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Why is the neutrino oscillation formula expanded in Δm 21 2 m 31 2 still accurate near the solar resonance in matter?

机译:为什么在δ<重点=“斜体”> m <堆叠> <下标> 21 2 /Δ<重点类型中,为什么膨胀Δ<重点型=“斜体”。 =“斜体”> m 31 2 仍然准确于太阳谐振附近?

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A bstract The conventional approximate formula for neutrino oscillation in matter which is obtained from the expansion in terms of the ratio of mass square differences α = Δ m ~(21) _(2) /Δ m ~(31) _(2) ?≈?0.03, first proposed by Cervera, et al. and Freund, turns out to be an accurate formula for accelerator neutrino experiments. Originally it required the neutrino energy to be well above the solar resonance to validate the expansion but it is found to be still very accurate when the formula is extrapolated to the resonance, which is practically important for the T2K experiment. This paper shows that the accuracy is guaranteed by cancellations of branch cut singularities and also, for the first time, analytically computes the actual error of the formula. The actual error implies that the original requirement can be safely removed in current experiments.
机译:在大规模正方形差异α=δm〜(21)_(2)/ΔM〜(2)_(2)_(2)中,从扩展中获得中子振荡的常规近似公式。 ≈α0.03,首先由Cervera等人提出。和弗鲁的,原来是加速器中微子实验的准确配方。最初,它需要中微子能量远高于太阳共振,以验证扩展,但是当公式外推到共振时,发现它仍然非常准确,这对于T2K实验几乎是重要的。本文表明,通过分支奇异性取消,也是第一次分析计算公式的实际误差的准确性。实际误差意味着可以在当前实验中安全地删除原始要求。

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