Derivatives for multiple-valued functions induced by Galois field and Reed-Muller-Fourier expressions

Stanković, Radomir S.; Moraga, Claudio; Astola, Jaakko

doi:10.1109/ismvl.2004.1319939

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Gibbs Derivatives With Respect To Haar Functions and General1

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Cited by 7 publications

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“…Extension of Gibbs differentiation to functions with finite fields as codomains had been discussed earlier by Cohn-Sfetcu and Gibbs [11]. The Gibbs derivatives for multiple-valued logic functions have been discussed in [70].…”

Section: Gibbs Derivatives With Respect To Haar Functions and Generalmentioning

confidence: 98%

Remarks on the development and recent results in the theory of Gibbs derivatives

Stanković

Astola

2008

FACTA U EE

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Section: Gibbs Derivatives With Respect To Haar Functions and Generalmentioning

confidence: 98%

Remarks on the development and recent results in the theory of Gibbs derivatives

Stanković

Astola

2008

FACTA U EE

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show abstract

Representation of Multiple-Valued Logic Functions

Stanković

Astola

Moraga

2012

Synthesis Lectures on Digital Circuits &Amp; Systems

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Representing the Genetic Code as a Function on a Galois Field Using the Reed-Muller Expansion

Aleem

Green

Mavituna

2009

2009 39th International Symposium on Multiple-Valued Logic

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Derivatives for multiple-valued functions induced by Galois field and Reed-Muller-Fourier expressions

Cited by 7 publications

References 11 publications

Remarks on the development and recent results in the theory of Gibbs derivatives

Remarks on the development and recent results in the theory of Gibbs derivatives

Representation of Multiple-Valued Logic Functions

Representing the Genetic Code as a Function on a Galois Field Using the Reed-Muller Expansion

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