Generate a plot over standard slice surfaces:

Standard axis-aligned stacked slice surfaces:

Standard boundary surfaces:

Plot over any surface region:

A volume slice region is equivalent to plotting over RegionBoundary[reg]:

Plot over the surface :

Plot over multiple slice surfaces:

Specify the number of stacked planes:

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

For regular data consisting of vectors, the , , and data reflects its positions in the array:

Provide explicit , , and data ranges by using DataRange:

Use VectorPoints to specify the number of arrows:

Plot a vector field given by QuantityArray:

Use RegionFunction to expose obscured slices:

Use PlotTheme to immediately get overall styling:

Control the display of axes with Axes:

Label axes using AxesLabel and the whole plot using PlotLabel:

Color the vectors by their magnitude with VectorColorFunction:

Use VectorStyle to control the shape of the vectors:

Scale to reflect vector magnitudes:

Style the slice surface boundaries with BoundaryStyle:

TargetUnits specifies which units to use in the visualization:

Style the 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:

By default, clipped vectors are given a constant color that is consistent with the minimum or maximum vector lengths given by VectorRange:

Suppress the clipped vectors:

Style the clipped vectors:

Style the short and long clipped vectors differently:

By default, the data range is taken to be the dimension of the array:

Explicitly specify the data range:

Generate a higher-quality plot:

Emphasize performance, possibly at the cost of quality:

Use a legend to indicate vector magnitudes:

Show All vectors by default:

Show a select range:

Padding is computed automatically by default:

Specify no padding for all , , and ranges:

Specify an explicit padding for all , , and ranges:

Add 10% padding to all , , and ranges:

Specify padding for and ranges:

Use a theme:

Regular options override PlotTheme settings, in this case turning off FaceGrids:

Compare different plot themes:

Use RegionFunction to specify what regions of the slice surfaces to include:

Plot vectors only over regions where the field magnitude is above a given threshold:

By default, vectors are colored according to their norm:

Change the color function:

Use any named color gradient from ColorData:

Color the vectors according to their value:

Use VectorColorFunctionScalingFalse to get unscaled values:

By default, scaled values are used:

Use VectorColorFunctionScaling->False to get unscaled values:

Explicitly specify the scaling for each color function argument:

The default vector marker is "Arrow3D":

Use other named markers:

Use automatically determined vector points:

Use symbolic names to specify the set of field vectors:

Create a regular grid of field vectors with the same number of arrows for , , and :

Specify the range of vector norms that are displayed with varying color:

Combine with ClippingStyle to remove the clipped vectors:

Or specify a different style for clipped vectors:

By default, arrows are displayed with a constant length:

Use Automatic to scale arrows proportionally to the corresponding vector norm:

Use VectorSizes to specify the range of relative lengths of the arrows:

Make the vectors half of the default size:

With VectorScaling, VectorSizes controls the range of the lengths of the arrows relative to the default size:

VectorColorFunction has precedence over VectorStyle:

Specify which units to use in the visualization:

Constant vector fields from data:

A circulating flow from data:

Divergent flow:

Convergent flow:

Visualize the gradient vectors of a 3D image:

Compute the vector orientations:

Convert to vector data:

Show the vectors with the image:

Visualize Hill's spherical vortex, with vortex radius and velocity :

Compute velocity vectors:

Visualize the vortex by coloring based on the flow speed:

Visualize the divergence-free field of a scalar function :

Visualize the vortices formed by these fields:

Observe the gradient field superimposed on a density plot of a function: