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Fractal Continuum Maxwell Creep Model
AxiomsIn this work, the fractal continuum Maxwell law for the creep phenomenon is introduced. By mapping standard integer space-time into fractal continuum space-time using the well-known Balankin’s approach to variable-order fractal calculus, the fractal ...
Andriy Kryvko +5 more
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Maxwell model of traffic flows [PDF]
Physical Review E, 1999 We investigate traffic flows using the kinetic Boltzmann equations with a Maxwell collision integral. This approach allows analytical determination of the transient behavior and the size distributions. The relaxation of the car and cluster velocity distributions towards steady state is characterized by a wide range of velocity dependent relaxation ...
Ben-Naim, E., Krapivsky, P. L.
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Hydrodynamics of Inelastic Maxwell Models [PDF]
Mathematical Modelling of Natural Phenomena, 2011 40 pages, 10 figures; v2: final version published in a special issue devoted to "Granular hydrodynamics"
Garzó, V., Santos, A.
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Nonminimal Einstein–Maxwell–Vlasov-axion model [PDF]
Classical and Quantum Gravity, 2013 We establish a new self-consistent system of equations accounting for a nonminimal coupling of the cooperative gravitational, electromagnetic and pseudoscalar (axion) fields in a multi-component relativistic plasma. The axionic extension of the nonminimal Einstein-Maxwell-Vlasov theory is based on two consistent procedures.
Balakin A., Muharlyamov R., Zayats A.
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A generalised distributed‐order Maxwell model
Mathematical Methods in the Applied Sciences, 2022 In this work, we present a generalised viscoelastic model using distributed‐order derivatives. The model consists of two distributed‐order elements (distributed springpots) connected in series, as in the Maxwell model. The new model generalises the fractional viscoelastic model presented by Schiessel and Blumen and allows for a more broad and accurate ...
Luís L. Ferrás +2 more
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A class of solitons in Maxwell-scalar and Einstein–Maxwell-scalar models [PDF]
The European Physical Journal C, 2020 AbstractRecently, no-go theorems for the existence of solitonic solutions in Einstein–Maxwell-scalar (EMS) models have been established (Herdeiro and Oliveira in Class Quantum Gravity 36(10):105015, 2019). Here we discuss how these theorems can be circumvented by a specific class of non-minimal coupling functions between a real, canonical scalar field ...
Carlos A. R. Herdeiro +2 more
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Tanaka Theorem for Inelastic Maxwell Models [PDF]
Communications in Mathematical Physics, 2007 We show that the Euclidean Wasserstein distance is contractive for inelastic homogeneous Boltzmann kinetic equations in the Maxwellian approximation and its associated Kac-like caricature. This property is as a generalization of the Tanaka theorem to inelastic interactions. Consequences are drawn on the asymptotic behavior of solutions in terms only of
Bolley, François, Carillo, José A.
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Fractal and Fractional, 2022 Actuators made of dielectric elastomers are used in soft robotics for a variety of applications. However, due to their mechanical properties, they exhibit viscoelastic behaviour, especially in the initial phase of their performance, which can be observed
Timi Karner, Rok Belšak, Janez Gotlih
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Tribology Online, 2008 Under the same EHL contact conditions as in the traction experiments carried out by Wedeven et al., the authors performed a non-Newtonian thermal EHL analysis.
Toshifumi Mawatari +2 more
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Chiral models in Dilaton—Maxwell Gravity [PDF]
General Relativity and Gravitation, 2000 9 pages in LaTex; published in Gen. Rel. Grav.
Kechkin, Oleg V., Yurova, Maria V.
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