9,49 €
A Compression Program for Chemical, Biological, and Nanotechnologies
A Compression Program for Chemical, Biological, and Nanotechnologies
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A Compression Program for Chemical, Biological, and Nanotechnologies
A Compression Program for Chemical, Biological, and Nanotechnologies
El. knyga:
9,49 €
Scientific Essay from the year 2008 in the subject Physics - Applied physics, grade: A [4.00], , course: Statistical Physics, language: English, abstract: The paper will introduce an algorithmic complexity program for use in linear sequential strings beyond the traditional Radix 2, binary, based numerical system. The compression levels are all beyond Radix 2 levels of compression in both random and non-random states. Examples will be taken from the chemical, biological and nanotechnology fie…
  • Leidėjas:
  • Metai: 2012
  • Puslapiai: 9
  • ISBN: 9783656333999
  • ISBN-10: 3656333998
  • ISBN-13: 9783656333999
  • Formatas: PDF
  • Kalba: Anglų

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Scientific Essay from the year 2008 in the subject Physics - Applied physics, grade: A [4.00], , course: Statistical Physics, language: English, abstract: The paper will introduce an algorithmic complexity program for use in linear sequential strings beyond the traditional Radix 2, binary, based numerical system. The compression levels are all beyond Radix 2 levels of compression in both random and non-random states. Examples will be taken from the chemical, biological and nanotechnology fields.

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  • Autorius: Bradley Tice
  • Leidėjas:
  • Metai: 2012
  • Puslapiai: 9
  • ISBN: 9783656333999
  • ISBN-10: 3656333998
  • ISBN-13: 9783656333999
  • Formatas: PDF
  • Kalba: Anglų

Scientific Essay from the year 2008 in the subject Physics - Applied physics, grade: A [4.00], , course: Statistical Physics, language: English, abstract: The paper will introduce an algorithmic complexity program for use in linear sequential strings beyond the traditional Radix 2, binary, based numerical system. The compression levels are all beyond Radix 2 levels of compression in both random and non-random states. Examples will be taken from the chemical, biological and nanotechnology fields.

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