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arXiv 0902.3389cond-mat.str-el
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光激发莫特绝缘体到晶格振动的能量转移的耦合相关速率

Coupling-dependent rates of energy transfers from photoexcited Mott insulators to lattice vibrations

Kenji Yonemitsu, Nobuya Maeshima

摘要:

光激发态通过将能量转移到环境中而弛豫。为了研究在关联电子系统中哪种耦合能使能量快速转移到晶格振动,我们计算了不同类型和频率的晶格振动的动能随时间的演化。一维半填充哈伯德模型增加了电子晶格耦合,调制传输积分,网站的能量,和库仑排斥强度。用含时的薛定谔方程求解精确的多电子波函数,用经典的运动方程求解晶格位移。为了将能量转移到调制转移积分或位点能量的经典晶格振动,必须打破平移不变性以将光学活性给予具有波数$ π$的电子激发和这些晶格振动。另一方面,只要存在相应的电子-晶格耦合,一定量的能量总是转移到调制库仑排斥强度的晶格振动,而不管基态的对称性如何。在强关联电子系统中,这些耦合可能很强,尽管它们通常是微不足道的,因为它们对平衡性质的影响可以被吸收到库仑排斥强度的重新定义中。我们将讨论通过不同类型的电子-晶格耦合的能量转移途径之间的竞争或合作。

英文摘要:

Photoexcited states are relaxed by transferring energy to the environments. In order to study which coupling allows fast energy transfer to lattice vibrations in correlated electron systems, we calculate the time evolutions of the kinetic energies of different types and frequencies of lattice vibrations. The one-dimensional half-filled Hubbard model is augmented with electron-lattice couplings that modulate transfer integrals, site energies, and Coulomb repulsion strengths. The time-dependent Schrödinger equation is solved for exact many-electron wave functions, and the classical equation of motion for the lattice displacements. In order to transfer energy to classical lattice vibrations that modulate transfer integrals or site energies, the translational invariance must be broken to give optical activity to an electronic excitation with wave number $ π$ and to these lattice vibrations. On the other hand, a certain amount of energy is always transferred to lattice vibrations that modulate Coulomb repulsion strengths, irrespective of the symmetry of the ground state, as long as the corresponding electron-lattice couplings are present. In strongly correlated electron systems, these couplings can be strong, although they are usually insignificant because their effects on the equilibrium properties can be absorbed into redefinition of Coulomb repulsion strengths. We will discuss competition or collaboration between energy transfer pathways through different types of electron-lattice couplings.

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