy</a> <span class="special">=</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;</span> <span class="special">&gt;</span>
+<span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">Real</span><span class="special">,</span> <span class="keyword">unsigned</span> <span class="identifier">Points</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../policy.html" title="Chapter&#160;20.&#160;Policies: Controlling Precision, Error Handling etc">Policy</a> <span class="special">=</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;</span> <span class="special">&gt;</span>
 <span class="keyword">struct</span> <span class="identifier">gauss</span>
 <span class="special">{</span>
    <span class="keyword">static</span> <span class="keyword">const</span> <span class="identifier">RandomAccessContainer</span><span class="special">&amp;</span> <span class="identifier">abscissa</span><span class="special">();</span>
       The Gaussian quadrature routine support both real and complex-valued quadrature.
       For example, the Lambert-W function admits the integral representation
     </p>
-<p>
-      W(z) = 1/2&#928; &#8747;<sub>-&#928;</sub><sup>&#928;</sup>  ((1- v cot(v) )^2 + v^2)/(z + v csc(v)
-      exp(-v cot(v))) dv
-    </p>
+<div class="blockquote"><blockquote class="blockquote"><p>
+        <span class="serif_italic"><span class="emphasis"><em>W(z) = 1/2&#928; &#8747;<sub>-&#928;</sub><sup>&#928;</sup>  ((1-
+        v cot(v) )^2 + v^2)/(z + v csc(v) exp(-v cot(v))) dv</em></span></span>
+      </p></blockquote></div>
 <p>
       so it can be effectively computed via Gaussian quadrature using the following
       code: