Textile surface inspection by using translation invariant wavelet transform. - Hisanaga Fujiwara; Zhong Zhang 005; Hiroshi Toda; Hiroaki Kawabata (CIRA, 2003)

A new complex wavelet transform by using RI-spline wavelet. - Zhong Zhang 005; Hisanaga Fujiwara; Hiroshi Toda; Hiroaki Kawabata (ICASSP (2), 2004)

2-dimensional translation invariant RI-spline wavelet and its application. - Zhong Zhang 005; Satoshi Horihata; Tetsuo Miyake; Hiroshi Toda (ICASSP (4), 2005)

Nonstationary signal analysis using the RI-Spline wavelet. - Zhong Zhang 005; Hiroshi Toda; Satoshi Horihata; Tetsuo Miyake (Integr. Comput. Aided Eng., 2006)

Translation Invariant Ri-spline Wavelet and its Application on De-noising. - Zhong Zhang 005; Hiroshi Toda; Hisanaga Fujiwara; Fuji Ren (Int. J. Inf. Technol. Decis. Mak., 2006)

Biological Signal Analysis by Independent Component Analysis Using Complex Wavelet Transform. - Satoshi Horihata; Zhong Zhang 005; Takashi Imamura; Tetsuo Miyake; Hiroshi Toda; Yoshifumi Yasuda (Int. J. Wavelets Multiresolution Inf. Process., 2010)

Perfect Translation Invariance with a Wide Range of Shapes of Hilbert Transform Pairs of Wavelet Bases. - Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2010)

A Double-Motion Wavelet and its Applications to Entertainment Sounds. - Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2010)

The Design of Complex Wavelet Packet Transforms Based on Perfect Translation Invariance Theorems. - Hiroshi Toda; Zhong Zhang 005; Takashi Imamura (Int. J. Wavelets Multiresolution Inf. Process., 2010)

Directional Selection of Two-Dimensional Complex Discrete Wavelet Transform and its Application to Image Processing. - Zhong Zhang 005; Nariya Komazaki; Takashi Imamura; Tetsuo Miyake; Hiroshi Toda (Int. J. Wavelets Multiresolution Inf. Process., 2010)

A New Variable-Band Filter Design Method for the Discrete Wavelet Transform. - Zhong Zhang 005; Hiroshi Toda; Takashi Imamura; Tetsuo Miyake (ITNG, 2012)

Design of directional selection for three-dimensional complex discrete wavelet transform. - Takeshi Kato; Zhong Zhang 005; Hiroshi Toda; Takashi Imamura; Tetsuo Miyake; Yasuhiro Ishikawa (ICMV, 2013)

A Novel Design Method for Directional Selection Based on 2-Dimensional Complex Wavelet Packet Transform. - Takeshi Kato; Zhong Zhang 005; Hiroshi Toda; Takashi Imamura; Tetsuo Miyake (Int. J. Wavelets Multiresolution Inf. Process., 2013)

Perfect-Translation-Invariant Customizable Complex discrete Wavelet Transform. - Hiroshi Toda; Zhong Zhang 005; Takashi Imamura (Int. J. Wavelets Multiresolution Inf. Process., 2013)

Noise reduction by perfect-translation-invariant complex discrete wavelet transforms for fetal electrocardiography and magnetocardiography. - Yasuhiro Ishikawa; Hitoshi Horigome; Akihiko Kandori; Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2014)

An analysis of music sound by a 12 even-tempered discrete wavelet. - Hideo Sekino; Akihide Miyazaki; Hiroshi Toda (Int. J. Wavelets Multiresolution Inf. Process., 2014)

Signal quantitative analysis using customizable perfect-translation-invariant complex wavelet functions. - Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2014)

Perfect-translation-invariant variable-density complex discrete wavelet transform. - Hiroshi Toda; Zhong Zhang 005; Takashi Imamura (Int. J. Wavelets Multiresolution Inf. Process., 2014)

Practical design of perfect-translation-invariant real-valued discrete wavelet transform. - Hiroshi Toda; Zhong Zhang 005; Takashi Imamura (Int. J. Wavelets Multiresolution Inf. Process., 2014)

A novel variable filter band discrete wavelet transform: Application. - Zhong Zhang 005; Jin Ohtaki; Hiroshi Toda; Takashi Imamura; Tetsuo Miyake (Int. J. Wavelets Multiresolution Inf. Process., 2014)

A novel variable filter band discrete wavelet transform: Theory and principle. - Zhong Zhang 005; Hiroshi Toda; Takashi Imamura; Tetsuo Miyake (Int. J. Wavelets Multiresolution Inf. Process., 2014)

Orthonormal wavelet basis with arbitrary real dilation factor. - Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2016)

Orthonormal basis of wavelets with customizable frequency bands. - Hiroshi Toda; Zhong Zhang 005 (Int. J. Wavelets Multiresolution Inf. Process., 2016)