(Field of Science):
- Automation, electronic and electrical engineering (Engineering and Technology)
- Information and communication technology (Engineering and Technology)
- Biomedical engineering (Engineering and Technology)
- Civil engineering and transport (Engineering and Technology)
- Mechanical engineering (Engineering and Technology)
- Computer and information sciences (Natural sciences)
- Mathematics (Natural sciences)
Ministry points: Help
- author's version of the article before the review
- author's version of the article after the review
Status table SHERPA RoMEO
|RoMEO color||Archiving policy|
|Green||can archive pre-prints and post-prints or a version of the publisher|
|Blue||can archive post-prints|
|Yellow||can archive pre-prints|
|White||can not archive any materials|
Papers published in journal
In this paper, signal propagation is analysed in electromagnetic media described by fractional-order (FO) models (FOMs). Maxwell’s equations with FO constitutive relations are introduced in the time domain. Then, their phasor representation is derived for one-dimensional case of the plane wave propagation. With the use of the Fourier transformation, the algorithm for simulation of the non-monochromatic wave propagation is introduced....
In this paper, foundations of the fractional-order circuit theory are revisited. Although many papers have been devoted to fractional-order modelling of electrical circuits, there are relatively few foundations for such an approach. Therefore, we derive fractional-order lumped-element equations for capacitors, inductors and resistors, as well as Kirchhoff’s voltage and current laws using quasi-static approximations of fractional-order...
In this article, we study the continuous and discrete fractional persistence problem which looks for the persistence of properties of a given classical (α=1) differential equation in the fractional case (here using fractional Caputo’s derivatives) and the numerical scheme which are associated (here with discrete Grünwald–Letnikov derivatives). Our main concerns are positivity, order preserving ,equilibrium points and stability...
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