diff options
Diffstat (limited to 'buch/papers')
-rw-r--r-- | buch/papers/ifs/images/koch0.eps | 1004 | ||||
-rw-r--r-- | buch/papers/ifs/images/koch1.eps | 1073 | ||||
-rw-r--r-- | buch/papers/ifs/images/koch2.eps | 1085 | ||||
-rw-r--r-- | buch/papers/ifs/images/koch8.eps | 26780 | ||||
-rw-r--r-- | buch/papers/ifs/teil0.tex | 2 | ||||
-rw-r--r-- | buch/papers/ifs/teil1.tex | 116 |
6 files changed, 30023 insertions, 37 deletions
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License terms: http://www.apache.org/licenses/LICENSE-2.0) +/bd{bind def}bind def +/ld{load def}bd +/GR/grestore ld +/GS/gsave ld +/RM/rmoveto ld +/C/curveto ld +/t/show ld +/L/lineto ld +/ML/setmiterlimit ld +/CT/concat ld +/f/fill ld +/N/newpath ld +/S/stroke ld +/CC/setcmykcolor ld +/A/ashow ld +/cp/closepath ld +/RC/setrgbcolor ld +/LJ/setlinejoin ld +/GC/setgray ld +/LW/setlinewidth ld +/M/moveto ld +/re {4 2 roll M +1 index 0 rlineto +0 exch rlineto +neg 0 rlineto +cp } bd +/_ctm matrix def +/_tm matrix def +/BT { _ctm currentmatrix pop matrix _tm copy pop 0 0 moveto } bd +/ET { _ctm setmatrix } bd +/iTm { _ctm setmatrix _tm concat } bd +/Tm { _tm astore pop iTm 0 0 moveto } bd +/ux 0.0 def +/uy 0.0 def +/F { + /Tp exch def + /Tf exch def + Tf findfont Tp scalefont setfont + /cf Tf def /cs Tp def +} bd +/ULS {currentpoint /uy exch def /ux exch def} bd +/ULE { + /Tcx currentpoint pop def + gsave + newpath + cf findfont cs scalefont dup + /FontMatrix get 0 get /Ts exch def /FontInfo get dup + /UnderlinePosition get Ts mul /To exch def + /UnderlineThickness get Ts mul /Tt exch def + ux uy To add moveto Tcx uy To add lineto + Tt setlinewidth stroke + grestore +} bd +/OLE { + /Tcx currentpoint pop def + gsave + newpath + cf findfont cs scalefont dup + /FontMatrix get 0 get /Ts exch def /FontInfo get dup + /UnderlinePosition get Ts mul /To exch def + /UnderlineThickness get Ts mul /Tt exch def + ux uy To add cs add moveto Tcx uy To add cs add lineto + Tt setlinewidth stroke + grestore +} bd +/SOE { + /Tcx currentpoint pop def + gsave + newpath + cf findfont cs scalefont dup + /FontMatrix get 0 get /Ts exch def /FontInfo get dup + /UnderlinePosition get Ts mul /To exch def + /UnderlineThickness get Ts mul /Tt exch def + ux uy To add cs 10 mul 26 idiv add moveto Tcx uy To add cs 10 mul 26 idiv add lineto + Tt setlinewidth stroke + grestore +} bd +/QT { +/Y22 exch store +/X22 exch store +/Y21 exch store +/X21 exch store +currentpoint +/Y21 load 2 mul add 3 div exch +/X21 load 2 mul add 3 div exch +/X21 load 2 mul /X22 load add 3 div +/Y21 load 2 mul /Y22 load add 3 div +/X22 load /Y22 load curveto +} bd +/SSPD { +dup length /d exch dict def +{ +/v exch def +/k exch def +currentpagedevice k known { +/cpdv currentpagedevice k get def +v cpdv ne { +/upd false def +/nullv v type /nulltype eq def +/nullcpdv cpdv type /nulltype eq def +nullv nullcpdv or +{ +/upd true def +} { +/sametype v type cpdv type eq def +sametype { +v type /arraytype eq { +/vlen v length def +/cpdvlen cpdv length def +vlen cpdvlen eq { +0 1 vlen 1 sub { +/i exch def +/obj v i get def +/cpdobj cpdv i get def +obj cpdobj ne { +/upd true def +exit +} if +} for +} { +/upd true def +} ifelse +} { +v type /dicttype eq { +v { +/dv exch def +/dk exch def +/cpddv cpdv dk get def +dv cpddv ne { +/upd true def +exit +} if +} forall +} { +/upd true def +} ifelse +} ifelse +} if +} ifelse +upd true eq { +d k v put +} if +} if +} if +} forall +d length 0 gt { +d setpagedevice +} if +} bd +/RE { % /NewFontName [NewEncodingArray] /FontName RE - + findfont dup length dict begin + { + 1 index /FID ne + {def} {pop pop} ifelse + } forall + /Encoding exch def + /FontName 1 index def + currentdict definefont pop + end +} bind def +%%EndResource +%%BeginResource: procset (Apache XML Graphics EPS ProcSet) 1.0 0 +%%Version: 1.0 0 +%%Copyright: (Copyright 2002-2003 The Apache Software Foundation. 