Sparse fast Clifford Fourier transform
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Yanliang Jin | Rui Wang | Wen-ming Cao | Yi-xuan Zhou | Wenming Cao | Yihang Zhou | Rui Wang | Yan-liang Jin
[1] D. Hestenes,et al. Clifford Algebra to Geometric Calculus , 1984 .
[2] W. Cao,et al. Clifford Fuzzy Support Vector Machines for Classification , 2016 .
[3] Eckhard Hitzer,et al. Introduction to Clifford's Geometric Algebra , 2013, 1306.1660.
[4] Piotr Indyk,et al. Sparse Recovery Using Sparse Matrices , 2010, Proceedings of the IEEE.
[5] Weixin Xie,et al. Coverage analysis for sensor networks based on Clifford algebra , 2008, Science in China Series F: Information Sciences.
[6] Frédo Durand,et al. Light Field Reconstruction Using Sparsity in the Continuous Fourier Domain , 2014, ACM Trans. Graph..
[7] E. Hitzer. The Clifford Fourier Transform in Real Clifford Algebras , 2013 .
[8] Markus Püschel,et al. High-performance sparse fast Fourier transforms , 2014, 2014 IEEE Workshop on Signal Processing Systems (SiPS).
[9] Mark A. Iwen,et al. Combinatorial Sublinear-Time Fourier Algorithms , 2010, Found. Comput. Math..
[10] Eckhard Hitzer,et al. Square Roots of –1 in Real Clifford Algebras , 2012, 1204.4576.
[11] Omid Salehi-Abari,et al. GHz-wide sensing and decoding using the sparse Fourier transform , 2014, IEEE INFOCOM 2014 - IEEE Conference on Computer Communications.
[12] Gerik Scheuermann,et al. Clifford convolution and pattern matching on vector fields , 2003, IEEE Visualization, 2003. VIS 2003..
[13] Piotr Indyk,et al. Faster GPS via the sparse fourier transform , 2012, Mobicom '12.
[14] Piotr Indyk,et al. Nearly optimal sparse fourier transform , 2012, STOC '12.
[15] Gerik Scheuermann,et al. Clifford Fourier transform on vector fields , 2005, IEEE Transactions on Visualization and Computer Graphics.
[16] Stephen J. Sangwine,et al. Quaternion and Clifford Fourier Transforms and Wavelets , 2013 .
[17] Ely Porat,et al. Sublinear time, measurement-optimal, sparse recovery for all , 2012, SODA.
[18] Piotr Indyk,et al. Recent Developments in the Sparse Fourier Transform: A compressed Fourier transform for big data , 2014, IEEE Signal Processing Magazine.
[19] Thomas Batard,et al. Clifford-Fourier Transform for Color Image Processing , 2010, Geometric Algebra Computing.
[20] Reuben Wilcock,et al. A Geometric Algebra Co-Processor for Color Edge Detection , 2015 .
[21] Gerik Scheuermann,et al. Analyzing Real Vector Fields with Clifford Convolution and Clifford-Fourier Transform , 2010, Geometric Algebra Computing.
[22] R. Bujack,et al. Demystification of the geometric Fourier transforms and resulting convolution theorems , 2016 .
[23] David Hestenes. New Foundations for Classical Mechanics , 1986 .
[24] Hans Hagen,et al. Fast Clifford Fourier transfor- mation for unstructured vector field data. , 2005 .
[25] Chen Xu,et al. 3D medical image registration based on conformal geometric algebra , 2013 .
[26] Jie Liu,et al. Fast approximate correlation for massive time-series data , 2010, SIGMOD Conference.
[27] Steven G. Johnson,et al. The Design and Implementation of FFTW3 , 2005, Proceedings of the IEEE.
[28] Piotr Indyk,et al. Simple and practical algorithm for sparse Fourier transform , 2012, SODA.
[29] Eckhard Hitzer,et al. Clifford Fourier Transform on Multivector Fields and Uncertainty Principles for Dimensions n = 2 (mod 4) and n = 3 (mod 4) , 2008 .
[30] Stephen J. Sangwine,et al. Colour-sensitive edge detection using hypercomplex filters , 2000, 2000 10th European Signal Processing Conference.