Pages that link to "Item:Q1724632"

The following pages link to Local fractional \(Z\)-transforms with applications to signals on Cantor sets (Q1724632):

Displaying 12 items.

• The general solution for impulsive differential equations with Riemann-Liouville fractional-order \(q\in (1,2)\) (Q317749) (← links)
• Local fractional discrete wavelet transform for solving signals on Cantor sets (Q473820) (← links)
• Volumetric behavior quantification to characterize trajectory in phase space (Q1681683) (← links)
• Local fractional homotopy analysis method for solving non-differentiable problems on Cantor sets (Q1739841) (← links)
• A new approach to the \(Z\)-transform through infinite computation (Q2207702) (← links)
• Signal processing for nondifferentiable data defined on Cantor sets: a local fractional Fourier series approach (Q2248372) (← links)
• Local fractional Laplace homotopy analysis method for solving non-differentiable wave equations on Cantor sets (Q2322454) (← links)
• Local fractional integral transforms and their applications (Q2790399) (← links)
• Further results on fractional calculus for non-differentiable functions applications to Z-transform and generalized functions (Q2799648) (← links)
• New integral transform: Shehu transform a generalization of Sumudu and Laplace transform for solving differential equations (Q4627916) (← links)
• Haar wavelet fractional derivative (Q5070914) (← links)
• Log-Time Sampling of Signals: Zeta Transform (Q5350460) (← links)