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- Fractional-order_control abstract "Fractional-order control (FOC) is a field of control theory that uses the fractional-order integrator as part of the control system design toolkit.The fundamental advantage of FOC is that the fractional-order integrator weights history using a function that decays with a power-law tail. The effect is that the effects of all time are computed for each iteration of the control algorithm. This creates a 'distribution of time constants,' the upshot of which is there is no particular time constant, or resonance frequency, for the system.In fact, the fractional integral operator is different from any integer-order rational transfer function , in the sense that it is a non-local operator that possesses an infinite memory and takes into account the whole history of its input signal.Fractional-order control shows promise in many controlled environments that suffer from the classical problems of overshoot and resonance, as well as time diffuse applications such as thermal dissipation and chemical mixing.".
- Fractional-order_control wikiPageExternalLink home.html.
- Fractional-order_control wikiPageExternalLink fda08.cankaya.edu.tr.
- Fractional-order_control wikiPageExternalLink fractionalcalculus.
- Fractional-order_control wikiPageExternalLink index.html.
- Fractional-order_control wikiPageExternalLink FDA06.
- Fractional-order_control wikiPageID "1548510".
- Fractional-order_control wikiPageRevisionID "560393104".
- Fractional-order_control hasPhotoCollection Fractional-order_control.
- Fractional-order_control subject Category:Control_theory.
- Fractional-order_control subject Category:Cybernetics.
- Fractional-order_control comment "Fractional-order control (FOC) is a field of control theory that uses the fractional-order integrator as part of the control system design toolkit.The fundamental advantage of FOC is that the fractional-order integrator weights history using a function that decays with a power-law tail. The effect is that the effects of all time are computed for each iteration of the control algorithm.".
- Fractional-order_control label "Fractional-order control".
- Fractional-order_control sameAs m.059hyp.
- Fractional-order_control sameAs Q5477516.
- Fractional-order_control sameAs Q5477516.
- Fractional-order_control wasDerivedFrom Fractional-order_control?oldid=560393104.
- Fractional-order_control isPrimaryTopicOf Fractional-order_control.