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The virial theorem in graphene and other Dirac materials

机译:石墨烯和其他Dirac材料中的病毒定理

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The virial theorem is applied to graphene and other Dirac Materials for systems close to the Dirac points where the dispersion relation is linear. From this, we find the exact form for the total energy given by E = B/r_s where r_sa_0 is the mean radius of the d-dimensional sphere containing one particle, with a_0 the Bohr radius, and B is a constant independent of r_s. This result implies that, given a linear dispersion and a Coulombic interaction, there is no Wigncr crystallization and that calculating B or measuring at any value of r_s determines the energy and compressibility for all r_s. In addition to the total energy, we calculate the exact forms of the chemical potential, pressure and inverse compressibility in arbitrary dimension.
机译:对于靠近色散关系呈线性关系的狄拉克点的系统,维里定理适用于石墨烯和其他狄拉克材料。由此,我们找到由E = B / r_s给出的总能量的精确形式,其中r_sa_0是包含一个粒子的d维球体的平均半径,玻尔半径为a_0,而B是与r_s无关的常数。该结果表明,在线性分散和库仑相互作用的情况下,不存在Wigncr结晶,并且计算B或在r_s的任何值进行测量都将确定所有r_s的能量和可压缩性。除了总能量,我们还可以计算任意尺寸的化学势,压力和逆压缩性的确切形式。

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