Pages that link to "Item:Q2576320"
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The following pages link to Testing for chaos in deterministic systems with noise (Q2576320):
Displaying 11 items.
- Characterization of Rolling Element Bearing Data Using the Gottwald and Melbourne’s 0-1 Test and the Hugichi Fractal Dimension (Q5131948) (← links)
- A Novel Method for Chaos Detection in Heavy Noisy Environments Based on Distribution of Energy (Q5206893) (← links)
- Characterizing the Dynamics of the Watt Governor System Under Harmonic Perturbation and Gaussian Noise (Q5220428) (← links)
- Dynamical Response of a Van der Pol System with an External Harmonic Excitation and Fractional Derivative (Q5261476) (← links)
- Complex response of an oscillating vertical cantilever with clearance (Q6143747) (← links)
- An adjoint-free four-dimensional variational data assimilation method via a modified Cholesky decomposition and an iterative Woodbury matrix formula (Q6166395) (← links)
- Dynamical probing of piecewise nonlinear resistor-capacitor inductor shunted Josephson junction circuit embedded in microcontroller implementation (Q6489888) (← links)
- Revisiting the Toda-Brumer-Duff criterion for order-chaos transition in dynamical systems (Q6496476) (← links)
- A financial chaotic system control method based on intermittent controller (Q6534546) (← links)
- Control of chaotic systems through reservoir computing (Q6553618) (← links)
- Identifying the nonlinear dynamics of logistic mapping using the modified 0--1 test for chaos (Q6608855) (← links)
