be8ed228-7b9f-4d88-9521-f6039e697cd5 85 4 5 decimal
&[DATE] &[TIME] - &[FILENAME]
&[PAGENUM] / &[COUNT]

2D-Diagramme (Standard)

2D plots (Plugin X-Y Plots)

XY Plot Region

2D-Diagramme

2D plots

X-Y Plot-Diagrammbereiche werden erzeugt mit

X-Y plot regions are created by

Grafik

Graphics

Inhalt

Contents

Hauptmenü> Einfügen> Grafik> Zweidimensional

Main menu> Insert> X-Y Plot

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X-Y Plotbereiche können folgende Arten von Ausdrücken anzeigen: • Funktionen, gegeben als Ausdruck genau einer undefinierten Variable beliebigen Namens. Die Variable durchläuft die Werte der x-Achse, die Funktion soll dimensions- lose Werte liefern. • Vektoren mit y-Werten, x läuft von 1 bis Elementanzahl • 2-spaltige Matrizen, die einen Polygonzug definieren (xy) • Vektoren aus solchen Matrizen, diese werden bei der Formatierung wie ein Objekt behandelt, bilden aber separate Linienzüge. • Funktionen, definiert als Ausdrücke mit genau zwei undefinierten Variablen. Dargestellt wird der Ort f(x,y)=0 (implizit gegebene Funktion).

X-Y Plot regions can display the following types of objects: • functions given as expressions with exactly one undefined variable (of any name). This variable assumes the x values within the given axis limits. As a result, a dimensionless number is expected. • vectors, defining y values with x running from 1 to lenght of the vector • 2 column matrix, defining a polygon (x y) • vectors of such 2 column matrices, all handled as one graphics object • functions, defined as expressions of exactly two variables, the locus of f(x,y)=0 is plotted (implicit plot)

Wenn mehrere Ausdrücke in einem Bild dargestellt werden sollen, sind diese in einer Liste zu kombinieren.

Multiple objects can be plotted by collecting them into a list.

Beispiele

Example

Funktion von x und y zur Darstellung von f(x,y)=0

A function of 2 variables, for plot of f(x,y)=0

Vektor von Koordinaten- matrizen, die alle im gleichen Format darge- stellt werden.

A vector of co-ordinate matrices, to be plotted in the same style

x sin f M x - 0.25 + 4 1 sys 0 0 0.5 - 0 0.5 - 0.5 0 0 4 2 mat 0 0.5 0.5 0.5 0.5 0 0 0.5 4 2 mat 0.75 1.25 1.25 1.25 1.25 0.75 0.75 0.75 0.75 1.25 5 2 mat 0.75 - 0.25 - 0.25 - 0.25 - 0.25 - 0.75 - 0.75 - 0.75 - 0.75 - 0.25 - 5 2 mat 4 1 mat

Vektoren

Vectors

M 1 x el M 2 x el M 3 x el 3 1 sys

Plotting of individual rows of a matrix

Formatierungs-Dialog

Formatting Dialog

Doppelklick auf das Diagramm

Double-Click the plot

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

Einstellungen für das Linienraster

Grid settings

Achsenbeschriftungen

Axis labels

Legendeneinstellungen

Legend settings

Anzahl Punkte für die Funktionsberechnung

Number of sampling points along x or y

Eigenschaften an Variablenwerte binden

Option to link properties to variables

Skript-Editor

Script editor

Linienglättung

Smoothing

Einstellungen für den Diagrammtitel

Diagram Title settings

Objektformatierungen (Linienart...)

Object formatting styles

Einstellungen für die x-Achse

Settings for x axis

Einstellungen für die 2. y-Achse (rechts)

Settings for secondary y axis (right)

Einstellungen für die 1. y-Achse (links)

Settings for primary y axis (left)

Interaktive Achseneinstellung

Interaktive axis adjustment

- Ziehen mit der Maus, um den Achsenbereich zu verschieben - Scrollen, um beide Achsen gleich zu skalieren

- drag with left mouse button to move the axes without resizing - scroll to scale both axes up or down

Legende

Legend

Legende aktivieren

Activate legend:

Legend> IsLegendVisible: True

Objekteigenschaftseditor starten:

Open data series property editor:

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

2. y-Achse nutzen

use 2nd y axis

Linienart

Line style

Legendeneintrag

Object label (in legend)

Symbolart

Symbol style

Auswahl des Objekts im linken Fenster

Choose the object in the left window

Legendentext im Feld "SeriesName" des rechten Fensters eintragen.

Add legend text label to entry "SeriesName" in the right window

2D-Diagramme

2D plots

Grafik

Graphics

Inhalt

Contents

$Author: mkraska $ $Date: 2013-10-06 02:22:04 +0200 (So, 06. Okt 2013) $