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Iris 2.0

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7. Plotting a cube

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Iris provides powerful cube-aware interpolation and regridding functionality, exposed through Iris cube methods. This functionality is provided by building upon existing interpolation schemes implemented by SciPy.

In Iris we refer to the avaliable types of interpolation and regridding as schemes . The following are the interpolation schemes that are currently available in Iris:

Interpolating a cube is achieved with the interpolate() method. This method expects two arguments:

The result is a new cube, interpolated at the sample points.

Sample points must be defined as an iterable of (coord, value(s)) pairs. The coord argument can be either a coordinate name or coordinate instance. The specified coordinate must exist on the cube being interpolated! For example:

are all examples of valid sample points.

The values for coordinates that correspond to date/times can be supplied as datetime.datetime or netcdftime.datetime instances, e.g. [('time', datetime.datetime(2009, 11, 19, 10, 30))] ).

Let’s take the air temperature cube we’ve seen previously:

>>>

We can interpolate specific values from the coordinates of the cube:

>>>

As we can see, the resulting cube is scalar and has longitude and latitude coordinates with the values defined in our sample points.

It isn’t necessary to specify sample points for every dimension, only those that you wish to interpolate over:

>>>

The sample points for a coordinate can be an array of values. When multiple coordinates are provided with arrays instead of scalar sample points, the coordinates on the resulting cube will be orthogonal:

>>>

Interpolation in Iris is not limited to horizontal-spatial coordinates - any coordinate satisfying the prerequisites of the chosen scheme may be interpolated over.

For instance, the iris.analysis.Linear scheme requires 1D numeric, monotonic, coordinates. Supposing we have a single column cube such as the one defined below:

>>>

This cube has a “hybrid-height” vertical coordinate system, meaning that the vertical coordinate is unevenly spaced in altitude:

>>>

We could regularise the vertical coordinate by defining 10 equally spaced altitude sample points between 400 and 1250 and interpolating our vertical coordinate onto these sample points:

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Roche Collision and Ken we’re terrific. They were so responsive and efficient. They did a fabulous job with my car. I would highly recommend Roche

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Never happy to need your services, but completely confidant you will go above and beyond to do a great job. Thanks Ken and staff.

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