Finite-time rotationally coherent sets are defined via IDL plus LAVD and applied to photospheric supergranulation, showing instantaneous vortices often fail to match finite-time coherent rotating structures and that compressibility enables coherence via contraction.
An inflated dynamic Laplacian to track the emergence and disappearance of semi-material coherent sets
2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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UNVERDICTED 2representative citing papers
Applies sparsity-promoting DMD to weather simulation observables to identify sparse transient Koopman modes representing convective structures.
citing papers explorer
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Quasi-material finite-time rotationally coherent sets in photospheric supergranulation
Finite-time rotationally coherent sets are defined via IDL plus LAVD and applied to photospheric supergranulation, showing instantaneous vortices often fail to match finite-time coherent rotating structures and that compressibility enables coherence via contraction.
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Extracting transient Koopman modes from short-term weather simulations with sparsity-promoting dynamic mode decomposition
Applies sparsity-promoting DMD to weather simulation observables to identify sparse transient Koopman modes representing convective structures.