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Revisiting thermo-physical property models of Al2O3-Water nanofluid for natural convective flow. [PDF]
HeliyonRuvo TH, Shuvo MS, Saha S.
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Inverse-designed nanophotonic neural network accelerators for ultra-compact optical computing. [PDF]
Nat CommunSved J +5 more
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Broadband light absorption in cadmium telluride thin-film solar cells <i>via</i> composite light trapping techniques. [PDF]
Nanoscale AdvSuny AA +4 more
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Experimental and Numerical Investigation of Slip Effect on Nanofiber Filter Performance at Low Pressures. [PDF]
SmallPan Z +5 more
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2014
This chapter is devoted to the review of Maxwell’s equations in differential and integral forms as well as the electromagnetic boundary conditions. We will also discuss the electromagnetic potentials and wave equations. The solution to inhomogeneous wave equation using field representations by the Green’s function will be presented.
Kasra Barkeshli, Sina Khorasani
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This chapter is devoted to the review of Maxwell’s equations in differential and integral forms as well as the electromagnetic boundary conditions. We will also discuss the electromagnetic potentials and wave equations. The solution to inhomogeneous wave equation using field representations by the Green’s function will be presented.
Kasra Barkeshli, Sina Khorasani
+4 more sources
2021
Since Maxwell established a foundation of the modern electromagnetic theory in 1873 [1], electromagnetics has undergone a rapid development and has been one of the most important research areas in engineering and science. It demands the study of Maxwell’s equations and their application to the analysis and design of devices and systems.
Gang Bao, Peijun Li
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Since Maxwell established a foundation of the modern electromagnetic theory in 1873 [1], electromagnetics has undergone a rapid development and has been one of the most important research areas in engineering and science. It demands the study of Maxwell’s equations and their application to the analysis and design of devices and systems.
Gang Bao, Peijun Li
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1983
We have analyzed, up to this point, the origin and the consequences of four physical laws associated with static electromagnetic phenomena. The first of them, Gauss’s law, relates the electric field to its sources. In differential form it is written as $$\nabla \cdot E = 4\pi \rho .$$ (7.1) Within the area of application of electromagnetism ...
Allan W. Snyder, John D. Love
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We have analyzed, up to this point, the origin and the consequences of four physical laws associated with static electromagnetic phenomena. The first of them, Gauss’s law, relates the electric field to its sources. In differential form it is written as $$\nabla \cdot E = 4\pi \rho .$$ (7.1) Within the area of application of electromagnetism ...
Allan W. Snyder, John D. Love
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1971
The preceding sections have introduced all the basic concepts needed for the treatment of electromagnetic fields. The various ideas, developed more or less independently above, together form the basis for further development. It will not be out of place, therefore, to summarize the most important equations below.
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The preceding sections have introduced all the basic concepts needed for the treatment of electromagnetic fields. The various ideas, developed more or less independently above, together form the basis for further development. It will not be out of place, therefore, to summarize the most important equations below.
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Maxwell’s Quaternion Equations
Space Science JournalThe equations of electrodynamics must, first of all, satisfy the law of conservation of energy. It is shown that Maxwell's equations can be obtained from the Cauchy-Riemann conditions for a quaternion in 4D space. Electrons are written as 4D vectors in energy space, in which the first elements represent the real part of the quaternion (scalar), and the
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