Generate a density plot over standard slice surfaces:

Standard axis-aligned stacked slice surfaces:

Standard boundary surfaces:

Plot the densities over any surface region:

Plotting over a volume primitive is equivalent to plotting over RegionBoundary [reg]:

Plot the densities over the surface :

Plot the densities over multiple surfaces:

Specify the number of stack planes:

Specify the cutting angle for a center-cut sphere slice:

Areas where the function becomes nonreal are excluded:

Use RegionFunction to expose obscured slices:

The domain may be specified by a region including Cone :

A formula region including ImplicitRegion :

A mesh-based region including BoundaryMeshRegion :

Use PlotTheme to immediately get overall styling:

Use PlotLegends to get a color bar for the different values:

Control the display of axes with Axes :

Label axes using AxesLabel and the whole plot using PlotLabel :

Color the plot by the function values with ColorFunction :

Style the slice surface boundaries with BoundaryStyle :

TargetUnits specifies which units to use in the visualization:

Create a plot with a log-scaled axis:

Reverse the coordinate direction in the direction:

Axes are drawn by default:

Use Axes False to remove the axes:

Turn each axis on individually:

No axes labels are drawn by default:

Label the axis:

Use specific labels for each axis:

Use labels based on variables specified in SliceDensityPlot3D :

The position of the axes is determined automatically:

Specify an explicit origin for the axes:

Change the style for the axes:

Specify the style of each axis:

Use different styles for the ticks and the axes:

Style the slice surface boundaries:

By default, the edges of the bounding box have the same length:

Use BoxRatios Automatic to show the natural scale of the 3D coordinate values:

Use custom length ratios for each side of the bounding box:

Color clipped regions:

Remove clipped regions with None :

Color the slice surfaces according to the density values :

Use a named color gradient available in ColorData :

Use red when :

By default, scaled values are used:

Use ColorFunctionScaling False to get access to unscaled f values:

Use named sizes such as Tiny , Small , Medium and Large :

Specify the width of the plot:

Specify the height of the plot:

Allow the width and height to be up to a certain size:

Specify the width and height for a graphic, padding with space if necessary:

Setting AspectRatio Full will fill the available space:

Use maximum sizes for the width and height:

Use ImageSize Full to fill the available space in an object:

Specify the image size as a fraction of the available space:

Generate a higher-quality plot:

Emphasize performance, possibly at the cost of quality:

Show a legend for the densities:

PlotLegends automatically matches the color function:

Control placement of the legend with Placed :

Use PlotPoints to determine sampling of slice surfaces:

Show All contours by default:

Show a select range:

Show only function values between 0 and 2:

Or with the fully qualified specification:

Use a theme with detailed grid lines, ticks, and legends:

Any option setting overrides PlotTheme settings, in this case removing face grids:

Compare different plot themes:

Include only the contours where or :

Include only the contours where :

By default, plots have linear scales in all directions:

Create a plot with a log-scaled axis:

Use ScalingFunctions to scale to reverse the coordinate direction in the direction:

Use a scale defined by a function and its inverse:

Slice surfaces that are defined relative to the bounding box are unaffected by scaling functions:

Axes and legends are labeled with the units specified by TargetUnits :

Units specified by Quantity are converted to those specified by TargetUnits :

Ticks are placed automatically in each plot:

Use Ticks None to not draw any tick marks:

Place tick marks at specific positions:

Draw tick marks at the specified positions with the specified labels:

Specify tick marks with scaled lengths:

Customize each tick with position, length, labeling and styling:

By default, the ticks and tick labels use the same styles as the axis:

Specify overall ticks style, including the tick labels:

Specify tick style for each of the axes:

Evaluate functions using machine-precision arithmetic:

Plot the function :

Plot the functions and :

Plot the functions and :

Plot the functions and :

Plot the functions and :

Plot the functions and :

Plot , a product of univariate functions:

Plot and , univariate and bivariate functions:

Plot , a trivariate function:

Plot a sum of exponentials sum_ialpha_i exp(-TemplateBox[{{p, -, {p, _, i}}}, Norm]^2):

Pick the points randomly in a box:

Compare with other ways of visualizing:

Show them together:

Plot the PDF of a distribution:

Simulate the distribution and show point distribution:

Plot the CDF of a distribution:

The SurvivalFunction :

The HazardFunction :

Explore Correlation parameters for a MultinormalDistribution , where ρ_ab is the correlation between a and b:

Correlation between x and y only:

Use planes given by the covariance matrix:

Visualize the PDF of a ProductDistribution :

A product of three different distributions:

Visualize the PDF of a kernel density estimate of some trivariate data, where density > 0.01:

Plot the phase using color on the isosurface of a quadrupole potential:

Alternatively, show the 17<=TemplateBox[{f}, Abs]<=140 on several planes:

Plot spherical waves cos(omega TemplateBox[{{p, -, {p, _, i}}}, Norm]) from three sources in space:

Plot hydrogen orbital densities for quantum numbers , , :

Plot on a surface:

Plot :

An electrostatic potential built from a collection of point charges at positions :

Two charges and :

Plot iso charge surfaces:

Show them together:

Visualize a nonlinear sine-Gordon equation in two spatial dimensions with periodic boundary conditions, with time represented along the axis:

The solution evolves in time along the axis:

Visualize Wolfram's nonlinear wave equation in two spatial dimensions, with time represented along the axis:

Visualize solutions to 3D partial differential equations. In this case, a Poisson equation over a Ball and Dirichlet boundary conditions: