3D Model Retrieval with Spherical Harmonics and Moments
By Dietmar Saupe, Dejan V. Vranic. DAGM-Symposium, 2001
329 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Computational Mechanics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/4069ca591433b1476f549f817a6ce64bf337b8b7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
- Thomas A. Funkhouser
- Geert Willems
- P. Min
- Mohammad H. Mahoor
- Xiao Zhang
- Fan Zhu
- D. Jacobs
- Luc Van Gool
In Computational Mechanics
- Thomas A. Funkhouser
- Radu Timofte
- Luc Van Gool
- Szymon Rusinkiewicz
- P. Min
- M. Kazhdan
- Mohammad H. Mahoor
- Xiao Zhang
In Computer Vision and Pattern Recognition
- Luc Van Gool
- Xiaoou Tang
- Andrew Zisserman
- Jitendra Malik
- Ming-Hsuan Yang
- Dacheng Tao
- Radu Timofte
- Vladlen Koltun
Citations in the corpus
- Deepshape: Deep learned shape descriptor for 3D shape matching and retrieval (2015, background): “In the past decades, plenty of shape descriptors have been proposed, such as theD2 shape distribution [12], statistical moments of the model [31, 24], Fourier descriptor [8] and Eigenvalue Descriptor (EVD)[15].”
- Hough Transform and 3D SURF for Robust Three Dimensional Classification (2010, background): “Examples are Fourier or spherical harmonics [1, 2], shape moments [2], shape histograms [3].”
- Rotation Invariant Spherical Harmonic Representation of 3D Shape Descriptors (2003, background): “Examples of such descriptors have included: The Extended Gaussian Image 4 , which describes the distribution of normals across the surface of the model Shape Histograms 5 , which describe the distribution of points on the model across all rays from the origin Spherical Extent Functions 6 , which des”
- The Princeton Shape Benchmark (2004, unknown): “…the differences be-tween twelve shape descriptors, including D2 shape distributions [23], Extended Gaussian Images [13, 15], Shape Histograms [1], Spherical Extent Functions [27, 35], Gaussian Euclidean Distance Transforms [16], Spherical Harmonic Descriptors [16], and Light Field Descriptors [4].”
- 3D deep shape descriptor (2015, background): “, D2 shape distribution [36], statistical moments [15], Fourier descriptor [49, 42], Light Field Descriptor [10], Eigenvalue Descriptor [25], etc.”
- Human activity recognition using multi-features and multiple kernel learning (2014, methodology): “Over the last decade, spherical harmonics coefficients have been applied to several computer vision applications such as 3-D shape descriptors [35] as well as 3D model retrieval [36], medical image analysis [34] and rotation estimation [37].”
- Three-dimensional shape searching: state-of-the-art review and future trends (2005, unknown): “Vranic and Saupe [96,97] developed a 3D shape descriptor based on spherical harmonics.”
- Supervised learning of hidden and non-hidden 0-order affordances and detection in real scenes (2012, unknown): “Spherical Extent Descriptor (SEE) [16] — Our”
- A search engine for 3D models (2003, methodology): “Others have used spherical harmonics to obtain multiresolution representations of shape [Saupe and Vrani 2001; Vranic et al. 2001], however, they require a priori registration with principal axes.”