Advances in Fractional Calculus Theoretical Developments and Applications in Physics and Engineering /
In the last two decades, fractional (or non integer) differentiation has played a very important role in various fields such as mechanics, electricity, chemistry, biology, economics, control theory and signal and image processing. For example, in the last three fields, some important considerations...
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| Format: | Electronic eBook |
| Language: | English |
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Dordrecht :
Springer Netherlands,
2007.
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| Subjects: | |
| Online Access: | Full Text via HEAL-Link |
Table of Contents:
- Analytical and Numerical Techniques
- Three Classes of FDEs Amenable to Approximation Using a Galerkin Technique
- Enumeration of the Real Zeros of the Mittag-Leffler Function E?(z), 1 Operators on Field Programmable Gate Arrays
- Complex Order-Distributions Using Conjugated order Differintegrals
- Viscoelastic and Disordered Media
- Fractional Derivative Consideration on Nonlinear Viscoelastic Statical and Dynamical Behavior under Large Pre-Displacement
- Quasi-Fractals: New Possibilities in Description of Disordered Media
- Fractional Damping: Stochastic Origin and Finite Approximations
- Analytical Modelling and Experimental Identification of Viscoelastic Mechanical Systems
- Control
- LMI Characterization of Fractional Systems Stability
- Active Wave Control for Flexible Structures Using Fractional Calculus
- Fractional-order Control of a Flexible Manipulator
- Tuning Rules for Fractional PIDs
- Frequency Band-Limited Fractional Differentiator Prefilter in Path Tracking Design
- Flatness Control of a Fractional Thermal System
- Robustness Comparison of Smith Predictor-based Control and Fractional-Order Control
- Robust Design of an Anti-windup Compensated 3rd-Generation Crone Controller
- Robustness of Fractional-order Boundary Control of Time Fractional Wave Equations with Delayed Boundary Measurement Using the Simple Predictor.