A study of ∇-discrete fractional calculus operator on the radial Schrödinger equation for some physical potentials

DOI10.2989/16073606.2017.1334157zbMath1423.34015OpenAlexW2725487561MaRDI QIDQ5236117

Okkes Ozturk

Publication date: 15 October 2019

Published in: Quaestiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2989/16073606.2017.1334157

zbMATH Keywords

fractional calculusLeibniz rulediscrete fractional calculusradial Schrödinger equation\(\nabla\)-discrete fractional calculus operator

Mathematics Subject Classification ID

Difference operators (39A70) Linear difference operators (47B39) Fractional ordinary differential equations (34A08)

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Caputo and related fractional derivatives in singular systems

Cites Work

• Thermoelasticity of initially stressed bodies, asymptotic equipartition of energies
• On Sumudu transform method in discrete fractional calculus
• Modeling with fractional difference equations
• Nabla discrete fractional calculus and nabla inequalities
• Caputo type fractional difference operator and its application on discrete time scales
• A new transform method in nabla discrete fractional calculus
• Duality of singular linear systems of fractional nabla difference equations
• Sum and Difference Compositions in Discrete Fractional Calculus
• Discrete fractional calculus with the nabla operator
• New Trends in Nanotechnology and Fractional Calculus Applications
• Initial value problems in discrete fractional calculus
• Geometric relation between two different types of initial conditions of singular systems of fractional nabla difference equations
• An evolutionary equation in thermoelasticity of dipolar bodies
• Differences of Fractional Order
• Exponential functions of discrete fractional calculus
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