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Ion cyclotron emission due to fast Alfvén-wave radiative instabilities in tokamaks induced by newly born fusion products

机译:新生聚变产物引起的托卡马克中快速Alfvén波辐射不稳定性导致离子回旋加速器发射

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The velocity distribution functions of newly born (t=0) charged fusion products (protons in DD and alpha particles in DT plasmas) of tokamak discharges can be approximated by a monoenergetic ring distribution with a finite v‖ such that v⊥≈v‖≈Vj, where 1/2MjV2j =Ej, the directed birth energy of the charged fusion-product species j of mass Mj. As the time t progresses, these distribution functions will evolve into a Gaussian in velocity (i.e. a drifting Maxwellian type), with thermal spreads given by the perpendicular and parallel temperatures T⊥j(t) =T‖j(t), with Tj(t) increasing as t increases and finally reaching an isotropic saturation value of T⊥j(t≈Υj)=T‖j(t≈Υj)=Tj(t≈Υj)≈[MjTaEj/(Mj+M)]1/2. Here Td is the temperature of the background deuterium plasma ions, M is the mass of a triton or a neutron for j=protons and alpha particles respectively, and Υj≈1/4Υsj is the thermalization time of the fusion product species j in the background deuterium plasma, with Υsj the slowing-down time. For times t of the order of Υj, the distributions can be approximated by a Gaussian in the total energy (i.e. a Brysk type). Then, for times t≥Υsj, the velocity distributions of the fusion products will relax towards their appropriate slowing-down distributions. Here we shall examine the radiative stability of all these (i.e. a monoenergetic ring, a Gaussian in velocity, a Gaussian in energy, and the slowing-down) distributions.
机译:托卡马克放电的新生的(t = 0)带电聚变产物(DD质子和DT等离子体中的α粒子)的速度分布函数可以通过具有有限v”的单能环分布来近似,使得v⊥≈v”≈ Vj,其中1 / 2MjV2j = Ej,质量为Mj的带电聚变产物种类j的有向诞生能。随着时间t的发展,这些分布函数将演变为速度的高斯分布(即漂移的麦克斯韦类型),其热扩散由垂直和平行温度T⊥j(t)=T‖j(t)给出,其中Tj (t)随着t的增加而增加,并最终达到各向同性的饱和值,T⊥j(t≈Υj)=T‖j(t≈Υj)= Tj(t≈Υj)≈[MjTaEj /(Mj + M)] 1 / 2。这里Td是背景氘等离子体离子的温度,M是j =质子和α粒子的tri或中子的质量,Υj≈1/4Υsj是背景中聚变产物种类j的热化时间氘血浆,Υsj减慢时间。对于tj量级的时间t,总能量(即Brysk型)中的分布可以由高斯近似。然后,对于时间t≥Υsj,融合产物的速度分布将朝其适当的减速分布缓和。在这里,我们将检查所有这些分布的辐射稳定性(即单能环,速度的高斯分布,能量的高斯分布和减速)。

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