Pages that link to "Item:Q2819176"
From MaRDI portal
The following pages link to The continuous wavelet transform in \(n\)-dimensions (Q2819176):
Displaying 23 items.
- Relationship of \(d\)-dimensional continuous multi-scale wavelet shrinkage with integro-differential equations (Q600554) (← links)
- The convolution theorem for the continuous wavelet transform (Q948343) (← links)
- The continuous shearlet transform in arbitrary space dimensions (Q981639) (← links)
- The continuous wavelet transform and symmetric spaces (Q1398026) (← links)
- Continuous wavelet transforms on the space \(L^{2}(\mathbf R,\mathbb H; dx)\) (Q1433245) (← links)
- Continuous wavelet transform of Schwartz distributions (Q2008595) (← links)
- Continuous wavelet transform of Schwartz distributions in \(\mathcal{D}'(\mathbb{R}^{n}),n\geq 1\) (Q2162428) (← links)
- Continuous wavelet transform of Schwartz tempered distributions in \(S^\prime (\mathbb{R}^n)\) (Q2311031) (← links)
- Continuous wavelet transforms on \(n\)-dimensional spheres (Q2517408) (← links)
- Continuous curvelet transform. I: Resolution of the wavefront set (Q2568216) (← links)
- On the space of periodic distributions with multi-dimensional wavelet packet transform (Q2692659) (← links)
- Continuous wavelets transforms from semidirect products. (Q2756059) (← links)
- Clifford Continuous Wavelet Transforms in Ll0,2 and Ll0,3 (Q3621326) (← links)
- (Q4326372) (← links)
- (Q4433563) (← links)
- The Complete Length Twelve Parametrized Wavelets (Q4609810) (← links)
- Continuous wavelet transform on local fields (Q4627542) (← links)
- (Q4705918) (← links)
- Wave packet transform and fractional wave packet transform of rapidly decreasing functions (Q4990045) (← links)
- A note on continuous fractional wavelet transform in ℝn (Q5076023) (← links)
- Continuous wavelet transform of Schwartz tempered distributions (Q5203806) (← links)
- (Q5299359) (← links)
- Decay properties of the discrete wavelet transform in \(n\) dimensions with independent dilation parameters (Q5964575) (← links)