Thermodynamics of electromagnetic isothermal systems with memory
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Publication:1371058
DOI10.1515/jnet.1997.22.2.110zbMath0889.73004OpenAlexW2036137743MaRDI QIDQ1371058
Publication date: 18 June 1998
Published in: Journal of Non-Equilibrium Thermodynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/jnet.1997.22.2.110
polarizationsecond lawmagnetizationenthalpyreversible processeselectric conductionfree-energy functionalsnon-uniqueness of potentials
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Non-dispersive and dispersive electromagnetoacoustic sh surface modes in piezoelectric media ⋮ Long-time behaviour of the solution of Maxwell's equations in dissipative generalized Lorentz materials. I: A frequency-dependent Lyapunov function approach ⋮ On the notion of fractional derivative and applications to the hysteresis phenomena ⋮ Maximum recoverable work in linear thermoelectromagnetism ⋮ Asymptotic behavior of solutions for linear evolutionary boundary value problem of viscoelastic damped wave equation ⋮ The minimum free energy for an electromagnetic conductor ⋮ Sufficient conditions for the exponential stability in linear conductors with memory ⋮ Dispersive surface waves in anisotropic linear electromagnetoelasticity ⋮ Minimum free energy in linear thermoelectromagnetism ⋮ Energy decay estimates of solutions for viscoelastic damped wave equations in \(\mathbb{R}^N\) ⋮ The minimum free energy for isothermal dielectrics with memory ⋮ Thermodynamic restrictions and modelling of electromagnetic media ⋮ Minimum free energy for an electromagnetic conductor with memory ⋮ Modelling of optically active electromagnetic media
Cites Work
- A new mathematical theory of simple materials
- Reversible processes in the thermodynamics of continuous media
- On the thermodynamics of semi-systems with restrictions on the accessibility of states
- Free energies and dissipation properties for systems with memory
- Internal dissipation, relaxation property, and free energy in materials with fading memory
- Thermodynamic restrictions on the constitutive equations of electromagnetic theory
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