Physical and geometrical interpretation of Grünwald-Letnikov differintegrals: measurement of path and acceleration
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Publication:261259
DOI10.1515/fca-2016-0009zbMath1339.26019OpenAlexW2335640857MaRDI QIDQ261259
Publication date: 23 March 2016
Published in: Fractional Calculus \& Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/fca-2016-0009
Fractional derivatives and integrals (26A33) Analytical theory of ordinary differential equations: series, transformations, transforms, operational calculus, etc. (34A25) Other functions coming from differential, difference and integral equations (33E30) Nonstandard measure theory (28E05)
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- Fractional integro-differential calculus and its control-theoretical applications. I: Mathematical fundamentals and the problem of interpretation
- Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
- On physical interpretations of fractional integration and differentiation
- And I say to myself: “What a fractional world!”
- Towards a geometric interpretation of generalized fractional integrals — Erdélyi-Kober type integrals on R N , as an example
- Advances in Fractional Calculus
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