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Functions Used in Optics   (Mathematica Guide)
 
Mathieu and Related Functions   (Mathematica Guide)
Important for elliptical shapes and periodic potentials, Mathematica achieves a new level of implementation for Mathieu-related functions, supporting arbitrary-precision ...
Approximate Functions and Interpolation   (Mathematica Tutorial)
In many kinds of numerical computations, it is convenient to introduce approximate functions. Approximate functions can be thought of as generalizations of ordinary ...
Customize Plots and Graphics   (Mathematica How To)
Mathematica gives you the power to customize every aspect of the styling of your plots. These "How tos" give step-by-step instructions for common details of appearance.
PlotStyle   (Built-in Mathematica Symbol)
PlotStyle is an option for plotting and related functions that specifies styles in which objects are to be drawn.
Mathieu and Related Functions   (Mathematica Tutorial)
Mathieu and related functions. The Mathieu functions MathieuC[a,q,z] and MathieuS[a,q,z] are solutions to the equation y^′′+[a-2qcos(2z)]y0. This equation appears in many ...
Get Coordinates for Points in a Plot   (Mathematica How To)
Mathematica 's interactive graphics capabilities let you determine the coordinates of a single point. You can also get arbitrary sequences of points and paths, and analyze ...
ListPointPlot3D   (Built-in Mathematica Symbol)
ListPointPlot3D[{{x_1, y_1, z_1}, {x_2, y_2, z_2}, ...}] generates a 3D scatter plot of points with coordinates {x_i, y_i, z_i}. ListPointPlot3D[array] generates a 3D scatter ...
Add Text outside the Plot Area   (Mathematica How To)
Whether for simple annotation or to produce publication-quality plots, adding text outside the area of plots is one of many customization features that Mathematica provides ...
Setting Up Functions with Optional ...   (Mathematica Tutorial)
When you define a complicated function, you will often want to let some of the arguments of the function be "optional". If you do not give those arguments explicitly, you ...
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