Interested in photography? At kaitphotography.com.au you will find all the information about Fourier Slice Photography and much more about photography.
Fourier Slice Photography - Stanford …
- https://graphics.stanford.edu/papers/fourierphoto/fourierphoto-600dpi.pdf
- none
Fourier Slice Photography - Stanford University
- https://graphics.stanford.edu/papers/fourierphoto/
- Fourier Slice Photography Ren Ng Stanford University In ACM Transactions on Graphics, July 2005 (Proceedings of SIGGRAPH) Abstract This paper contributes to the theory of photograph formation from light fields. The main result is a theorem that, in the Fourier domain, a photograph formed by a full lens aperture is a 2D slice in the 4D light field.
Fourier slice photography | ACM Transactions on Graphics
- https://dl.acm.org/doi/10.1145/1073204.1073256
- The main result is a theorem that, in the Fourier domain, a photograph formed by a full lens aperture is a 2D slice in the 4D light field. Photographs focused at different depths correspond to slices at different trajectories in the 4D space. The paper demonstrates the utility of this theorem in two different ways.
Fourier slice photography | ACM SIGGRAPH 2005 Papers
- https://dl.acm.org/doi/10.1145/1186822.1073256
- The main result is a theorem that, in the Fourier domain, a photograph formed by a full lens aperture is a 2D slice in the 4D light field. Photographs focused at different depths correspond to slices at different trajectories in the 4D space. The paper demonstrates the utility of this theorem in two different ways.
Fourier slice photography - ResearchGate
- https://www.researchgate.net/publication/220184642_Fourier_slice_photography
- The main result is a theorem that, in the Fourier domain, a photograph formed by a full lens aperture is a 2D slice in the 4D light field. Photographs …
Fourier slice photography - DeepDyve
- https://www.deepdyve.com/lp/association-for-computing-machinery/fourier-slice-photography-0dul0wSKtF
- The main result is a theorem that, in the Fourier domain, a photograph formed by a full lens aperture is a 2D slice in the 4D light field. Photographs focused at different depths correspond to slices at different trajectories in the 4D space. The paper demonstrates the utility of this theorem in two different ways.
Fourier slice photography | 10.1145/1186822.1073256 | DeepDyve
- https://www.deepdyve.com/lp/association-for-computing-machinery/fourier-slice-photography-SaTk7vnEii
- Fourier Slice Photography Ren Ng Stanford University Abstract This paper contributes to the theory of photograph formation from light elds. The main result is a theorem that, in the Fourier domain, a photograph formed by a …
[1902.06082] Local Fourier Slice Photography - arXiv.org
- https://arxiv.org/abs/1902.06082
- [Submitted on 16 Feb 2019 ( v1 ), last revised 10 Oct 2019 (this version, v2)] Local Fourier Slice Photography Christian Lessig Light field cameras provide intriguing possibilities, such as post-capture refocus or the ability to synthesize images from novel viewpoints. This comes, however, at the price of significant storage requirements.
Fourier Slice Photography.ppt
- https://max.book118.com/html/2017/0327/97335089.shtm
- Overview Fourier Slice Photography Theorem Fourier Refocusing Algorithm Theoretical Limits of Refocusing Previous Work Integral photography Lippmann 1908, Ives 1930 Lots of variants, especially in 3D TV Okoshi 1976, Javidi & Okano 2002 Closest variant is plenoptic camera Adelson & Wang 1992 Fourier analysis of light fields Chai et al. 2000 ...
[PDF] Fourier Slice Photography | Semantic Scholar
- https://www.semanticscholar.org/paper/Fourier-Slice-Photography-Ng/e7afb7d5fe960c98c6dda44daf7c621528019128
- The main result is a representation of (lens-based) photographic imaging in the Fourier domain: the 2D Fourier transform of a photograph is a 2D slice in the 4D Fourier spectrum of the light field. Photographs focused at different depths correspond to slices at …
Found information about Fourier Slice Photography? We have a lot more interesting things about photography. Look at similar pages for example.