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Wie es dazu kommt, und wie man mit IFS auch Bilder komprimieren kann, wollen wir im folgenden Kapitel untersuchen. -\subsection{Metrische Räume} - diff --git a/buch/papers/ifs/teil1.tex b/buch/papers/ifs/teil1.tex index 76bc828..327a082 100644 --- a/buch/papers/ifs/teil1.tex +++ b/buch/papers/ifs/teil1.tex @@ -8,43 +8,89 @@ \rhead{Problemstellung} Bevor wir die IFS genauer ansehen, schauen wir uns Fraktale genauer an. -\begin{equation} -\int_a^b x^2\, dx -= -\left[ \frac13 x^3 \right]_a^b -= -\frac{b^3-a^3}3. -\label{ifs:equation1} -\end{equation} -Neque porro quisquam est, qui dolorem ipsum quia dolor sit amet, -consectetur, adipisci velit, sed quia non numquam eius modi tempora -incidunt ut labore et dolore magnam aliquam quaerat voluptatem. +\subsection{Was sind Fraktale? +\label{ifs:subsection:finibus}} +Über die genaue Definition von Fraktalen sind sich die Mathematiker noch nicht einig. +In diesem Kapitel orientieren wir uns an den Eigneschaften welche Kenneth Flaconer in seinem Buch Fractal Geometry beschreibt. +Von einem Fraktal $F$ können wir folgende Eigneschaften erwarten: +\begin{enumerate} + \item $F$ hat eine unendlich feine Struktur + \item $F$ kann nicht mit der klassischen Geometrie beschrieben werden. + \item Oftmals haf $F$ eine Form von Selbstähnlichkeit. + \item Die 'fraktale Dimension' ist grösser als die Topologische Dimension + \item Viele Fraktale lassen sich einfach beschrieben +\end{enumerate} +\subsection{Koch Kurve + \label{ifs:subsection:lilkoch}} +Diese Eigenschaften möchten wir nun anhand der Koch Kurve näher anschauen. +In \ref{ifs:kochkurve8} sehen wir die Koch Kurve. Wie man schon erahnen kann, besteht die aus lauter kleineren Kopien von sich selber. +Den Konstruktionvorgang sehen wir in \ref{ifs:kochconst}. +Gestartet wird mit einer einzelnen Strecke der Länge $a$. +Diese wird in ersten Schritt mit vier gleich langen Streckenabschnitte der Länge $\frac{a}{3}$ ersetzt. +In \ref{ifs:kochconstb} ist die Anordnung dieser vier Streckenabschnitte ersichtilich. +Dieser Schritt wird nun für jeden der resultierten Streckenabschnitten wiederholt. +Die Kurve besteht also aus vier kleineren Kopien von der ganzen Kurve, was auch unter Selbstähnlichkeit bekannt ist. -Ut enim ad minima veniam, quis nostrum exercitationem ullam corporis -suscipit laboriosam, nisi ut aliquid ex ea commodi consequatur? -Quis autem vel eum iure reprehenderit qui in ea voluptate velit -esse quam nihil molestiae consequatur, vel illum qui dolorem eum -fugiat quo voluptas nulla pariatur? -\subsection{De finibus bonorum et malorum -\label{ifs:subsection:finibus}} -At vero eos et accusamus et iusto odio dignissimos ducimus qui -blanditiis praesentium voluptatum deleniti atque corrupti quos -dolores et quas molestias excepturi sint occaecati cupiditate non -provident, similique sunt in culpa qui officia deserunt mollitia -animi, id est laborum et dolorum fuga \eqref{000tempmlate:equation1}. +\begin{figure} + \label{ifs:kochkurve8} + \centering + \includegraphics{papers/ifs/images/koch8} + \caption{Koch Kurve} +\end{figure} -Et harum quidem rerum facilis est et expedita