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Fractional Calculus in Bioengineering, Part3
Critical Reviews in Biomedical Engineering, 2004Fractional calculus (integral and differential operations of noninteger order) is not often used to model biological systems. Although the basic mathematical ideas were developed long ago by the mathematicians Leibniz (1695), Liouville (1834), Riemann (1892), and others and brought to the attention of the engineering world by Oliver Heaviside in the ...
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Fractional Chern insulators in magic-angle twisted bilayer graphene
Nature, 2021Yonglong Xie +2 more
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EXPANSIONS BY THE FRACTIONAL CALCULUS [PDF]
The Quarterly Journal of Mathematics, 1936 openaire +1 more source
Signatures of fractional quantum anomalous Hall states in twisted MoTe2
Nature, 2023, Eric Anderson, Chong Wang
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Thermodynamic evidence of fractional Chern insulator in moiré MoTe2
Nature, 2023, Patrick Knüppel, Kenji Watanabe
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Correlated insulating states at fractional fillings of moiré superlattices
Nature, 2020Yang Xu, Song Liu, Daniel A Rhodes
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Observation of fractional edge excitations in nanographene spin chains
Nature, 2021Shantanu Mishra +2 more
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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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Hypoalbuminemia: Pathogenesis and Clinical Significance
Journal of Parenteral and Enteral Nutrition, 2019Peter B Soeters, Robert R Wolfe
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