Fueter theorems over alternative star-algebras correspond one-to-one with Fueter trees whose number on an (n+1)-dimensional hypercomplex space equals the number of partitions of n into odd parts.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Establishes fractional Leibniz rules for the Dunkl Laplacian via Dunkl paraproducts, pointwise decay estimates, and almost orthogonality in the Dunkl framework.
citing papers explorer
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Fueter trees for Dunkl-regular functions over alternative *-algebras
Fueter theorems over alternative star-algebras correspond one-to-one with Fueter trees whose number on an (n+1)-dimensional hypercomplex space equals the number of partitions of n into odd parts.
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Dunkl paraproducts and fractional Leibniz rules for the Dunkl Laplacian
Establishes fractional Leibniz rules for the Dunkl Laplacian via Dunkl paraproducts, pointwise decay estimates, and almost orthogonality in the Dunkl framework.