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1975
The purpose of this paper is to give a simple development of the Weyl fractional transform W−v, and to establish some of its elementary properties. In particular, we shall define the Weyl fractional derivative Wv and show that $$W^{\alpha + \beta } = W^\alpha W^\beta $$ for all α and β, positive, negative, or zero.
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The purpose of this paper is to give a simple development of the Weyl fractional transform W−v, and to establish some of its elementary properties. In particular, we shall define the Weyl fractional derivative Wv and show that $$W^{\alpha + \beta } = W^\alpha W^\beta $$ for all α and β, positive, negative, or zero.
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, 2018 An introduction to fractional calculus
2009An introduction to fractional ...
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Beyond food: The multiple pathways for inclusion of materials into ancient dental calculus
American Journal of Physical Anthropology, 2017Anita Radini +2 more
exaly
Successful enrichment and recovery of whole mitochondrial genomes from ancient human dental calculus
American Journal of Physical Anthropology, 2016Andrew T Ozga +2 more
exaly
Clinical Attachment Loss, Systemic Bone Density, and Subgingival Calculus in Postmenopausal Women
Journal of Periodontology, 2007Jean Wactawski-wende
exaly
Incomplete Fractional Calculus
Progress in Fractional Differentiation and Applications, 2022openaire +2 more sources