From 87b445933d0c6b1cdfaa97f3128bc914e111dfa4 Mon Sep 17 00:00:00 2001 From: Martin Mares Date: Sun, 20 May 2007 22:22:59 +0200 Subject: [PATCH] Prvni verze zapisu o kostrach. --- 12-kostry/01.eps | 921 ++++++++ 12-kostry/02.eps | 1359 ++++++++++++ 12-kostry/03.eps | 2153 ++++++++++++++++++ 12-kostry/04.eps | 3371 ++++++++++++++++++++++++++++ 12-kostry/05.eps | 4601 +++++++++++++++++++++++++++++++++++++++ 12-kostry/12-kostry.tex | 195 ++ 12-kostry/Makefile | 3 + all/Makefile | 2 +- 8 files changed, 12604 insertions(+), 1 deletion(-) create mode 100644 12-kostry/01.eps create mode 100644 12-kostry/02.eps create mode 100644 12-kostry/03.eps create mode 100644 12-kostry/04.eps create mode 100644 12-kostry/05.eps create mode 100644 12-kostry/12-kostry.tex create mode 100644 12-kostry/Makefile diff --git a/12-kostry/01.eps b/12-kostry/01.eps new file mode 100644 index 0000000..00dc34b --- /dev/null +++ b/12-kostry/01.eps @@ -0,0 +1,921 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: GIMP PostScript 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Ka¹èák a M. Vachna)} + +Pro zaèátek si definujme, co budeme dìlat, v jakých grafech budeme minimálni kostru hledat. + +\s{Zadání úlohy:} Pro neorientovaný graf $G$ s ohodnocením hran $w: E(G) \rightarrow R$, +chceme najít kostru $T$ s minimálnim ohodnocením $w(T)=\sum_{e\in E(T)} w(e)$. + +\s{Pøedpoklady úlohy:} +\itemize\ibull +\:BÚNO graf $G$ je souvislý +\:$\forall e,f \in E(G$) : $e\neq f \Rightarrow w(e)\neq w(f)$ +\endlist + +Nyní si uká¾eme tøi algoritmy øe¹íci zadanú úlohu, konkrétne se jedná o Jarníkùv, Borùvkùv a Kruskalùv +algoritmus. + +\s{Algoritmus:} (Jarníkùv) + +\def\concat{\mathop{\hbox{.}}} + +\algo +\:Zvolíme libovolný vrchol $v_0\in V(G)$, $T=(\left\{v_0\right\},\emptyset)$. +\:Dokud $\vert V(T) \vert \neq n$ : +\: vybereme hranu $uv\in E(G) : u\in V(T), v\notin V(T)$, min $w(uv)$ +\: $T\leftarrow T+uv$ +\endalgo + +\s{Vìta:} Jarníkùv algorimtus se zastaví po maximálne $n$ iteracích a vydá minimálni kostru grafu $G$. + +\proof +Koneènost - pøi ka¾dé iteraci se pøidá jeden vrchol $\Rightarrow$ po maximálne $n$ iteracích se zastaví. +Vydaný graf je strom, proto¾e se stále pøidáva list k ji¾ existujícimu stromu. Vydaný graf má $n$ +vrcholù $\Rightarrow$ vydaný graf je kostra. Ostáva nám u¾ jen dokázat, ¾e kostra je minimálni. To +dokazuje nesledujíci Lemma. +\qed + +Proto aby jsme byli schopni sformulovat i dokázat Lemma, je nutná je¹tì vysvìtlit pojem øez v grafu. + +\s{Definice:} Øez v grafu $G=(V,E)$ je mno¾ina hran $F\subseteq E$ taková, ¾e $\exists U\subset V$ : +$F=\left\{uv\in E \vert u\in U, v\notin U \right\}$. + +\s{Lemma:} Pokud $G$ je graf, $w$ jeho prosté ohodnocení, $F$ je øez v grafu $G$ a $f$ je nejlehèí hrana v øezu +$F$, pak pro ka¾dou minimálni kostru $G$ je $f\in E(T)$. + +\proof +Buï $T$ kostra a $f\notin E(T)$, pak $\exists$ cesta $P\subseteq T$ spojujíci $u$ a $v$ (vrcholy hrany $f$). +Cesta musí øez alespoò jednou projít. $\exists e\in P \cap F$ taková, ¾e $w(e) > w(f)$. Uva¾me $T'=T-e+f$. +$T'$ je rovne¾ kostra grafu $G$, proto¾e odebraním hrany $e$ se graf rozpadne na dvì komponenty a pøidáním +hrany $f$ se opìt spojí. $w(T')=w(T)-w(e)+w(f)