Pages that link to "Item:Q2284977"
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The following pages link to Reconstruction of functions on the sphere from their integrals over hyperplane sections (Q2284977):
Displaying 18 items.
- An inversion formula for the spherical transform in \(S^{2}\) for a special family of circles of integration (Q281024) (← links)
- Inversion and characterization of the hemispherical transform (Q1293560) (← links)
- Reconstruction of functions from their integrals over \(k\)-planes (Q1885650) (← links)
- Support theorems for Funk-type isodistant Radon transforms on constant curvature spaces (Q2143344) (← links)
- The vertical slice transform on the unit sphere (Q2175762) (← links)
- Non-central Funk-Radon transforms: single and multiple (Q2192358) (← links)
- The Funk-Radon transform for hyperplane sections through a common point (Q2199938) (← links)
- On two families of Funk-type transforms (Q2204958) (← links)
- Recovering functions defined on the unit sphere by integration on a special family of sub-spheres (Q2363378) (← links)
- Funk-Minkowski transform and spherical convolution of Hilbert type in reconstructing functions on the sphere (Q2633490) (← links)
- Recovering a function from its integrals over conical surfaces through relations with the Radon transform (Q5060017) (← links)
- On the spherical slice transform (Q5075577) (← links)
- Vector fields with zero flux through circles of fixed radius on $\mathbb{H}^2$ (Q5086578) (← links)
- Non-geodesic Spherical Funk Transforms with One and Two Centers (Q5118489) (← links)
- The Fourier transform approach to inversion of 𝜆-cosine and funk transforms on the unit sphere (Q5863145) (← links)
- ON ONE ZALCMAN PROBLEM FOR THE MEAN VALUE OPERATOR (Q6057751) (← links)
- Reconstruction of the Cauchy-Riemann operator by complex integration operators along circles (Q6086815) (← links)
- Inversion of a Convolution Operator Associated with Spherical Means (Q6183933) (← links)
