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Connecting spatial and frequency domains for the quaternion Fourier transform

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Keywords
Convolution products, CONVOLUTION, HYPERCOMPLEX, WAVELET TRANSFORM, COLOR IMAGES, Frequency domain, Spatial domain, Quaternion Fourier transform

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Citation

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Chicago
De Bie, Hendrik, Nele De Schepper, Todd Ell, Klaus Rubrecht, and Stephen Sangwine. 2015. “Connecting Spatial and Frequency Domains for the Quaternion Fourier Transform.” Applied Mathematics and Computation 271: 581–593.
APA
De Bie, H., De Schepper, N., Ell, T., Rubrecht, K., & Sangwine, S. (2015). Connecting spatial and frequency domains for the quaternion Fourier transform. APPLIED MATHEMATICS AND COMPUTATION, 271, 581–593.
Vancouver
1.
De Bie H, De Schepper N, Ell T, Rubrecht K, Sangwine S. Connecting spatial and frequency domains for the quaternion Fourier transform. APPLIED MATHEMATICS AND COMPUTATION. 360 PARK AVE SOUTH, NEW YORK, NY 10010-1710: ELSEVIER SCIENCE INC; 2015;271:581–93.
MLA
De Bie, Hendrik, Nele De Schepper, Todd Ell, et al. “Connecting Spatial and Frequency Domains for the Quaternion Fourier Transform.” APPLIED MATHEMATICS AND COMPUTATION 271 (2015): 581–593. Print.
@article{7055076,
  author       = {De Bie, Hendrik and De Schepper, Nele and Ell, Todd and Rubrecht, Klaus and Sangwine, Stephen},
  issn         = {1873-5649},
  journal      = {APPLIED MATHEMATICS AND COMPUTATION},
  language     = {eng},
  pages        = {581--593},
  publisher    = {ELSEVIER SCIENCE INC},
  title        = {Connecting spatial and frequency domains for the quaternion Fourier transform},
  url          = {http://dx.doi.org/10.1016/j.amc.2015.09.045},
  volume       = {271},
  year         = {2015},
}

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