Kai Diethelm

Professor

Technical University of Applied Sciences Würzburg-Schweinfurt

Germany

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Professor Kai Diethelm is a faculty member at the Technical University of Applied Sciences Würzburg-Schweinfurt in Germany. His research areas include fractional differential equations, stability analysis, and numerical methods for fractional calculus, as evidenced by his recent publications. He has contributed to the understanding of solutions to fractional differential systems and has explored various approaches and challenges in this evolving field.

Articles (10)

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2024

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2024

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2023

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2022

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2022

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2022

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2022

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2022

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2020

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2020

Collaborators (1)

J. A. Tenreiro Machado

Principal Coordinator Professor

Polytechnic Institute of Porto

PORTUGAL

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Kai Diethelm

Research Interests

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About

Articles (10)

A constructive approach for investigating the stability of incommensurate fractional differential systems

On the separation of solutions to fractional differential equations of order α ∈ (1,2)

A New Approach to Shooting Methods for Terminal Value Problems of Fractional Differential Equations

Trends, directions for further research, and some open problems of fractional calculus

An Analytic and Numerical Analysis of Weighted Singular Cauchy Integrals with Exponential Weights on ℝ

Asymptotic behaviour of solutions to non-commensurate fractional-order planar systems

A New Diffusive Representation for Fractional Derivatives, Part II: Convergence Analysis of the Numerical Scheme

A Hilbert Space Approach to Fractional Differential Equations

Why fractional derivatives with nonsingular kernels should not be used

Good (and Not So Good) Practices in Computational Methods for Fractional Calculus

Collaborators (1)

J. A. Tenreiro Machado

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Kai Diethelm

Research Interests

Explore related searches

Contact this professor

About

Articles (10)

A constructive approach for investigating the stability of incommensurate fractional differential systems

On the separation of solutions to fractional differential equations of order α ∈ (1,2)

A New Approach to Shooting Methods for Terminal Value Problems of Fractional Differential Equations

Trends, directions for further research, and some open problems of fractional calculus

An Analytic and Numerical Analysis of Weighted Singular Cauchy Integrals with Exponential Weights on ℝ

Asymptotic behaviour of solutions to non-commensurate fractional-order planar systems

A New Diffusive Representation for Fractional Derivatives, Part II: Convergence Analysis of the Numerical Scheme

A Hilbert Space Approach to Fractional Differential Equations

Why fractional derivatives with nonsingular kernels should not be used

Good (and Not So Good) Practices in Computational Methods for Fractional Calculus

Collaborators (1)

J. A. Tenreiro Machado

Make your next move.

On the separation of solutions to fractional differential equations of order α ∈ (1,2)