Pages that link to "Item:Q2470169"
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The following pages link to An algorithm for computing the fractal dimension of waveforms (Q2470169):
Displaying 12 items.
- The fractal dimension of a test signal: Implications for system identification procedures (Q580211) (← links)
- A class of negatively fractal dimensional Gaussian random functions (Q624745) (← links)
- On fractal dimension of waveforms (Q813687) (← links)
- Waveform fractal dimension for mode shape-based damage identification of beam-type structures (Q835972) (← links)
- Fractal dimension analysis of higher-order mode shapes for damage identification of beam structures (Q1954787) (← links)
- A new approach to measure the fractal dimension of a trajectory in the high-dimensional phase space (Q2162265) (← links)
- On initial value problems of fractal delay equations (Q2698276) (← links)
- A procedure to estimate the fractal dimension of waveforms (Q2751452) (← links)
- ALGORITHMS FOR FRACTAL DIMENSION CALCULATION (Q3532441) (← links)
- A Computer Algorithm for Determining the Hausdorff Dimension of Certain Fractals (Q3796435) (← links)
- (Q4256950) (← links)
- R-L ALGORITHM: AN APPROXIMATION ALGORITHM FOR FRACTAL SIGNALS BASED ON FRACTIONAL CALCULUS (Q5082102) (← links)