Computes dimensions of symmetry spaces for the gKPZ equation via multi-indices that avoid over-parametrization, providing an elementary proof that simplifies prior decorated-tree results and completes the chain-rule program.
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Constructs Anderson Hamiltonians with singular potentials on bounded domains and relates their integrated density of states' Lifschitz tails to principal eigenvalue tails.
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Symmetries for the gKPZ equation via multi-indices
Computes dimensions of symmetry spaces for the gKPZ equation via multi-indices that avoid over-parametrization, providing an elementary proof that simplifies prior decorated-tree results and completes the chain-rule program.
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Anderson Hamiltonians with singular potentials
Constructs Anderson Hamiltonians with singular potentials on bounded domains and relates their integrated density of states' Lifschitz tails to principal eigenvalue tails.