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Review of Grischuk and Sachin Gravitational Wave Generator via Tokamak Physics

机译:通过Tokamak物理评论Grischuk和Sachin引力波发生器

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Using Grischuk and Sachin (1975) amplitude for the GW generation due to plasma in a toroid, we generalize this result for Tokamak physics. We obtain evidence for strain values up to h_(2nd-term) ~ 10~(-23) -10~(-24) in a Tokamak center, with a minimum value of h ~ 10~(-26) five meters above the Tokamak center. These values are an order of magnitude sufficient to allow for possible detection of gravitational waves. The critical breakthrough is in utilizing a burning plasma drift current, which relies upon a thermal contribution to an electric field. The gravitational wave amplitude would be detectable in part also due to n_(ion) · τ_E >.5×10~(20) · m~(-3) · sec, where the n_(ion) is the numerical ion density, usually about 10~(20) · m~(-3), i.e. about one out of a million of the present atmospheric pressure, whereas τ_E is a confinement time value for Tokamak plasma, here at least .5 seconds. This value, as given above and by Wesson (2011), is the threshold for plasma fusion burning; the temperature obtained is the main driver for how one could conceivably detect GW of amplitude as low as [h_(2nd-term)|T_(Temp)≥100KeV]_(5-meters-above-Tokamak) ~10~(-25) five meters above the Tokamak center.
机译:使用GRISCHUK和SACHIN(1975)振幅由于环形等离子体导致的GW一代,我们概括了TOKAMAK物理的这一结果。我们在TOKAMAK中心获得高达H_(第2项)〜10〜(-23)-10〜(-24)的迹象,其中最小值H〜10〜(-26)五米高Tokamak中心。这些值是足以允许进行重力波的尺寸的数量级。临界突破在利用燃烧的等离子体漂移电流,这依赖于对电场的热贡献。由于N_(离子)·τ_e> .5×10〜(20)·m〜(3)·sec,其中N_(离子)是数值离子密度,通常也可以将重力波振幅分开可检测大约10〜(20)·m〜(3),即大约一百万个目前的大气压,而τ_e是Tokamak等离子体的限制时间值,这里至少为.5秒。如上所述和Wesson(2011)的该值是等离子体融合燃烧的阈值;获得的温度是如何可以想象地检测到幅度的幅度低至[H_(2ND-tem)| t_(temp)≥100kev] _(5米 - 托卡马克)〜10〜(-25 )在Tokamak中心上方五米。

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