“…Realization of quantum devices based on two-dimensional (2D) materials has attracted significant interest in recent years [1,2]; in particular, advances in fabrication techniques for devices based on transition metal dichalcogenides (TMDs) enabled the realisation of building blocks of quantum circuits such as gate-controlled quantum dots in monolayer and few layer MoS 2 [3][4][5] and WSe 2 [6,7] as well as one-dimensional (1D) channels based on split gate technology [8][9][10][11][12]. 1D channels are of great interest in quantum information science because they have been established as valuable tools for non-invasive readout of semiconducting charge and spin qubits in GaAs [13], SiGe [14], graphene [15][16][17][18], bilayer graphene [19,20] and WSe 2 [21]. In 1D channels, the Landauer-Buttiker formalism explains the quantized conductance in units of n e 2 /h, where n is the number of available transport channels, which depends on the degeneracies of the system; for example, 2-fold spin degeneracy for GaAs [22] and 4-fold spin and valley degeneracy for graphene [23].…”