The following pages link to Michael Quellmalz (Q326411):
Displaying 21 items.
- Reconstructing a function on the sphere from its means along vertical slices (Q326412) (← links)
- Approximation properties of the double Fourier sphere method (Q831775) (← links)
- The Funk-Radon transform for hyperplane sections through a common point (Q2199938) (← links)
- Continuous wavelet frames on the sphere: the group-theoretic approach revisited (Q2667041) (← links)
- A generalization of the Funk–Radon transform (Q2977561) (← links)
- Optimal mollifiers for spherical deconvolution (Q3450353) (← links)
- An SVD in Spherical Surface Wave Tomography (Q4554176) (← links)
- The cone-beam transform and spherical convolution operators (Q4582726) (← links)
- Total Variation-Based Reconstruction and Phase Retrieval for Diffraction Tomography (Q5043736) (← links)
- Fourier reconstruction for diffraction tomography of an object rotated into arbitrary orientations (Q5860799) (← links)
- A double Fourier sphere method for \(d\)-dimensional manifolds (Q6049830) (← links)
- Sliced optimal transport on the sphere (Q6070746) (← links)
- Motion detection in diffraction tomography by common circle methods (Q6140847) (← links)
- Accelerating the Sinkhorn algorithm for sparse multi-marginal optimal transport by fast Fourier transforms (Q6407074) (← links)
- Total Variation-Based Reconstruction and Phase Retrieval for Diffraction Tomography with an Arbitrarily Moving Object (Q6413198) (← links)
- Parallelly Sliced Optimal Transport on Spheres and on the Rotation Group (Q6519508) (← links)
- Diffraction tomography, Fourier reconstruction, and full waveform inversion (Q6606448) (← links)
- Time-harmonic optical flow with applications in elastography (Q6654162) (← links)
- Generalized Fourier Diffraction Theorem and Filtered Backpropagation for Tomographic Reconstruction (Q6734776) (← links)
- Slicing of Radial Functions: a Dimension Walk in the Fourier Space (Q6741238) (← links)
- Fast Summation of Radial Kernels via QMC Slicing (Q6747150) (← links)
