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Thermal equilibria and thermodynamics of trapped plasmas with a single sign of charge [Review]

机译:带有单电荷符号的俘获等离子体的热平衡和热力学[综述]

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Plasmas consisting exclusively of particles with a single sign of charge (e.g., pure electron plasmas and pure ion plasmas) can be confined by static electric and magnetic fields (e.g., in a Penning trap) and also be in a state of global thermal equilibrium. This important property distinguishes these totally un-neutralized plasmas from neutral and quasineutral plasmas. This paper reviews the conditions for and structure of the thermal equilibrium states and then develops a thermodynamic theory of the trapped plasmas. Thermodynamics provides hundreds of general relations (Maxwell relations) between partial derivatives of thermodynamic variables with respect to one another. Thermodynamic inequalities place general and useful bounds on various quantities. General and relatively simple expressions are provided for fluctuations of the thermodynamic variables. In practice, trapped plasmas are often made to evolve through a sequence of thermal equilibrium states through the slow addition (or subtraction) of energy and angular momentum (say, by laser cooling and torque beams). A thermodynamic approach to this late time transport describes the evolution through coupled ordinary differential equations for the thermodynamic variables, which is a huge reduction in complexity compared to the partial differential equations typically required to describe plasma transport. These evolution equations provide a theoretical basis for the dynamical control of the plasmas. (C) 1998 American Institute of Physics. [S1070-664X(98)00106-2] [References: 49]
机译:只能由带有单电荷符号的粒子(例如纯电子等离子体和纯离子等离子体)组成的等离子体可以通过静电电场和磁场(例如在Penning阱中)限制,也可以处于整体热平衡状态。这一重要特性将这些完全未中和的血浆与中性和准中性的血浆区分开。本文回顾了热平衡态的条件和结构,然后发展了被困等离子体的热力学理论。热力学在热力学变量的偏导数彼此之间提供了数百种一般关系(麦克斯韦关系)。热力学不等式在各种数量上都具有一般和有用的界限。为热力学变量的波动提供了一般和相对简单的表达式。在实践中,通常通过缓慢添加(或减去)能量和角动量(例如通过激光冷却和扭矩束)来使捕获的等离子体通过一系列热平衡状态演化。对于这种晚时传输的热力学方法通过热力学变量的耦合常微分方程描述了演化,与描述等离子体传输通常需要的偏微分方程相比,这大大降低了复杂度。这些演化方程为等离子体的动力学控制提供了理论基础。 (C)1998美国物理研究所。 [S1070-664X(98)00106-2] [参考:49]

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