--- /dev/null
+\input lecnotes.tex
+
+\prednaska{9}{Geometrické algoritmy}{(B. Maslowski, J. Návrat, M. Sta¹a)}
+
+
+\>Budeme se teï bavit o geometrických problémech v~rovinì. Vìt¹ina algoritmù, které zde uvedeme má své obdoby sice i pro prostory vy¹¹í nebo ni¾¹í dimenze. Jednorozmìrné pøípady ale bývají triviální a vícerozmìrné jsou zase vìt¹inou moc slo¾ité.
+Budeme se tedy zabývat tím, jak tyto problémy øe¹it v~dimenzi dva (v~Euklidovské rovinì).
+
+
+\h{Hledání konvexního obalu}
+Ptáte se o co pùjde? Zkusme si to pøiblí¾it na problému ledních medvìdù :)
+{\I Lední medvìdi si po dlouhé dobì zmapovaly vody severního moøe a zjistili pøesnì místa, kde se nacházejí jejich oblíbené ryby. No a proto¾e to jsou medvìdi chytøí tak se rozhodli v¹echny tyto rybky pochytat najednou do jedné veliké sítì. A problém, který tady mají je takovýto: Jaký nejmen¹í obvod mù¾e mít taková sí», aby se dovnitø ve¹ly je¹tì v¹echny rybky?!}
+
+Neboli budeme øe¹it, jak nìjakou zadanou mno¾inu bodù v~rovinì obalit co nejkrat¹í uzavøenou køivkou, do které by se je¹tì v¹echny body ve¹ly.
+
+Intuice nám napovídá ¾e výsledek bude nìjaký konvexní\foot{Mno¾ina bodù v~rovinì je konvexní útvar, pokud platí ¾e pro ka¾dé dva body této mno¾iny je úseèka spojující tyto dva body také celá v~této mno¾inì} mnohouhelník, který bude mít vrcholy v~nìkterých uvedených bodech. Ostatní vrcholy pak budou buï nìkde na hranách mnohouhelníku, nebo uvnitø.
+
+\>Mo¾ná by se teï hodilo pøedvést názornì jak vypadají nejmen¹í konvexní obaly:
+
+\itemize\ibull
+\:konvexní obal prázdné mno¾iny je prázdná mno¾ina
+\:konvexní obal 1 bodu je bod samotný
+\:konvexní obal 2 bodù je úseèka spojující tyto body
+\:konvexní obal 3 bodù je trojuhleník s vrcholy v~tìchto bodech
+\:konvexní obal 4 bodù \dots to u¾ je slo¾itìj¹í
+\endlist
+Konvexní obaly 4 a více bodù, jak si mù¾em v¹imnout, u¾ nejsou jednoznaèné. Pro $N$-prvkovou mno¾inu bude konvexní obal mnohouhelník se tøema a¾ $N$ vrcholy.
+
+Jeden dobrý zpùsob jak tento konvexní obal sestrojit se nazývá {\I Zametání roviny.}
+
+Algoritmus funguje tak ¾e si v~rovinì zvolíme nìjaký smìr, a v~tomto smìru zaèneme posouvat pøímku.
+Budeme takto potkávat body které le¾í v~na¹í mno¾inì.
+v~ka¾dém okam¾iku budeme chtít, aby v~té èásti kterou jsme ji¾ zametli, jsme u¾ mìli spoèítaný konvexní obal. V¾dycky kdy¾ pak zametací pøímkou narazíme na nový bod, tak si u¾ jen rozmyslíme jak ho do toho konvexního obalu pøidat.
+
+BÚNO tady v¹ude bereme body v~obecné poloze, tedy takové, ¾e ¾ádné tøi nele¾í na jedné pøímce. Dál taky budem pøedpokládat ¾e budeme zametat ve smìru $X$-ové osy a ¾e v¹echny body mají rùznou $X$-ovou souøadnici.
+
+Jde také vidìt ¾e bod s nejmen¹í a nejvìt¹í $X$-ovou souøadnicí bude le¾et v~konvexním obalu.
