<h2><aname="Interpolation-on-arbitrary-sample-points"class="anchor"href="#Interpolation-on-arbitrary-sample-points">Interpolation on arbitrary sample points</a></h2>
<li><strong>Rational with poles</strong>: Bulirsch & Stoer Algorithm</li>
<li><em>Rational with poles</em>: Bulirsch & Stoer Algorithm</li>
<li><em>Neville Polynomial</em>: Neville Algorithm. Note that the Neville algorithm performs very badly on equidistant points. If you need to interpolate a polynomial on equidistant points, we recommend to use the barycentric algorithm instead.</li>
<li><em>Linear Spline</em></li>
<li><em>Cubic Spline</em> with boundary conditions</li>
<li><em>Natural Cubic Spline</em></li>
<li><em>Akima Cubic Spline</em></li>
<li><em>Monotone Cubic Spline</em>: Monotone-preserving piecewise cubic Hermite interpolating polynomial (PCHIP), based on Fritsch & Carlson (1980).</li>
</ul>
<h2><aname="Interpolation-with-additional-data"class="anchor"href="#Interpolation-with-additional-data">Interpolation with additional data</a></h2>