Fractional order control - A tutorial

By YangQuan Chen, Ivo Petrás, Dingyu Xue. American Control Conference, 2009

942 citations recorded by the source corpus.

Subfields: Control and Systems Engineering, Modeling and Simulation, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/ca48b10cf9b6eb27db3dfe52d8ef38e91a01d4f8

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Control and Systems Engineering

1. Xiaosong Hu
2. Fabrizio Padula
3. Ivo Petrás
4. Antonio Visioli
5. Carolin Birk
6. Chongmin Song
7. Michael G. Pecht
8. Concepción A. Monje

In Modeling and Simulation

1. Ivo Petrás
2. Antonio Visioli
3. Fabrizio Padula
4. Carolin Birk
5. Chongmin Song

In Numerical Analysis

1. Antonio Visioli
2. Fabrizio Padula
3. Carolin Birk
4. Chongmin Song
5. Ivo Petrás

Citations in the corpus

• Conceptual design of a selectable fractional-order differentiator for industrial applications (2014, background): “In fact, the number of researches in fractional-order differentiators and integrators and its application in various fields have drastically increased since the year 2000 and there is already a widespread of applications for such field—which is evidently shown in the increased number of conferences ”
• An improved non-classical method for the solution of fractional differential equations (2010, background): “Moreover, the design of fractional circuits and systems, including fractional control, have received strong attention [3,11, 12 ,19,31].”
• Tuning and implementation methods for fractional-order controllers (2012, methodology): “Ths measure of stability has to be checked out additionally by some known method as for example frequency method [9].”
• A review of fractional-order techniques applied to lithium-ion batteries, lead-acid batteries, and supercapacitors (2018, background): “If α1, · · · , αn are all positive integer multiples of a real number γ, then (6) is a commensurate fractional-order system of order γ; otherwise, it is said to be incommensurate, with more degrees of freedom to fit system dynamics [19, 31, 32].”
• Set‐point weight tuning rules for fractional‐order PID controllers (2013, methodology): “In order to implement the fractional-order controller (see [22] and references therein contained for practical implementation in microprocessor devices), the Oustaloup continuous integer-order approximation [23] has been employed.”