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Quantum transport in d-dimensional lattices

机译:d维晶格中的量子传输

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We show that both fermionic and bosonic uniform d-dimensional lattices can be reduced to a set of independent one-dimensional chains. This reduction leads to the expression for ballistic energy fluxes in uniform fermionic and bosonic lattices. By the use of the Jordan–Wigner transformation we can extend our analysis to spin lattices, proving the coexistence of both ballistic and non-ballistic subspaces in any dimension and for any system size. We then relate the nature of transport to the number of excitations in the homogeneous spin lattice, indicating that a single excitation always propagates ballistically and that the non-ballistic behaviour of uniform spin lattices is a consequence of the interaction between different excitations.
机译:我们表明,铁电离子和玻色子均匀的d维晶格都可以还原为一组独立的一维链。这种减少导致了在均匀的铁离子和玻色子晶格中弹道能量通量的表达。通过使用Jordan-Wigner变换,我们可以将分析扩展到自旋晶格,证明弹道和非弹道子空间在任何维度和任何系统大小下都并存。然后,我们将传输的性质与同质自旋晶格中激发的数量相关联,这表明单个激发总是在弹道中传播,并且均匀自旋晶格的非弹道行为是不同激发之间相互作用的结果。

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