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Tonwertkurven", "Section"]], "Subsection", CellChangeTimes->{{3.606473933379139*^9, 3.6064740005193343`*^9}, { 3.6065748743169155`*^9, 3.6065748804418764`*^9}, {3.6084492786330423`*^9, 3.6084493022580423`*^9}, {3.608467071063244*^9, 3.608467074547597*^9}, { 3.6084796652381363`*^9, 3.6084796729568367`*^9}, {3.6249091969842153`*^9, 3.6249092190462914`*^9}, {3.6249102219332857`*^9, 3.6249102284175367`*^9}, { 3.6249125495604696`*^9, 3.624912558700919*^9}, {3.65514902369057*^9, 3.655149023791245*^9}}], Cell[CellGroupData[{ Cell["\<\ Greifen Sie eine Implementation einer Tonwertkurve (z.B. die Variante 1 aus \ der Vorlesung) und adaptieren Sie daraus eine L\[ODoubleDot]sung, die eine \ Funktion der Form x^a+b*x+c f\[UDoubleDot]r ein skalarwertiges Bild einsetzt \ (w\[ADoubleDot]hlen Sie aus den bereits im Notebook befindlichen aus, z.B. \ das Mauskniebild). Variieren Sie die Parameter a, b und c (bestimmen Sie \ sinnvolle Intervallgrenzen). Erstellen sie mehrere Instanzen Ihrer L\ \[ODoubleDot]sung, indem sie mehrere Bilder Ihrer Wahl einladen und nutzen. \ Testen Sie ebenfalls mit RGB-Bildern. Erstellen Sie ad libitum weitere Funktionen f\[UDoubleDot]r Tonwertkurven \ nach ihrem Gusto. Probieren Sie auch, den skalaren Volumendatensatz mikroglias. Beachten Sie \ dabei, da\[SZ] Sie dabei die Funktion Image mit Image3D ersetzen m\ \[UDoubleDot]ssen, und da\[SZ] Sie die f\[UDoubleDot]r die Darstellung \ gebrauchte Option Imagesize mittels Most@ImageDimensions einstellen sollten.\ \>", "Subsection", CellChangeTimes->{{3.6084497154275656`*^9, 3.6084497246931314`*^9}, { 3.6084497653959956`*^9, 3.6084499152856617`*^9}, {3.60846567557178*^9, 3.608465735556155*^9}, {3.608465766602843*^9, 3.6084658136962914`*^9}, { 3.6247382364574375`*^9, 3.6247383210198765`*^9}, {3.624901133201543*^9, 3.624901133264042*^9}, {3.624911900651054*^9, 3.6249120621635776`*^9}, { 3.6249122043327227`*^9, 3.624912232457183*^9}, {3.6249122902529483`*^9, 3.6249123031902*^9}, {3.6249127217290387`*^9, 3.624912722619647*^9}, { 3.624913788114814*^9, 3.624913818411107*^9}, {3.6551541355683317`*^9, 3.6551543230863953`*^9}, {3.655154422259096*^9, 3.6551544552581377`*^9}, { 3.655154645907864*^9, 3.655154658680175*^9}, {3.655155193098958*^9, 3.655155217344852*^9}, 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Farbraumtransformationen", "Section"]], \ "Subsection", CellChangeTimes->{{3.606473933379139*^9, 3.6064740005193343`*^9}, { 3.6065748743169155`*^9, 3.6065748804418764`*^9}, {3.6084492786330423`*^9, 3.6084493022580423`*^9}, {3.608467071063244*^9, 3.608467074547597*^9}, { 3.6084796652381363`*^9, 3.6084796729568367`*^9}, {3.6249091969842153`*^9, 3.6249092190462914`*^9}, {3.6249102219332857`*^9, 3.6249102284175367`*^9}, { 3.6249125495604696`*^9, 3.624912558700919*^9}, {3.6249126051219025`*^9, 3.6249126139811077`*^9}, {3.655156280333362*^9, 3.6551562808843317`*^9}}], Cell[CellGroupData[{ Cell[TextData[{ "Beziehen Sie sich auf den Vorlesungsteil zur Demonstration der \ Farbraumtransformation von RGB nach Y", Cell[BoxData[ FormBox[ SubscriptBox[ StyleBox["C", FontSlant->"Plain"], StyleBox["b", FontSlant->"Plain"]], TraditionalForm]]], Cell[BoxData[ FormBox[ SubscriptBox[ StyleBox["C", FontSlant->"Plain"], StyleBox["r", FontSlant->"Plain"]], TraditionalForm]]], " und erstellen Sie eine Funktion YCC daraus, die ein RGB-Bild sowie die \ drei Kan\[ADoubleDot]le Y, ", Cell[BoxData[ FormBox[ SubscriptBox[ StyleBox["C", FontSlant->"Plain"], StyleBox["b", FontSlant->"Plain"]], TraditionalForm]]], ", ", Cell[BoxData[ FormBox[ SubscriptBox[ StyleBox["C", FontSlant->"Plain"], StyleBox["r", FontSlant->"Plain"]], TraditionalForm]]], " einzeln darstellt. 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