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Titlebook: Quaternion and Clifford Fourier Transforms and Wavelets; Eckhard Hitzer,Stephen J. Sangwine Book 2013 Springer Basel 2013 complex numbers.

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Shuang Li,Tao Qianeaching. Portraying the Japanese Zen master as fully accepting and acknowledging the dichotomy of language, the paper examines how Dōgen’s thought is rooted in and interdependent with language itself, demonstrating his ability to employ words as creative tools manifesting a mind of profound wisdom a
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ertain canonically recognised Western thinkers and texts also possess. The issue is important, because it legitimates a register of reading of texts such as Dōgen’s in a way that places them in dialogue with ideas that they have historically had no connection with. And it also enables us to use them
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Quaternion Fourier Transform: Re-tooling Image and Signal Processing Analysispower comes at a cost – an overwhelming number of choices in the QFT definition, each with consequences. This chapter explores the evolution of QFT definitions as a framework from which to solve specific problems in vector-image and vector-signal processing.
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The Orthogonal 2D Planes Split of Quaternions and Steerable Quaternion Fourier Transformationss. In further theoretical investigations [4, 5] a special split of quaternions was introduced, then called ±split. In the current chapter we analyze this split further, interpret it geometrically as an . 2D . (OPS), and generalize it to a freely steerable split of H into two orthogonal 2D analysis p
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Quaternionic Spectral Analysis of Non-Stationary Improper Complex Signalsidered are one-dimensional (1D), complex-valued, with possible correlation between the real and imaginary parts, ., . complex signals. As a consequence, it is well known that the ‘classical’ (complex-valued) Fourier transform does not exhibit Hermitian symmetry and also that it is necessary to consi
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