Pages that link to "Item:Q991288"
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The following pages link to Surface area estimation of digitized 3D objects using quasi-Monte Carlo methods (Q991288):
Displaying 12 items.
- Properties of Gauss digitized shapes and digital surface integration (Q279100) (← links)
- On the tangent model for the density of lines and a Monte Carlo method for computing hypersurface area (Q515536) (← links)
- Using low-discrepancy sequences and the Crofton formula to compute surface areas of geometric models (Q628088) (← links)
- A quasi-Monte Carlo method for computing areas of point-sampled surfaces (Q628151) (← links)
- Voxel-based surface area estimation: From theory to practice. (Q1426201) (← links)
- A new finite element level set reinitialization method based on the shifted boundary method (Q2124402) (← links)
- The influence of bounding surface on the precision of the Cauchy-Crofton method (Q2810008) (← links)
- Self-similarity of scalar isosurface area density in a temporal mixing layer (Q5051574) (← links)
- Area of scalar isosurfaces in homogeneous isotropic turbulence as a function of Reynolds and Schmidt numbers (Q5205739) (← links)
- Discrete Geometry for Computer Imagery (Q5316533) (← links)
- Discrete Geometry for Computer Imagery (Q5902455) (← links)
- Discrete Geometry for Computer Imagery (Q5902456) (← links)