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Experimental Investigation of Fractional Order Behavior in an Oscillating Disk
by
Garcia-Bravo, Jose
, Petty, Jordan
, Choudhuri, Rajarshi
, French, Richard Mark
in
26A33
/ 34A08
/ 34K11
/ 76A99
/ Abstract Harmonic Analysis
/ Analysis
/ Bagley-Torvik equation
/ experiment
/ Finite difference method
/ fractional calculus
/ fractional ordinary differential equations
/ Functional Analysis
/ Integral Transforms
/ Mathematics
/ Newtonian fluid
/ Numerical models
/ Operational Calculus
/ oscillating
/ Research Paper
/ Riemann-Liouville fractional derivative
2020
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Experimental Investigation of Fractional Order Behavior in an Oscillating Disk
by
Garcia-Bravo, Jose
, Petty, Jordan
, Choudhuri, Rajarshi
, French, Richard Mark
in
26A33
/ 34A08
/ 34K11
/ 76A99
/ Abstract Harmonic Analysis
/ Analysis
/ Bagley-Torvik equation
/ experiment
/ Finite difference method
/ fractional calculus
/ fractional ordinary differential equations
/ Functional Analysis
/ Integral Transforms
/ Mathematics
/ Newtonian fluid
/ Numerical models
/ Operational Calculus
/ oscillating
/ Research Paper
/ Riemann-Liouville fractional derivative
2020
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Experimental Investigation of Fractional Order Behavior in an Oscillating Disk
by
Garcia-Bravo, Jose
, Petty, Jordan
, Choudhuri, Rajarshi
, French, Richard Mark
in
26A33
/ 34A08
/ 34K11
/ 76A99
/ Abstract Harmonic Analysis
/ Analysis
/ Bagley-Torvik equation
/ experiment
/ Finite difference method
/ fractional calculus
/ fractional ordinary differential equations
/ Functional Analysis
/ Integral Transforms
/ Mathematics
/ Newtonian fluid
/ Numerical models
/ Operational Calculus
/ oscillating
/ Research Paper
/ Riemann-Liouville fractional derivative
2020
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Experimental Investigation of Fractional Order Behavior in an Oscillating Disk
Journal Article
Experimental Investigation of Fractional Order Behavior in an Oscillating Disk
2020
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Overview
An experimental investigation is presented of an oscillating disk submerged in water. The system is adapted from one modeled by the Bagley-Torvik equation, being modified to more closely approximate idealizations in the derivation. The modified system eliminates alignment problems that would violate the assumption of fluid forces being due only to shear in the fluid. An implicit finite difference model based on the Riemann-Liouville fractional derivative was used to model the observed oscillatory free response resulting from a non-homogeneous initial condition. The numerical model accounted for motion well until the amplitude was small.
MSC 2010
: 26A33, 34A08, 76A99, 34K11
Publisher
Versita,De Gruyter,Nature Publishing Group
Subject
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