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Polaronic approach to strongly correlated electron systems with strong electron-phonon interaction

机译:Polaronic方法用于具有强电子-声子相互作用的强相关电子系统

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The three-band p-d model of strongly correlated electrons interacting with optical phonons via diagonal and off-diagonal electron-phonon interactions is considered within the cluster perturbation theory. In the beginning, the exact diagonalization of the Hamiltonian of a CuO_4 cluster results in the construction of local polaronic eigenstates |p〉 with hole numbers n_h = 0,1,2 per unit cell. The intercluster hoppings and interactions are exactly written in terms of Hubbard operators X_f~(pq) = |p〉〈q| determined via the multielectron polaronic eigenstates |p〉 at site f. The Fermi-type single-electron quasiparticle dispersion and spectral weight are calculated for the undoped antiferromagnetic parent insulator like La_2CuO_4. The quasiparticle dispersion of Hubbard polarons is determined by a hybridization of the Hubbard fermion subbands with local Franck-Condon resonances so the main polaronic effect of the quasiparticle band structure is a splitting of the Hubbard bands on the number of Hubbard polaron subbands. Increasing of the EPI constant results in an increase of splitting, decrease of the subband width, transfer of the spectral weight to high-energy multiphonon excitations, and subsequent localization of the charge carriers. Herewith, the effect of such renormalization for the conduction band and the valence one differs depending on the ratio of the diagonal and off-diagonal EPI. In the framework of the GTB method, the Franck-Condon broadening of the spectral function of polaronic excitations is also reproduced for strongly correlated systems with strong electron-phonon interaction.
机译:在簇扰动理论中考虑了强相关电子通过对角线和非对角线电子-声子相互作用与光子相互作用的三波段p-d模型。在开始时,CuO_4团簇的哈密顿量的精确对角线化导致局部极化子本征态| p>的形成,每单位晶胞的空穴数n_h = 0,1,2。集群间的跳变和交互作用是根据Hubbard运算符X_f〜(pq)= | p〉通过位点f处的多电子极化子本征态| p>确定。计算了像La_2CuO_4这样的未掺杂反铁磁母体绝缘子的费米型单电子准粒子色散和光谱权重。 Hubbard极化子的准粒子色散是通过Hubbard费米子子带与局部Franck-Condon共振的杂交来确定的,因此,准粒子能带结构的主要极化子效应是Hubbard频带对Hubbard极化子子带数目的分裂。 EPI常数的增加导致分裂的增加,子带宽度的减少,频谱权重向高能多声子激发的转移以及电荷载流子的后续定位。因此,这种对导带和化合价的重新归一化的效果根据对角线和非对角线EPI的比率而不同。在GTB方法的框架中,对于具有强电子-声子相互作用的强相关系统,也再现了极化子激发的光谱函数的Franck-Condon加宽。

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