Search results for: TENSOR CALCULUS

• SENSORS

  Journals

  ISSN: 1424-8220

• e-mentor

  Journals

  ISSN: 1731-6758 , eISSN: 1731-7428

• Unifying Aspects of Generalized Calculus

  Publication

  • M. Czachor

  - ENTROPY - Year 2020

  Non-Newtonian calculus naturally unifies various ideas that have occurred over the years in the field of generalized thermostatistics, or in the borderland between classical and quantum information theory. The formalism, being very general, is as simple as the calculus we know from undergraduate courses of mathematics. Its theoretical potential is huge, and yet it remains unknown or unappreciated.

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• Journal of Sensors and Sensor Systems

  Journals

  ISSN: 2194-8771 , eISSN: 2194-878X

• Some applications of fractional order calculus

  Publication

  • A. Dzieliński
  • D. Sierociuk
  • G. Sarwas

  - Bulletin of the Polish Academy of Sciences-Technical Sciences - Year 2010

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• Simple Fractal Calculus from Fractal Arithmetic

  Publication

  • D. Aerts
  • M. Czachor
  • M. Kuna

  - REPORTS ON MATHEMATICAL PHYSICS - Year 2018

  Non-Newtonian calculus that starts with elementary non-Diophantine arithmetic operations of a Burgin type is applicable to all fractals whose cardinality is continuum. The resulting definitions of derivatives and integrals are simpler from what one finds in the more traditional literature of the subject, and they often work in the cases where the standard methods fail. As an illustration, we perform a Fourier transform of a real-valued...

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• Advances in Calculus of Variations

  Journals

  ISSN: 1864-8258 , eISSN: 1864-8266

• Fractional Differential Calculus

  Journals

  eISSN: 1847-9677

• SENSORS AND ACTUATORS B-CHEMICAL

  Journals

  ISSN: 0925-4005

• Bell-Type Inequalities from the Perspective of Non-Newtonian Calculus

  Publication

  • M. P. Piłat

  - Foundations of Science - Year 2024

  A class of quantum probabilities is reformulated in terms of non-Newtonian calculus and projective arithmetic. The model generalizes spin-1/2 singlet state probabilities discussed in Czachor (Acta Physica Polonica:139 70–83, 2021) to arbitrary spins s. For s → ∞ the formalism reduces to ordinary arithmetic and calculus. Accordingly, the limit “non-Newtonian to Newtonian” becomes analogous to the classical limit of a quantum theory

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