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The following pages link to An analog of Titchmarsh's Theorem for the Dunkl transform (Q3053705):
Displaying 22 items.
- An analog of Titchmarsh's theorem for the generalized Dunkl transform (Q262291) (← links)
- An analog of Titchmarsh's theorem for the Fourier-Walsh transform (Q1646342) (← links)
- An analogue of the Titchmarsh theorem for the Fourier transform on locally compact Vilenkin groups (Q1743665) (← links)
- An analog of Titchmarsh's theorem for the \(q\)-Bessel transform (Q2000591) (← links)
- Characterising extended Lipschitz type conditions with moduli of continuity (Q2041230) (← links)
- Sharp approximation theorems and Fourier inequalities in the Dunkl setting (Q2202793) (← links)
- Titchmarsh's theorem in Clifford analysis (Q2226216) (← links)
- Estimate of \(K\)-functionals and modulus of smoothness constructed by generalized spherical mean operator (Q2253683) (← links)
- An analogue of the Titchmarsh theorem for the Fourier transform on the group of \(p\)-adic numbers (Q2403581) (← links)
- Miyachi's theorem for the Dunkl transform (Q3074602) (← links)
- On the Iterated Duggal Transforms (Q3559606) (← links)
- An analog of Morgan's theorem for the Kontorovich–Lebedev transform (Q3576331) (← links)
- (Q4598671) (← links)
- Generalization of Titchmarsh's theorems for the Minkowski algebra (Q5055307) (← links)
- Ingham-type theorems for the Dunkl Fourier transforms (Q5071706) (← links)
- Generalization of Titchmarsh’s Theorem for the Dunkl Transform on the Real Line (Q5250814) (← links)
- (Q5397169) (← links)
- (Q6185537) (← links)
- On the Fourier-Dunkl coefficients of generalized Lipschitz classes on the interval \([-1, 1]\) (Q6591077) (← links)
- Titchmarsh and Boas-type theorems related to \((\kappa,n)\)-Fourier transform (Q6636971) (← links)
- Generalized Lipschitz and Besov spaces in terms of decay of Dunkl transforms in the space \(L^2 (\mathbb{R}^d, w_l (x)dx)\) (Q6655824) (← links)
- Decay of Fourier-Dunkl transforms and generalized Lipschitz spaces (Q6661024) (← links)