Pages that link to "Item:Q1699724"
From MaRDI portal
The following pages link to A couple of fractional powers of Hankel-type integral transformations and pseudo-differential operators (Q1699724):
Displaying 17 items.
- Two versions of fractional powers of Hankel-type transformations and pseudo-differential operators (Q330569) (← links)
- A couple of fractional powers of Hankel-type integral transformations of arbitrary order (Q331854) (← links)
- The fractional Hankel transform of certain tempered distributions and pseudo-differential operators (Q467119) (← links)
- A fractional power theory for Hankel transform in \(L^ 2(\mathbb{R}^ +)\) (Q1176163) (← links)
- Fractional powers of Hankel transforms in the Zemanian spaces (Q1191772) (← links)
- A framework of linear canonical Hankel transform pairs in distribution spaces and their applications (Q1982629) (← links)
- Norm estimates for the pseudo-differential operator involving fractional Hankel-like transform on \(\mathcal{S}\)-type spaces (Q2106149) (← links)
- A new couple of Sobolev-type spaces and some applications (Q2114748) (← links)
- Convolution for a pair of quadratic-phase Hankel transforms (Q2189989) (← links)
- The fractional Hankel-type integral wavelet packet transformation (Q2306721) (← links)
- A pair of pseudo-differential operators involving Hankel-type integral transformations (Q2345379) (← links)
- Convolution with the linear canonical Hankel transformation (Q2419452) (← links)
- The product of generalized wavelet transform involving fractional Hankel-type transform on some function spaces (Q4626544) (← links)
- A pair of linear canonical Hankel transformations and associated pseudo-differential operators (Q4689885) (← links)
- The linear canonical Hankel type transformations associated with translation and convolution (Q5083061) (← links)
- Composition of linear canonical Hankel pseudo-differential operators (Q6650664) (← links)
- Pseudo-differential operators associated with a pair of quadratic-phase Hankel transformations (Q6657531) (← links)