+
+\s{Algoritmus:}
+\algo
+\:Setøídíme body podle jejich $X$-ové souøadnice.
+\:Vezmem první tøi body a sestojíme jejich konvexní obal.
+\:Opakuj: Najdeme dal¹í bod a podíváme se jestli ho mù¾eme do konvexního obalu rovnou pøidat:
+\::Pokud jej mù¾eme rovnou pøidat, tak jej pøidáme.
+\::Pokud jej pøidat rovnou nemù¾eme, pak je potøeba nejdøív~nìjaké body odzadu odebrat a pak teprv~pøipojit ná¹ nový bod .
+\endalgo
+
+Ka¾dá iterace tedy bude probíhat tak, ¾e nìjaké body z pùvodního konvexního obalu pozapomínáme a pøidáme ná¹ nový bod.
+Aby se to lépe popisovalo, tak celý konvexní obal rozdìlíme na {\I horní obálku} a {\I dolní obálku.}
+
+:: Obrazek obalek ::
+
+Vidíme teï, ¾e dolní obálka je nìjaká lomená èára, která zatáèí doleva. Horní obálka zatáèí doprava.
+v~na¹em algoritmu si budeme obálky pamatovat jako seznamy vrcholù. Kdy¾ narazíme na nový vrchol tak
+
+\s{Algoritmus:}
+\algo
+\:Setøídíme body podle souøadnice $x$, dostaneme mno¾inu bodù $b_1~-~b_n$.
+\:Spoèítáme konvexní obal ${b_1, b_2, b_3}$, z toho získáme horní a dolní obálku.
+\:Pro $b$ postupnì zpracováváme $b_3 - b_n$:
+\::Pøepoèítáme Horní obálku:
+\:::Dokud $(\vert H\vert \geq 2)$ a úhel $(H[-2], H[-1], b)$ je orientovaný doleva:
+\::::Odebereme poslední prvek z obálky.
+\:::Pøidáme do obálky nový vrchol.
+\::Pøepoèítáme dolní obálku:
+\:::Dokud $(\vert D\vert \geq 2)$ a úhel $(D[-2], D[-1], b)$ je orientovaný doprava:
+\::::Odebereme poslední prvek z obálky.
+\:::Pøidáme do obálky nový vrchol.
+\endalgo
+
+Setøídit body podle $X$-ové souøadnice a sestrojit konvexní obal prvních tøech bodù stihneme v~èase $\O(n \log n)$. Zbytek pak u¾ udìláme dokonce v~èase lineárním $\O(n)$. Tedy
+
+\s{Vìta:} Konvexní obal doká¾eme sestrojit v~èase $\O(n \log n)$.
+
+\h{Voroného diagramy}
+
+Pøed tím, ne¾ vás vystra¹ím nìjakou definicí, si øekneme, co jsi pod tímto, na první pohled ne zøejmým pojmem, pøedstavit. Mìjme mno¾inu teèek T rozmístìných náhodnì po papíru. Ke ka¾dému bodu nakreslíme okraje tak, aby vniklá plo¹ka obsahovala body, které jsou nejblí¾e právì té na¹í vybrané teèce. Samozøejmì "sousední" teèky budou mít tyto hranice spoleèné. Výsledkem na¹eho dlouhého sna¾ení pak bude právì Voroného diagram. V dal¹ích odstavcích se budeme zajímat o to, jak takový útvar správnì popsat, jak ho sestrojit a jaké datové struktury k tomu pou¾ít.
+
+\s{Definice:} Voronoi diagram pro koneènou mno¾inu $M = \{m_1, \dots, m_n\} \in {\bb R}^2$ míst je systém mno¾in $1..M_n$ takových, ¾e pro v¹echny $i$ a $j$ a pro v¹echny $x \in M_i$ je vzdálenost $x$ a $m_i$ men¹í nebo rovna vzdálenosti $x$ a $m_j$ a zároveò sjednocení $M_i$ pøes v¹echna $i$ je celý prostor ${\bb R}^2$, neboli:
+
+$$d(x,m_i) \leq d(x,m_j) \wedge {\bigcup}_i M_i = {\bb R}^2.$$
+
+Voroného diagram se tedy skládá z nìjakých bodù, oblastí a hran, které ty oblasti oddìlují.
