ISSN:
eISSN:
Dyscypliny:
- automatyka, elektronika, elektrotechnika i technologie kosmiczne (Dziedzina nauk inżynieryjno-technicznych)
- inżynieria biomedyczna (Dziedzina nauk inżynieryjno-technicznych)
- inżynieria mechaniczna (Dziedzina nauk inżynieryjno-technicznych)
- matematyka (Dziedzina nauk ścisłych i przyrodniczych)
Punkty Ministerialne: Pomoc
Rok | Punkty | Lista |
---|---|---|
Rok 2024 | 100 | Ministerialna lista czasopism punktowanych 2024 |
Rok | Punkty | Lista |
---|---|---|
2024 | 100 | Ministerialna lista czasopism punktowanych 2024 |
2023 | 100 | Lista ministerialna czasopism punktowanych 2023 |
2022 | 100 | Lista ministerialna czasopism punktowanych (2019-2022) |
2021 | 100 | Lista ministerialna czasopism punktowanych (2019-2022) |
2020 | 100 | Lista ministerialna czasopism punktowanych (2019-2022) |
2019 | 100 | Lista ministerialna czasopism punktowanych (2019-2022) |
2018 | 45 | A |
2017 | 45 | A |
2016 | 40 | A |
2015 | 40 | A |
2014 | 45 | A |
Model czasopisma:
Punkty CiteScore:
Rok | Punkty |
---|---|
Rok 2023 | 4.7 |
Rok | Punkty |
---|---|
2023 | 4.7 |
2022 | 5 |
2021 | 5.3 |
2020 | 6 |
2019 | 5.7 |
2018 | 5.2 |
2017 | 4.6 |
2016 | 4.2 |
2015 | 4.6 |
2014 | 4.4 |
2013 | 3.4 |
2012 | 1.6 |
2011 | 0.2 |
Impact Factor:
Sherpa Romeo:
Prace opublikowane w tym czasopiśmie
Filtry
wszystkich: 4
Katalog Czasopism
Rok 2024
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Diffusion equations with spatially dependent coefficients and fractal Cauer-type networks
PublikacjaIn this article, we formulate and solve the representation problem for diffusion equations: giving a discretization of the Laplace transform of a diffusion equation under a space discretization over a space scale determined by an increment h > 0, can we construct a continuous in h family of Cauer ladder networks whose constitutive equations match for all h > 0 the discretization. It is proved that for a finite differences discretization...
Rok 2019
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About the Noether’s theorem for fractional Lagrangian systems and a generalization of the classical Jost method of proof
PublikacjaRecently, the fractional Noether's theorem derived by G. Frederico and D.F.M. Torres in [10] was proved to be wrong by R.A.C. Ferreira and A.B. Malinowska in (see [7]) using a counterexample and doubts are stated about the validity of other Noether's type Theorem, in particular ([9],Theorem 32). However, the counterexample does not explain why and where the proof given in [10] does not work. In this paper, we make a detailed analysis...
Rok 2016
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Functional delay fractional equations
PublikacjaIn this paper, we discuss functional delay fractional equations. A Banach fixed point theorem is applied to obtain the existence (uniqueness) theorem. We also discuss such problems when a delay argument has a form α(t) = αt, 0 < α < 1, by Rusing the method of successive approximations. Some existence results are also formulated in this case. An example illustrates the main result.
Rok 2015
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Systems of Nonlinear Fractional Differential Equations
PublikacjaUsing the iterative method, this paper investigates the existence of a unique solution to systems of nonlinear fractional differential equations, which involve the right-handed Riemann-Liouville fractional derivatives D(T)(q)x and D(T)(q)y. Systems of linear fractional differential equations are also discussed. Two examples are added to illustrate the results.
wyświetlono 423 razy