Pages that link to "Item:Q2655132"
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The following pages link to Hilbert transforms on the sphere with the Clifford algebra setting (Q2655132):
Displaying 21 items.
- Phase derivative of monogenic signals in higher dimensional spaces (Q371727) (← links)
- The Hilbert transform on the two-sphere: A spectral characterization (Q600859) (← links)
- A class of iterative greedy algorithms related to Blaschke product (Q824236) (← links)
- Clifford algebra approach to pointwise convergence of Fourier series on spheres (Q867803) (← links)
- Uncertainty principle and phase-amplitude analysis of signals on the unit sphere (Q1686872) (← links)
- Mathematical theory of signal analysis vs. complex analysis method of harmonic analysis (Q2016931) (← links)
- A new quaternion hyper-complex space with hyper argument and basic functions via quaternion dynamic equations (Q2074697) (← links)
- Quaternionic exponentially dichotomous operators through \(S\)-spectral splitting and applications to Cauchy problem (Q2099088) (← links)
- Positive-instantaneous frequency and approximation (Q2141328) (← links)
- Schwarz problems for poly-Hardy space on the unit ball (Q2410821) (← links)
- A metric dependent Hilbert transform in Clifford analysis (Q2469061) (← links)
- Riemann-Hilbert problems for poly-Hardy space on the unit ball (Q2811379) (← links)
- Adaptive Fourier decomposition of functions in quaternionic Hardy spaces (Q3118863) (← links)
- A Theory on Non-Constant Frequency Decompositions and Applications (Q3296691) (← links)
- (Q3517486) (← links)
- Clifford–Fourier transform on hyperbolic space (Q4977831) (← links)
- Hardy Spaces for the Three-Dimensional Vekua Equation (Q5115034) (← links)
- Hilbert transform for the three-dimensional Vekua equation (Q5231354) (← links)
- A Spherical Harmonic Expansion of the Hilbert Transform on the Two-Sphere (Q5851928) (← links)
- Orthogonalization in Clifford Hilbert modules and applications (Q6069935) (← links)
- Harmonic and heat flow representations of the Gaussian white noise (Q6658822) (← links)
