Foundations of Science - Journal - Bridge of Knowledge

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Foundations of Science

ISSN:

1233-1821

eISSN:

1572-8471

Publisher:

Springer , Association for Foundations of Science, Language and Cognition

Disciplines
(Field of Science):

  • Ethnology and cultural anthropology (Humanities)
  • Philosophy (Humanities)
  • Biomedical engineering (Engineering and Technology)
  • Chemical engineering (Engineering and Technology)
  • Civil engineering, geodesy and transport (Engineering and Technology)
  • Materials engineering (Engineering and Technology)
  • Mechanical engineering (Engineering and Technology)
  • Medical biology (Medical and Health Sciences )
  • Pharmacology and pharmacy (Medical and Health Sciences )
  • Family studies (Family studies)
  • Management and quality studies (Social studies)
  • Law (Social studies)
  • International relations (Social studies)
  • Biotechnology (Natural sciences)
  • Biological sciences (Natural sciences)
  • Physical sciences (Natural sciences)

Ministry points: Help

Ministry points - current year
Year Points List
Year 2024 140 Ministry scored journals list 2024
Ministry points - previous years
Year Points List
2024 140 Ministry scored journals list 2024
2023 140 Ministry Scored Journals List
2022 140 Ministry Scored Journals List 2019-2022
2021 140 Ministry Scored Journals List 2019-2022
2020 140 Ministry Scored Journals List 2019-2022
2019 140 Ministry Scored Journals List 2019-2022
2018 30 A
2017 30 A
2016 30 A
2015 25 A
2014 10 C
2013 10 C
2012 15 A
2011 15 A

Model:

Hybrid

Points CiteScore:

Points CiteScore - current year
Year Points
Year 2022 2.4
Points CiteScore - previous years
Year Points
2022 2.4
2021 2.1
2020 2.1
2019 1.6
2018 1.4
2017 1.1
2016 1.5
2015 1.8
2014 1.8
2013 1.8
2012 1.4
2011 0.8

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total: 6

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Catalog Journals

Year 2023
  • Consistency of Quantum Computation and the Equivalence Principle.
    Publication

    The equivalence principle, being one of the building blocks of general relativity, seems to be crucial for analysis of quantum effects in gravity. In this paper we consider the relation between the equivalence principle and the consistency of quantum information processing in gravitational field. We propose an analysis with a looped evolution consisting of steps both in the gravitational field and in the accelerated reference frame....

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Year 2022
  • Bell-Type Inequalities from the Perspective of Non-Newtonian Calculus
    Publication

    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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  • Imitating Quantum Probabilities: Beyond Bell’s Theorem and Tsirelson Bounds
    Publication

    Local hidden-variable model of singlet-state correlations discussed in M. Czachor, Acta Phys. Polon. A 139, 70, is shown to be a particular case of an infinite hierarchy of local hidden-variable models based on an infinite hierarchy of calculi. Violation of Bell-type inequalities can be interpreted as a `confusion of languages' problem, a result of mixing different but neighboring levels of the hierarchy. Mixing of non-neighboring...

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Year 2021
Year 2020
  • A Loophole of All ‘Loophole-Free’ Bell-Type Theorems
    Publication

    Bell’s theorem cannot be proved if complementary measurements have to be represented by random variables which cannot be added or multiplied. One such case occurs if their domains are not identical. The case more directly related to the Einstein–Rosen–Podolsky argument occurs if there exists an ‘element of reality’ but nevertheless addition of complementary results is impossible because they are represented by elements from different...

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Year 2019
  • Systems, Environments, and Soliton Rate Equations: Toward Realistic Modeling
    Publication

    In order to solve a system of nonlinear rate equations one can try to use some soliton methods. The procedure involves three steps: (1) find a ‘Lax representation’ where all the kinetic variables are combined into a single matrix ρ, all the kinetic constants are encoded in a matrix H; (2) find a Darboux–Bäcklund dressing transformation for the Lax representation iρ˙=[H,f(ρ)], where f models a time-dependent environment; (3) find...

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