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Multiobjective framework for hardware and quality aware approximate Gaussian filtering toward energy efficient ultrasound image denoising. [PDF]
Sana S +3 more
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Hybrid approximate multiplier architectures for low power DWT image compression. [PDF]
Anitha R, Sridevi S.
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Impact of common cleaning protocols on the surface integrity and nanoscale topography of PET-G clear aligners: an AFM and profilometric study. [PDF]
Yeretsian AZ +4 more
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When Development Falls out of Sync: A Developmental Timing Framework for Learning Disabilities. [PDF]
Leisman G.
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Comparative Bioavailability of a Fixed-Dose Combination of Etoricoxib and Betamethasone in Healthy Volunteers. [PDF]
Garza-Ocañas L +9 more
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Arithmetic coding revisited [PDF]
Over the last decade, arithmetic coding has emerged as an important compression tool. It is now the method of choice for adaptive coding on multisymbol alphabets because of its speed, low storage requirements, and effectiveness of compression.
Ian H. Witten +2 more
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IBM Journal of Research and Development, 1979
The earlier introduced arithmetic coding idea has been generalized to a very broad and flexible coding technique which includes virtually all known variable rate noiseless coding techniques as special cases. An outstanding feature of this technique is that alphabet extensions are not required. A complete decodability analysis is given. The relationship
Jorma Rissanen, Glen G. Langdon Jr.
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The earlier introduced arithmetic coding idea has been generalized to a very broad and flexible coding technique which includes virtually all known variable rate noiseless coding techniques as special cases. An outstanding feature of this technique is that alphabet extensions are not required. A complete decodability analysis is given. The relationship
Jorma Rissanen, Glen G. Langdon Jr.
openaire +2 more sources
On Interpretations of Presburger Arithmetic in Büchi Arithmetics
Doklady Mathematics, 2023Büchi arithmetics BAn, \(n \geqslant 2\), are extensions of Presburger arithmetic with an unary functional symbol \({{V}_{n}}(x)\) denoting the largest power of n that divides x. Definability of a set in BAn is equivalent to its recognizability by a finite automaton receiving numbers in their n-ary expansion.
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