Eva Miranda

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1,609 appearances 1 recordings 1 series first heard Jan 2025 last heard Jan 2025

Eva Miranda’s voice in public audio — every appearance, attributed to the second.

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So we feel like in this film in Karate Kit, right?

In Karate Kit.

Uh the kid had been, you know, washing the cars.

Yeah.

And you were washing the cars.

And and washing the cars, he didn't know he was learning the movements, no, to to win the competition.

So uh we are doing the same.

We have been washing the cars.

When I was showing you this Delson polytope, and I was saying this is a polytope.

This is a polytope, this is the car on which I will do the quantization of my manifold.

So now

The big question The big question is can we define Hilbert space and represent the algebras of smooth functions as operators acting on it?

And the inspiration is well.

Think of the quantization of cotangent bundles, right?

Instead of sticking to action angle coordinates

Which I have seen.

We could take this action angle coordinates, some kind of distribution of what we call Lagrangian foliation.

This is a way to frame the problem.

I didn't say what is a Lagrangian submanifold.

But the in this integrable systems case

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