+
+\s{Pozorování:}
+\itemize\ibull
+\:Pro v¹echny $i$ je $M_i$ ohranièena konvexní lomenou èarou, tak¾e oblasti mají tvar konvexních mnohoúhelníkù, ale je mo¾né, ¾e jsou oteveøené do nekneèna.
+\:Pro ka¾dou hranu $h$ ve Voroného diagramu existuje $i$ a $j$ takové, ¾e kdy¾ $x \in H$, pak vzdálenost $d(x,m_i) = d(x,m_j)$.
+
+Øekneme, ¾e vrchol je takové místo, kde se potkávají alespoò dvì hrany.
+
+\:Pro ka¾dý vrchol $v$ Voroného diagramu existují alespoò tøi místa le¾ící
+na kru¾nici se støedem $v$.
+\figure{body.eps}{Body na kru¾nici.}{3in}
+\:Poèet vrcholù a hran je lineární.
+\:Poèet krajních oblastí je tak velký, jak velký je konvexní obal té zadané mno¾iny. (je to dobré vìdìt, ale asi to nebudeme potøebovat)
+\endlist
+
+Pojïme teï vymyslet, jak takový diagram utøídit. Mohli bychom zkonstruovat v¹echny dìlící pøímky a poslepovat je, ale vznikl by nám kvadratický algoritmus a to nám nemù¾e staèit.
+
+Mluvili jsme o zametání roviny a tak bychom tento trik mohli vyu¾ít právì pøi
+øe¹ení na¹eho problému. Ov¹em tentokrát má zametání jeden podstatný háèek. Kdy¾
+si vezmeme nìjakou zametací pøímku a pojedeme s ní od shora dolù, tak nad ní
+máme u¾ nìjakou zkonstruovanou èást diagramu a kdy¾ narazíme na dal¹í bod, tak
+se nám mù¾e právì tato èást pomìrnì slo¾itì zmìnit. Pomù¾eme si malým trikem.
+Nebudeme pova¾ovat ten diagram za uplnì hotový, ale pro ka¾dý bod nad pøímkou
+mno¾inu v¹ech bodù, které mají blí¾e k tomu pøíslu¹nému bodu ne¾ k té pøímce.
+To tvoøí nìjakou parabolu. Tak¾e v této oblasti u¾ je bezpeèno, v¹echno co jsme
+spoèítali uvnitø této paraboly nám u¾ nikdo nepokazí (ani nevylep¹í). Vezmeme si
+tedy dolní obálku tìchto parabol.
+\figure{pobrezi.eps}{Pobøe¾ní linie.}{3in}
+Pobøe¾í je nìjaká posloupnost parabolických obloukù s tím, ¾e nejlevìj¹í a
+nejpravìj¹í jdou do nekoneèna.
+
+Kdykoliv tedy narazíme na nìjaký bod, tak nám mu¾e ovlivnit u¾ jen tu èást diagramu
+pod pobøe¾ím. Dostáváme se tedy k tomu, co se dìje, kdy¾ hýbeme zametací pøímkou.
+Pakli¾e nenará¾íme na ¾ádné body, tak se v podstatì nedìje nic pøíli¹ zajímavého.
+Zajímavá situace nastává a¾ tehdy, narazímeli na dal¹í bod. V tom okam¾iku vzniká
+nová parabola. V tuto chvíli je znaènì degenerovaná. Je to toti¾ vlastnì zatím jen
+polopøímka kolmá na na¹i øídící pøímku. S dal¹ím pohybem se zaène parabola rozevírat.
+V¹imnìme si, ¾e prùnik té na¹í pøímky a pobøe¾í je vlastnì vrchol ve Voroného diagramu.