distinctio -\ref{ifs:section:loesung}. -Nam libero tempore, cum soluta nobis est eligendi optio cumque nihil -impedit quo minus id quod maxime placeat facere possimus, omnis -voluptas assumenda est, omnis dolor repellendus -\ref{ifs:section:folgerung}. -Temporibus autem quibusdam et aut officiis debitis aut rerum -necessitatibus saepe eveniet ut et voluptates repudiandae sint et -molestiae non recusandae. -Itaque earum rerum hic tenetur a sapiente delectus, ut aut reiciendis -voluptatibus maiores alias consequatur aut perferendis doloribus -asperiores repellat. +\begin{figure} + \label{ifs:kochconst} + \centering + \subfigure[]{ + \label{ifs:kochconsta} + \includegraphics[width=0.32\textwidth]{papers/ifs/images/koch0}} + \subfigure[]{ + \label{ifs:kochconstb} + \includegraphics[width=0.32\textwidth]{papers/ifs/images/koch1}} + \subfigure[]{ + \label{kochconstc} + \includegraphics[width=0.32\textwidth]{papers/ifs/images/koch2}} + \caption{(a) Start (b) 1. Iteration (c) 2. Iteration} + \label{fig:foobar} +\end{figure} +Die resultierende Kurve hat ein paar interessante Eigenschaften. +Die Länge der Kurve lasst sich einfach berechnen. +\begin{align*} + l_0 = a ,\quad l_1 = a \frac{4}{3} ,\quad l_2 = a \left( \frac{4}{3}\right)^2 , \quad ... , \quad + l_n = a * \left( \frac{4}{3}\right)^n \quad + \Rightarrow \quad + \lim_{n\to\infty} a \left( \frac{4}{3}\right)^n = \infty +\end{align*} +In jedem Schritt wird die Länge um den Faktor $\frac{4}{3}$ verglängert. Somit divergiert die Länge gegen Unendlich. +Die Fläche unter der Kurve lässt sich folgendermassen berechnen +\begin{align*} + A_0 = 0 , \quad A_1 = \left( \frac{a}{3}\right)^2 \frac{\sqrt{3}}{4} = a^2 \frac{\sqrt{3}}{36}\\ + A_2 = A_1 + 4\left( \frac{a}{3^2}\right)^2 \frac{\sqrt{3}}{4} = A_1 + \frac{4}{9} A_1 \\ + A_3 = A_1 + A_2 + 4^2 \left( \frac{a}{3^2}\right)^2 \frac{\sqrt{3}}{4} = A_1 + \frac{4}{9} A_1 + \left( \frac{4}{9}\right)^2 A_1 +\end{align*} +Wir sehen, dass mit jedem Schritt die neu dazugekommene Fläche um $\frac{4}{9}$ kleiner ist. +Daraus resultiert eine konvergierende Geometrische Rheie. +\begin{align*} + A_n = A_1 \sum_{i = 0}^{n-1} \left( \frac{4}{9}\right)^n = a^2 \frac{\sqrt{3}}{36} \sum_{i = 0}^{n-1} \left( \frac{4}{9}\right)^n \\ + \lim_{n\to\infty} a^2 \frac{\sqrt{3}}{36} \sum_{i = 0}^{n-1} \left( \frac{4}{9}\right)^n = \frac{\sqrt{3}}{20} a^2 +\end{align*} +Wie wir sehen ist die Kochkurve ein Konstrukt mit endlicher Fläche, aber unendlichem Umfang. +Zu guter letzt bestimmen wir die Dimension der Kurve. +Es gibt viele verschidene Arten die Dimension zu definieren. Diese können dann auch unterschiedliche Resultate liefern. +Vor allem im Zusammenhang mit Fraktalen findet man in der Literatur viele verschiedene Arten. +In diesem Beispiel werden wir die Ähnlichkeits-Dimension. +\begin{align*} + D = - \frac{log(N)}{log(\epsilon)} +\end{align*} +Mit ihr kann man einfach die Dimension selbstähnlicher Mengen bestimmen. +Als Beispiel nehmen wir ein gleichseitiges Dreieck. Dieses besteht aus $N = 4$ Kopien mit halber ($\epsilon = 1/2$) Kantenlänge. +Somit hat das Dreieck die Dimension $D = 2$. +Die Koch Kurve besteht aus $N = 4$ Kopien mit Kantenlänge $\epsilon = 1/3$. +\begin{align*} + D = - \frac{log(N)}{log(\epsilon)} = - \frac{log(4)}{log(1/3)} \approx 1.2619 +\end{align*} +Wie wir nun sehen besitzt die Kochkurve alle oben beschriebenen Eigenschaften von Fraktalen. +Dies muss jedoch nicht bei allen Fraktalen der Fall. Sonst wäre die Frage nach einer 'richtigen' Definition einfach zu beantworten. |