CHAOS SOLITONS & FRACTALS - Journal - Bridge of Knowledge

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CHAOS SOLITONS & FRACTALS

ISSN:

0960-0779

eISSN:

1873-2887

Disciplines
(Field of Science):

  • Automation, electronics, electrical engineering and space technologies (Engineering and Technology)
  • Information and communication technology (Engineering and Technology)
  • Biomedical engineering (Engineering and Technology)
  • Mechanical engineering (Engineering and Technology)
  • Agriculture and horticulture (Agricultural sciences)
  • Mathematics (Natural sciences)
  • Physical sciences (Natural sciences)

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Year 2024 70 Ministry scored journals list 2024
Ministry points - previous years
Year Points List
2024 70 Ministry scored journals list 2024
2023 70 Ministry Scored Journals List
2022 70 Ministry Scored Journals List 2019-2022
2021 70 Ministry Scored Journals List 2019-2022
2020 70 Ministry Scored Journals List 2019-2022
2019 70 Ministry Scored Journals List 2019-2022
2018 30 A
2017 30 A
2016 30 A
2015 25 A
2014 25 A
2013 30 A
2012 30 A
2011 30 A
2010 32 A

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Hybrid

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Points CiteScore - current year
Year Points
Year 2022 11.8
Points CiteScore - previous years
Year Points
2022 11.8
2021 9.9
2020 7.2
2019 5.9
2018 4
2017 2.7
2016 2.4
2015 2.5
2014 3
2013 2.1
2012 5.1
2011 5.3

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Catalog Journals

Year 2021
Year 2016
  • Crystallization of space: Space-time fractals from fractal arithmetic
    Publication

    Fractals such as the Cantor set can be equipped with intrinsic arithmetic operations (addition, subtraction, multiplication, division) that map the fractal into itself. The arithmetics allows one to define calculus and algebra intrinsic to the fractal in question, and one can formulate classical and quantum physics within the fractal set. In particular, fractals in space-time can be generated by means of homogeneous spaces associated...

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  • Fourier transforms on Cantor sets: A study in non-Diophantine arithmetic and calculus
    Publication

    Fractals equipped with intrinsic arithmetic lead to a natural definition of differentiation, integration, and complex structure. Applying the formalism to the problem of a Fourier transform on fractals we show that the resulting transform has all the required basic properties. As an example we discuss a sawtooth signal on the ternary middle-third Cantor set. The formalism works also for fractals that are not self-similar.

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Year 2003

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