+Mù¾e nastat je¹tì jeden problém. Nìjaká parabola se mù¾e natolik rozevøít, ¾e pohltí
+jiné.
+
+Shrneme-li na¹e úvahy, mù¾ou se dít celkem tøi vìci. Jedna z nich je posun pøímky.
+To se vlastnì dìje poøád. Nemìní se nám rif pobøe¾í a prùseèíky parabol nám kreslí
+hrany. To mù¾eme poèítat najednou. Navíc nejen ¾e bychom mohli s pøímkou skoèít
+o nìjaké epsilon, ale mi dokonce mù¾eme skoèit o poøádný kus a prostì pouze dopoèítat,
+jak se nám zmìnilo pobøe¾í a co se nám vykreslilo.
+
+Pokud tedy narazíme na bod, tak musíme najít místo, kde to na¹e pobøe¾í rozetnou
+a kam vklínit dal¹í výbì¾ek (parabolu). Takovéto události budeme øíkat místní událost.
+Pokud se pohybujeme v obecné poloze, tak se nám nestane, ¾e bychom narazili na prùseèík.
+\figure{mistni.eps}{Místní událost.}{3in}
+
+Poslední situace, která tedy mù¾e nastat je, ¾e nám nìjaký parabola schová za jiné.
+Kouknìme se na obrázek, fialový bod le¾í na ka¾dé parabole. Speciálnì tedy ta tøi
+ohniska parabol jsou vzdálena stejnì a le¾í na kru¾nici. Stane se nám to pravì tehdy,
+kdy¾ se nám zametací pøímka dotkne kru¾nice, která je urèena právì tìmito tøemi
+ohnisky. Tuto událost nazveme kru¾nicová.
+\figure{kruznicova.eps}{Kru¾nicová událost.}{3in}
+
+
+
+\s{Datové struktury}
+
+Budeme potøebovat haldu událostí (místních i kru¾nicových dohromady), ta nám zabere $\O(\log n)$ pamìti.
+
+Dále bude zapotøebí si udr¾ovat na¹i pobøe¾ní linii neboli posloupnost míst v~ohniscích parabolických obloukù. Zde je potøeba si definovat operace {\I Insert,Delete} a {\I FindX.} Navíc budeme potøebovat vyhledávací strom nad prùseèíky s implicitní reprezentací. Zdá se, ¾e je toho hodnì, ale v¹echno to zvládneme s pamìtí $\O(\log n).$
+
+Poslední datovou strukturou bude samotný diagram, reprezentovaný grafem se souøadnicemi a vazbami hran na prùseèík.
+
+
+\s{Fortunùv~algoritmus}
+\algo
+\:Pøipravíme si haldu $H$ a vlo¾íme do ní v¹echny místní události.
+\:Pøipravíme pobøe¾ní linii $P \leftarrow 0$.
+\:Dokud existuje $h \leftarrow DeleteMin(H)$:
+\::Je-li na øadì místní událost:
+\:::Najdeme prùseèík s $P(FindX(P))$.
+\:::Vlo¾íme do $P$ novou parabolu.
+\:::Poznamenáme do $D$ vznik hran.
+\:::Pøepoèítáme kru¾nicové události.
+\::Je-li na øadì kru¾nicová událost:
+\:::Sma¾eme oblouk z $P$.
+\:::Poznamenáme vznik a zánik do $D$.
+\:::Pøepoèítáme kru¾nicové události.
+\endalgo
+
+
+\s{Slo¾itost:}
+Poèet místních událostí je roven $n$ a poèet kru¾nicových událostí není vìt¹í ne¾ $n$ (s ka¾dou místní událostí zanikne kru¾nicová), neboli velikost $P$ není vìt¹í ne¾ $2n$ a tedy je v¾dy lineární. Zároveò velikost $H$ není vìt¹í ne¾ $2n$, proto¾e aèkoliv~poèet místních událostí je $n$, tak v~$H$ je záznam pro ka¾dou trojici a tedy v~$H$ je maximálnì $2n$ událostí najednou. Zbývá nám tedy zjistit velikost diagramu $D$, ale ten se urèitì vejde do $\O(n)$ pamìti.
