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Interpretation and Quantification of Magnetic interaction through Spin Topology

机译:自旋拓扑学对磁性相互作用的解释和定量

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This work develops a formalism to quantify the interaction among unpaired spins from the ground state spin topology. Magnetic systems where the spins are coupled through direct exchange and superexchange are chosen as references. Starting from a general Hamiltonian, an effective Hamiltonian is obtained in terms of spin density which is utilized to compute exchange coupling constants in magnetic systems executing direct exchange, The high-spin-low-spin energy gap, required to extract the coupling constant, is obtained through the broken symmetry approach within the framework of density functional theory. On the other hand, a perturbative approach is adopted to address the superexchange process. Spin transfer in between the sites in the exchange pathway is found to govern the magnetic nature of a molecule executing superexchange. The metal-ligand magnetic interaction is estimated using the second order perturbation energy for ligand to metal charge transfer and spin densities on the concerned sites. Using the present formalism, the total coupling constant in a superexchange process is also partitioned into the contributions from metal-ligand and metal-metal interactions. Sign and magnitude of the exchange coupling constants, derived through the present formalism, are found to be in parity with those obtained using the well-known spin projection technique. Moreover, in all of the cases, the ground state spin topology is found to complement the sign of coupling constants. Thus, the spin topology turns into a simple and logical means to interpret the nature of exchange interaction. The spin density representation in the present case resembles McConnell's spin density Hamiltonian and in turn validates it.
机译:这项工作发展了形式主义,以量化来自基态自旋拓扑的不成对自旋之间的相互作用。自旋通过直接交换和超交换耦合的磁性系统被选作参考。从一般的哈密顿量开始,根据自旋密度获得有效的哈密顿量,该有效哈密顿量可用于计算执行直接交换的磁性系统中的交换耦合常数。在密度泛函理论的框架内通过破坏对称方法获得的。另一方面,采用摄动法解决超交换过程。发现在交换途径的位点之间的自旋转移支配执行超交换的分子的磁性。使用有关配位体到金属电荷转移和相关位点上的自旋密度的二阶微扰能量来估计金属-配体的磁性相互作用。使用目前的形式主义,超级交换过程中的总耦合常数也被划分为金属-配体和金属-金属相互作用的贡献。发现通过本形式主义导出的交换耦合常数的符号和大小与使用公知的自旋投影技术获得的那些符号和大小相等。此外,在所有情况下,都发现基态自旋拓扑可补充耦合常数的符号。因此,自旋拓扑变成一种简单而逻辑的方式来解释交换交互的性质。在当前情况下,自旋密度表示类似于麦康奈尔的自旋密度哈密顿量,进而对其进行了验证。

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