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Theoretical analysis of formation and sustainment methods for compact toroids

机译:紧凑型环形线圈形成与维持方法的理论分析

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摘要

Recent theoretical studies on the use of neutral beams (NB), rotating magnetic fields (RMF) and helicity injection (HI) to form and sustain compact toroids are reported. A Monte Carlo code was employed to study NB injection in Field Reversed Configurations (FRC) and Spheromaks. The code calculates the ionization of the neutral particles and follows the exact orbits of the ions. The magnetic field and density profiles are determined by solving a Grad-Shafranov equation that includes the beam current. RMF current drive in FRCs was studied using a fully 2D code that solves the two fluid equations with massless electrons and uniform temperature. The ion momentum equation includes viscosity and collisions with electrons and neutrals. The electrons are described using an Ohm's law with the Hall and pressure gradient terms. Ion spin up due to collisions with electrons reduces the current drive efficiency and a large fraction of neutrals is needed to keep the azimuthal ion velocity small. The principle of minimum rate of energy dissipation was employed to calculate relaxed states for a flux core spheromak sustained by helicity injection. States with large regions of closed flux surfaces and significant toroidal current were found. Changing the resistivity profile modifies the safety factor profile, which can change from one that has a maximum at the magnetic axis (for uniform resistivity) to a tokamak-like q-profile.
机译:报道了有关使用中性束(NB),旋转磁场(RMF)和螺旋注入(HI)形成并维持紧凑环形线圈的最新理论研究。蒙特卡罗代码用于研究场反向配置(FRC)和Spheromaks中的NB注入。该代码计算中性粒子的电离并遵循离子的确切轨道。通过求解包括电子束电流的Grad-Shafranov方程,可以确定磁场和密度分布。使用完整的二维代码研究了FRC中的RMF电流驱动,该代码求解了无质量电子和均匀温度的两个流体方程。离子动量方程式包括粘度以及与电子和中性离子的碰撞。电子使用带有霍尔和压力梯度项的欧姆定律进行描述。由于与电子的碰撞而引起的离子自旋降低了电流驱动效率,并且需要大量的中性点以保持较小的方位离子速度。采用最小能量耗散率的原理来计算通过螺旋注入维持的药芯磁球的松弛状态。发现具有大面积的封闭通量表面和显着的环形电流的状态。改变电阻率曲线会修改安全系数曲线,安全系数曲线可以从在磁轴上具有最大值(用于均匀电阻率)的变化变为托卡马克式的q曲线。

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