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Two implementations of fractional-order relaxation oscillators

https://doi.org/10.1007/s10470-020-01640-x
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3 without a DOI — not checked. A reference deposited without a DOI is never matched by title or guessed at; it stays outside the checked set, and this line discloses that.

The 26 checked references that resolve
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Synchronization and FPGA realization of fractional-order Izhikevich neuron model
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FPGA Implementation of the Fractional Order Integrator/Differentiator: Two Approaches and Applications
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A review and evaluation of numerical tools for fractional calculus and fractional order controls
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New analog implementation technique for fractional-order controller: A DC motor control
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Biomedical image encryption based on double-humped and fractional logistic maps
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Fractional-order sinusoidal oscillators: Design procedure and practical examples
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All Possible Topologies of the Fractional-Order Wien Oscillator Family Using Different Approximation Techniques
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Survey on Two-Port Network-Based Fractional-Order Oscillators
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Three Fractional-Order-Capacitors-Based Oscillators with Controllable Phase and Frequency
resolves10.1007/s00034-016-0243-5
Practical Design and Evaluation of Fractional-Order Oscillator Using Differential Voltage Current Conveyors
resolves10.1007/s10470-009-9329-3
On a multivibrator that employs a fractional capacitor
resolves10.1016/j.aeue.2016.03.020
A low frequency oscillator using a super-capacitor
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Fractional-Order Relaxation Oscillators Based on Op-Amp and OTRA
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Charging and discharging RC<inf>α</inf> circuit under Riemann-Liouville and Caputo fractional derivatives
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On the Approximation of Fractional-Order Circuit Design
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The 3 references without a DOI — listed, not checked
no DOI — not checkedPodlubny, I. (1998). Fractional differential equations: an introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications (Vol. 198). Amsterdam: Elsevier.
no DOI — not checkedGorenflo, R., Kilbas, A. A., Mainardi, F., & Rogosin, S. V. (2014). The two-parametric Mittag–Leffler function (pp. 55–96). Berlin: Springer.
no DOI — not checkedGorenflo, R., Kilbas, A. A., Mainardi, F., & Rogosin, S. V. (2014). The classical Mittag–Leffler function (pp. 17–54). Berlin: Springer.
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