We calculate the specific heat of the ideal gas obeying the generalizedexclusion statistics (GES) in the continuum model and the tight binding modelnumerically. In the continuum model of 3-d space, the specific heat increaseswith statistical parameter at low temperature whereas it decreases withstatistical parameter at high temperature. We find that the criticaltemperature normalized by $\mu_f$ (Fermi energy) is 0.290. The specific heat of2-d space was known to be independent of $g$ in the continuum model, but itvaries with $g$ drastically in the tight-binding model. From its uniquebehavior, identification of GES particles will be possible from the specificheat.
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机译：我们通过连续模型和紧密结合模型中的广义排他统计（GES）来计算理想气体的比热。在3维空间的连续模型中，比热在低温下随统计参数增加而在高温下随统计参数减少。我们发现，由$ \ mu_f $（费米能量）归一化的临界温度为0.290。在连续模型中，二维空间的比热与$ g $无关，但是在紧束缚模型中，它与$ g $急剧变化。通过其独特的行为，可以通过比热鉴定GES颗粒。
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