Pages that link to "Item:Q2825039"
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The following pages link to Numerical approaches for linear left-invariant diffusions on \(SE(2)\), their comparison to exact solutions, and their applications in retinal imaging (Q2825039):
Displaying 11 items.
- Analysis of vessel connectivities in retinal images by cortically inspired spectral clustering (Q294439) (← links)
- Locally adaptive frames in the roto-translation group and their applications in medical imaging (Q333606) (← links)
- A neuromathematical model for geometrical optical illusions (Q1701996) (← links)
- Nilpotent approximations of sub-Riemannian distances for fast perceptual grouping of blood vessels in 2D and 3D (Q1799539) (← links)
- Cortical-inspired Wilson-Cowan-type equations for orientation-dependent contrast perception modelling (Q2031753) (← links)
- New exact and numerical solutions of the (convection-)diffusion kernels on \(\mathrm{SE}(3)\) (Q2399780) (← links)
- Retrieving challenging vessel connections in retinal images by line co-occurrence statistics (Q2403823) (← links)
- Left-invariant parabolic evolutions on $SE(2)$ and contour enhancement via invertible orientation scores Part II: Nonlinear left-invariant diffusions on invertible orientation scores (Q3568333) (← links)
- Cortical Spatiotemporal Dimensionality Reduction for Visual Grouping (Q5380249) (← links)
- PDE-based group equivariant convolutional neural networks (Q6156050) (← links)
- Recent geometric flows in multi-orientation image processing via a Cartan connection (Q6606489) (← links)