+
+Pokud tedy shrneme v¹echny na¹e odhady, pak èasová slo¾itost algoritmu je
+$\O(n \log n)$ a prostorová $\O(n)$.
+
+
+\bye
+
+
+-------------------
+
+1) Pøipravíme si haldu $H$ a vlo¾íme do ní v¹echny místní události.
+2) pøipravíme pobøe¾ní linii P <- 0 } O(n*log n)
+3) pøipraváme reprezentaci diagramu D /
+4) dokud existuje h <- DeleteMin(H)
+5) je-li na øadì místní událost: ----
+ a) najdeme prùseèík s P(FindX(P)) \
+ b) vlo¾íme do P novou parabolu \
+ c) poznamenáme do D vznik hran } O(log n)
+ d) pøepoèítáme kru¾nicové události / } <= 2n
+6) je-li na øadì kru¾nicová událost:
+ a) sma¾eme oblouk z P \
+ b) poznamenáme vznik a zánik do D } O(log n)
+ c) pøepoèítáme kru¾nicové události / ----
+
+
+
+
+\bye
--- /dev/null
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+ style="font-size:12px;font-style:normal;font-variant:normal;font-weight:normal;font-stretch:normal;text-align:start;line-height:125%;writing-mode:lr-tb;text-anchor:start;fill:#b60000;fill-opacity:1;stroke:none;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1;font-family:Arial"
+ x="70.65625"
+ y="26"
+ id="text2375"
+ sodipodi:linespacing="125%"><tspan
+ sodipodi:role="line"
+ id="tspan2379"
+ x="70.65625"
+ y="26">(tady už nic neměníme)</tspan></text>
+ <path
+ style="fill:none;fill-rule:evenodd;stroke:#008d00;stroke-width:1;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1;stroke-miterlimit:4;stroke-dasharray:none;stroke-dashoffset:0"
+ d="M 131,37 L 115,208"
+ id="path2383"
+ inkscape:transform-center-y="-6" />
+ <path
+ style="fill:none;fill-rule:evenodd;stroke:#008d00;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1"
+ d="M 144,218.02596 C 144.0643,218.02596 143.67337,221.34254 145,218.02596 C 149.83331,205.94267 151.57159,184.88391 149,172.02596 C 143.91204,146.58614 139.6765,113.69779 134,92.025964 C 131.57127,98.097792 128.6486,105.43155 127,112.02596"
+ id="path4332" />
+ <path
+ style="fill:none;fill-rule:evenodd;stroke:#009a00;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:0.45882353"
+ d="M 134,92 L 149,111"
+ id="path4336" />
+ <text
+ xml:space="preserve"
+ style="font-size:12px;font-style:normal;font-weight:normal;fill:#008d00;fill-opacity:1;stroke:none;stroke-width:1px;stroke-linecap:butt;stroke-linejoin:miter;stroke-opacity:1;font-family:Arial"
+ x="120"
+ y="231"
+ id="text14997"><tspan
+ sodipodi:role="line"
+ id="tspan14999"
+ x="120"
+ y="231">Průsečíky parabol</tspan><tspan
+ sodipodi:role="line"
+ x="120"
+ y="246"
+ id="tspan15001">vykreslují hranice</tspan><tspan
+ sodipodi:role="line"
+ x="120"
+ y="261"
+ id="tspan15003">množin</tspan></text>
+ </g>
+</svg>
P=ads2
-X:=$(shell for a in 1 2 3 4 5 6 7 8 10 12 ; do echo ../$$a-*/$$a-*.tex ; done)
+X:=$(shell for a in 1 2 3 4 5 6 7 8 9 10 12 ; do echo ../$$a-*/$$a-*.tex ; done)
%universe: all ChangeLog
projects / ads2.git / commitdiff
