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Nonconforming Maxwell Eigensolvers
Journal of Scientific Computing, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Susanne C. Brenner +2 more
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2012 Design, Automation & Test in Europe Conference & Exhibition (DATE), 2012
Moore's Law has driven the semiconductor revolution enabling over four decades of scaling in frequency, size, complexity, and power. However, the limits of physics are preventing further scaling of speed, forcing a paradigm shift towards multicore computing and parallelization.
Camposano R. +3 more
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Moore's Law has driven the semiconductor revolution enabling over four decades of scaling in frequency, size, complexity, and power. However, the limits of physics are preventing further scaling of speed, forcing a paradigm shift towards multicore computing and parallelization.
Camposano R. +3 more
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On the derivation of Maxwell's equations
Physics Letters, 1964Maxwell's equations in material media can be derived from (~ electron theory ~> in two steps. First, from the electromagnetic equations for fields with point sources (electrons and nuclei), valid at what we shall call the steb-atomic lecel, the equations, which take into account the existence of stable atoms, molecules o1" ions must he derived.
de Groot, S. R., Vlieger, J.
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Background in Maxwell’s Electromagnetism and Maxwell’s Equations
2011This book being devoted to an up-to-date version of electromagnetic scattering theory, Maxwell’s equations constitute the unescapable starting block. An usual attitude in textbooks dealing with scattering theory is to straightaway introduce special Maxwell’s equations which are sufficient to develop the theory when only local, linear, homogeneous ...
Gérard Gouesbet, Gérard Gréhan
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2000
Abstract War es ein Gott, der diese Zeichen schrieb? So asks Boltzmann, quoting from Goethe, in an epigraph to his lectures on Maxwell’s theory. In the nineteenth century section of the physicists’ pantheon. Maxwell’s rank remains the highest. The tribute is well deserved.
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Abstract War es ein Gott, der diese Zeichen schrieb? So asks Boltzmann, quoting from Goethe, in an epigraph to his lectures on Maxwell’s theory. In the nineteenth century section of the physicists’ pantheon. Maxwell’s rank remains the highest. The tribute is well deserved.
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Science, 1997
[ David E. Pulleyblank ][1] Topoisomerases are remarkable enzymes that remove knots and kinks from DNA. In this issue [ Rybenkov et al .][2] report that topoisomerase II (topo II) and the closely related topoisomerase IV (topo IV) actually drive a population of catenated, supercoiled, and knotted DNA molecules to an untangled state far from equilibrium.
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[ David E. Pulleyblank ][1] Topoisomerases are remarkable enzymes that remove knots and kinks from DNA. In this issue [ Rybenkov et al .][2] report that topoisomerase II (topo II) and the closely related topoisomerase IV (topo IV) actually drive a population of catenated, supercoiled, and knotted DNA molecules to an untangled state far from equilibrium.
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Journal of Non-Newtonian Fluid Mechanics, 1977
Abstract The transient response of selected Maxwell models to various modes of spatially homogeneous uniaxial elongation is studied qualitatively. New results include the effect of non-linearity on the creep curve (constant stress elongation), which leads to a delay in attaining steady flow, and the difference in recoverable strain estimates obtained
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Abstract The transient response of selected Maxwell models to various modes of spatially homogeneous uniaxial elongation is studied qualitatively. New results include the effect of non-linearity on the creep curve (constant stress elongation), which leads to a delay in attaining steady flow, and the difference in recoverable strain estimates obtained
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The Physics of Fluids, 1966
The linearized collision integrals for mixtures of Maxwell molecules are considered. A simple proof of the eigentheory is given. Relations for and amongst eigenvalues are obtained. A brief discussion of the corresponding relaxation theory is also included.
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The linearized collision integrals for mixtures of Maxwell molecules are considered. A simple proof of the eigentheory is given. Relations for and amongst eigenvalues are obtained. A brief discussion of the corresponding relaxation theory is also included.
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