VILA STANISLAVA NAKLÁDALA
Technika zobrazení objektu pomocí základních zobrazovacích metod semestrální práce DG1, ZS 2013 Linda Kobrlová
Úvodem
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Jako téma semestrální práce jsem vybrala vilu Stanislava Nakládala v Olomouci. Dle dostupné dokumentace, půdorysů a fotodokumentace jsem vyhotovila půdorys objektu a pohledy na průčelní fasádu. Umístění objektu v jednotlivých výřezech jsem stanovila na základě předchozí zkušennosti a při zobrazování jsem čerpala z vědomostí získaných v předmětu DG1.
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Vojenská perspektiva
O [7;12] osa z svislá úhel (y;z)=75°
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Osy x a y svírají úhel 90°, výšky nanášíme na svislou osu z. Vzdálenosti se nanášejí isometricky, tedy v měřítku 1:1:1. Jde tedy o prosté nanášení výšek nad vyrýsovaný půdorys.
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Kosoúhlé promítání Ve standartně zvoleném kosoúhlém promítání volíme za průmětnu souřadnicovou rovinu (y;z), směr promítání svírá s průmětnou jiný úhel něž pravý. Na osách y a z se tedy nezkresluje, na ose x se zkresluje v závislosti na zvoleném směru promítání. Směr promítání určuje polohu průmětu osy x (udáváme úhel mezi osou y a průmětem x) a koeficientem zkrácení (číslo q, poměr mezi délkou průmětu úsečky na ose x a její skutečnou délkou).
osa z svislá O [13;18] 150°, q=4/3
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Vyrýsujeme osy a po sklopení půdorysny vyneseme zkrácení. Do sklopené půdorysny jsem vynesla nezkreslený půdorys.
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Postupujeme s vyrýsováním, vše známým způsobem. Zkracujeme délky pouze ve směru osy x.
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Vyrýsovali jsme spodní schodnici schodiště a její kruhové zakončení. Vše pomocí rytzovi konstrukce, všechny elipsy jsou totožné, můžeme tedy zkonstruované prvky použít opakovaně.
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Pomocí rytzovi konstrukce zhotovíme čtveřici elips tvořící kulaté okénko u vchodu. Ve skutečnosti budou dvě dvojice elips.
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z Vyrýsujeme vrchní řadu oken, v elektronickém prostředí můžeme zkopírovat ostění dolního okna, obraz se nezkresluje. Vyrásujeme atiku.
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Zhotovíme svislé sloupky zábradlí terasy pomocí rovnoměrného dělení úsečky.
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Stejným způsobem pokračujeme i na boční straně objektu. Opačné strany kraje terasy můžeme zase zhotovit pomocí zkopírování.
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Pravoúhlá axonometrie Nechť jsou dány tři navzájem kolmé průmětny - půdorysna, nárysna a bokorysna. Tyto roviny protneme rovinou, která je s nimi různoběžná a neprochází počátkem, hlavní axonometrická průmětna. Rovina protíná průmětny v ostroúhlém trojúhelníku - axonometrický trojúhelník. Do hlavní axonometrické průmětny budeme pravoúhle promítat vsechny prostorové geometrické útvary, jejich půdorysy, nárysy či bokorysy. V pravoúhlé axonometrii vynášíme délky pomocí otočení příslušné průmětny kolem své stopy do axonometrické průmětny. Stopy pomocných průměten jsou strany axonometrického trojúhelníku. Dle velikostí stran troúhelníka rozdělujeme pravoúhlou axonometrii na izometrii, pokud jsou všechny strany stejné, dimetrii, pokud jsou dvě strany shodné a trimetrii, kdy nejsou shodné žádné strany. Pro vyrýsování našeho objektu jsem zvolila trimetrii. Platí stejné schéma jako u vojenské perspektivy. osa z svislá X [13;21] Y [23,5;21] Z [15;10,3]
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Vyneseme axonometrický trojúhelník, otočíme všechny tři osy - trimetrie. Do otočené půdorysny si vyrýsujeme otočený půdorys objektu.
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Po zkrácení všech velikostí, můžeme vyrýsovat základní tvar objektu.
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U konstrukce shodiště si jako první najdeme linie cesty a pak jen vyhledáváme jednotlivé body.
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Sestrojíme okénko u dveří pomocí rytzovy konstrukce. Ve skutečnosti se jedná o dvě dvojice elips. Jsou pouze středově posunuté.
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Vyrýsujeme vrchní pás oken, stejným způsobem jako spodní, můžeme si pomoci zkopírováním dolního ostění.
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Pomocí rytzovy konstrukce dopníme paty schodište. Jedná se o čtyři shodné elipsy, pouze středově posunuté.
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Zhotovíme svislé příčky zábradlí terasy, pomocí rovnoměrného rozdělení úsečky v otočeném půdorysu a přenesením do modelu.
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Lineární perspektiva Je středové promítání, které se snaží napodobit pohled viděný lidským okem. Cílem je zobrazit názorný obraz předmětu daného sdruženými pravoúhlými průměty tak, aby byl podobný obrazu předmětu vnímaného okem. Perspektiva je dána distancí d, horizontem h a výškou oka vh. V lineární perspektivě promítáme ze středu oka O na průčelnou rovinu - perspektivní průmětnu, a zobrazovaný objekt stojí na vodorovné rovině π obvykle za průmětnou ν, což znamená v opačném poloprostoru jí tvořeném než oko O. Perspektiva objektu musí ležet uvnitř zorné kružnice. Perspektivní průmětnu ν ztotožníme s nákresnou a dostaneme perspektivní kříž. Hlavní bod H je úběžníkem všech hloubkových přímek. Dále horizont h je úběžnicí všech vodorovných rovin a zárověň obsahuje úběžníky všech vodorovných přímek. Perspektiva si zachovává rovnoběžnost průčelných přímek, dělící poměr tří navzájem různých bodů na průčelných přímkách. H [15,7;16] vh=10 d=28
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Vyrýsujeme zadání, půdorys a začneme vynášet linie. Jako první linii budovy
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Pomocí úběžníku U zhotovíme vodorovné části stupňů a ohraničení cesty.
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Z nalezených bodů schodiště sestrojíme rovnoběžky, které se sbíhají v úběžníku U.
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Vyneseme si body pro konstrukci kruhového okénka. Elipsu určíme pomocí příčkové konstrukce.
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Nad vchodem vyrýsujeme stříšku, buď bodově nebo za pomoci úběžníku U.
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Stejným způsobem zhotovíme i zbývající elipsy.
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Pomocí úběžníku U a půdorysů bodů kruhového zakončení schodiště sestrojíme čtyřúhelníky pro příčkovou konstrukci. Na opačné straně schodiště pokračujeme stejným způsobem.
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Závěrem K seminární práci přikládám CD s elektronickou verzí portfolia a s dwg souborem obsahující veškeré podklady, vyrýsované úlohy se všemi mezikroky a pdf s konečným řešením jednotlivých úloh. K vypracování seminární práce jsem nepoužila žádné literatury.
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