论文标题

核约瑟夫森(Josephson)样$γ$ - 排放

Nuclear Josephson-like $γ$-emission

论文作者

Broglia, R. A., Barranco, F., Corradi, L., Potel, G., Szilner, S., Vigezzi, E.

论文摘要

约瑟夫森(Josephson)的连接处在超氟核之间的重离子碰撞中瞬时建立,低于库仑屏障的几me,可以使核库珀对有效带电的核子的来回传递,从而使$γ$ rays的发射。二阶DWBA $ t $ -t $ -matrix的单个库珀对交流电流的公式显示出与约瑟夫森(AC)效应所要求的量规相和量规旋转频率,并符合传递(隧道)汉密尔顿的衍生(在仪表无形表示中)。我们描述了两个强烈收敛的参数(保守量)的出现,这是两个超氟核的异常密度重叠的异常密度的出现:a)相关长度(DC); b)每个周期发射的$γ$ - 砂的数量(AC),因此是连续转移的核子的偶极矩。结果导致与直流电流(DC)和交替电流(AC)约瑟夫森效应的核能平行,并证明了BCS超导性理论的有效性降低到很少的库珀对冷凝物,而单一库珀对交替的电流。基于库珀对的定量描述的物理原理在较弱的超导体或库仑屏障以下能量的超富核之间进行隧穿的是,该过程由连续转移的两个伙伴福尔员在连贯长度的范围内连续转移,$ \ $ \ $ \ $ out13 $ oup of 10^$Å} $Å的案例;反应$^{116} \ text {sn}+^{60} \ text {ni} \ to^{{114} \ text {sn(gs)}+^{62} \ text {ni(gs)} $在库伯姆(Coulomb Barrier)下方的几个mev。

Josephson-like junctions, transiently established in heavy ion collisions between superfluid nuclei, few MeV below the Coulomb barrier, allow for the back and forth transfer of a nuclear Cooper pair of effectively charged nucleons and thus the emission of $γ$-rays. The second order DWBA $T$-matrix formulation of single Cooper pair alternating current is shown to contain the gauge phases and gauge rotational frequencies as required by the Josephson (ac) effect, in keeping with the derivation of the transfer (tunneling) Hamiltonian in a gauge invariant representation. We describe the emergence of two strongly convergent parameters (conserved quantities) within the time the abnormal densities of the two superfluid nuclei overlap: a) the correlation length (dc); b) the number of emitted $γ$-rays per cycle (ac), and thus the dipole moment of the successively transferred nucleons. Result which leads to a nuclear parallel with the direct current (dc) and alternating current (ac) Josephson effects, and which testifies to the validity of BCS theory of superconductivity down to few Cooper pair condensates, and single Cooper pair alternating currents. The physics at the basis of a quantitative description of Cooper pair tunneling between weakly coupled superconductors or superfluid nuclei at energies below the Coulomb barrier, is that the process is dominated by the successive transfer of the two partner fermions entangled over distances of the order of the coherence length, $\approx10^4$Å${}$ in the case of lead, and 13.5 fm in the case of the reaction $^{116}\text{Sn}+^{60}\text{Ni}\to^{114}\text{Sn(gs)}+^{62}\text{Ni(gs)}$ at few MeV below the Coulomb barrier.

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