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arXiv 2408.07375nucl-th
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核裂变中的量子纠缠

Quantum Entanglement in Nuclear Fission

Yu Qiang, Junchen Pei, Kyle Godbey

AI总结:

本研究以$^{240}$Pu裂变为对象,通过微观动力学计算发现量子纠缠对碎片激发能锯齿分布及中子多重性不可或缺,相关发现可拓展介观系统量子纠缠的认知。

摘要:

核裂变为强相互作用多体系统中的量子纠缠提供了一个独特范例。重核在裂变过程中可分裂为数百种互补的两碎片组合。碎片波函数的纠缠即使在分离后仍持续存在,并影响粒子与能量在碎片间的分配。基于对$^{240}$Pu(钚-240)裂变的微观动力学计算,本研究发现,量子纠缠对碎片平均激发能的锯齿形分布及由此产生的中子多重性的出现不可或缺,但对碎片的平均中子过剩无此作用。研究发现,来自粒子数投影的两个锯齿斜率都很陡峭——这一特征可通过随机涨落得到缓和。这些发现可能会在更广泛的层面上影响对介观系统中量子纠缠的理解。

英文摘要:

Nuclear fission presents a unique example of quantum entanglement in strongly interacting many-body systems. A heavy nucleus can split into hundreds of combinations of two complementary fragments in the fission process. The entanglement of fragment wave functions is persistent even after separation and impacts the partition of particles and energies between fragments. Based on microscopic dynamical calculations of the fission of $^{240}$Pu, this work finds that quantum entanglement is indispensable in the appearance of sawtooth distributions of average excitation energies of fragments and thus neutron multiplicities, but not in average neuron excess of fragments. Both sawtooth slopes from particle-number projections are found to be steep -- a feature which can be alleviated by random fluctuations. These findings may impact the understanding of quantum entanglement more broadly in mesoscopic systems.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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