Abstract

The nanolamellar ${M}_{2}A\mathrm{C}$ or carbon-based ``211 MAX'' phases, where $M$ is an early transition metal, $A$ belongs to groups 13--15, and C is carbon, can be described by rigid band models. The same band model applies to all possible $A$ elements belonging to a given group of the periodic table. Changing $M$ for a given $A$ is then equivalent to shifting the Fermi energy ${E}_{F}$ through a band structure common to all phases in the group. This is shown by comparing predictions of density functional theory (DFT) to angle-resolved photoemission spectroscopy (ARPES) measurements. In particular, the Fermi surface of a given Al-based MAX phase can be obtained with an acceptable degree of accuracy by simply selecting the appropriate ARPES isoenergy surface of another Al-based phase. In ${\mathrm{V}}_{2}\mathrm{AlC}$, and in addition to conventional metal energy bands, both DFT and ARPES show the existence of a gapped nodal line located around 0.2 eV below ${E}_{F}$ or complex crossing points at ${E}_{F}$ with Dirac-like features in some directions. Application of the rigid band model suggests that these topological features as well as others, also predicted by DFT, can be positioned at or close to ${E}_{F}$ by an appropriate choice of $M$ and $A$, or by using an appropriate combination of various $M$ and $A$ elements.

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