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colinjcotter avatar colinjcotter commented on July 29, 2024

I also have some advection schemes where it would be great if we could assemble matrices from bilinear forms that contain operators equivalent to local solver kernels.

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colinjcotter avatar colinjcotter commented on July 29, 2024

This would also be a way to do hybridised systems.

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colinjcotter avatar colinjcotter commented on July 29, 2024

It's ok, I've figured out that we just need to assemble a block inverse to get a hybridised equation.

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miklos1 avatar miklos1 commented on July 29, 2024

@colinjcotter: What is the state of this? Is it implemented already?

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colinjcotter avatar colinjcotter commented on July 29, 2024

It is not, we are discussing to implement something like this to use
hybridisation. The main thing is that it needs to be able to operate on
mixed function spaces.

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colinjcotter avatar colinjcotter commented on July 29, 2024

My comment about on 23rd Dec 2014 only applies to the Helmholtz case, as it turns out, where pressure can be eliminated analytically. For Poisson, and more complicated things, it is necessary to assemble a local mixed function space block and invert it. We'll need to sketch out a plan for that.

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wence- avatar wence- commented on July 29, 2024

Coming as part of @thomasgibson's work.

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thomasgibson avatar thomasgibson commented on July 29, 2024

Related to #975

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wence- avatar wence- commented on July 29, 2024

Basic functionality is there, please raise specific slate issues.

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