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The Generalized Relativistic Kinetic and Hydrodynamic Theory—Part II

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On the basis of statistical description the motion of relativistic particles without external forces is considered. The generalized relativistic non-local Euler hydrodynamic equations are derived and investigated, including the limiting cases of the theory. The theory is applied to the propagation of plane harmonic waves of small amplitudes through a relativistic gas at rest. These results lead to construction of the relativistic quantum hydrodynamics.
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Keywords: FOUNDATIONS OF QUANTUM MECHANICS AND ELECTRONICS; NON-LOCAL ALEXEEV EQUATION; PROPAGATION OF PLANE HARMONIC WAVES; RELATIVISTIC QUANTUM HYDRODYNAMICS

Document Type: Research Article

Publication date: 2010-12-01

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  • Journal of Nanoelectronics and Optoelectronics (JNO) is an international and cross-disciplinary peer reviewed journal to consolidate emerging experimental and theoretical research activities in the areas of nanoscale electronic and optoelectronic materials and devices into a single and unique reference source. JNO aims to facilitate the dissemination of interdisciplinary research results in the inter-related and converging fields of nanoelectronics and optoelectronics.
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