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Interpolations-Idee aufgenommen

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Martin Thoma 2013-12-12 13:19:30 +01:00
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@ -592,9 +592,14 @@ chose the cubic function $f$ and $P$.
I'm also pretty sure that there is no polynomial (no matter what degree)
that has more than 3 solutions.}
\section{Bisection method}
\section{Newtons method}
\section{Interpolation and approximation}
\subsection{Quadratic spline interpolation}
You could interpolate the cubic function by a quadratic spline.
\subsection{Bisection method}
\subsection{Newtons method}
One way to find roots of functions is Newtons method. It gives an
iterative computation procedure that can converge quadratically
if some conditions are met:
@ -625,7 +630,7 @@ The problem of this approach is choosing a starting value that is
close enough to the root. So we have to have a \enquote{good}
initial guess.
\section{Quadratic minimization}
\subsection{Quadratic minimization}
\todo[inline]{TODO}
\section{Conclusion}