The structural and electronic properties of germanene coated Ge2Pt clusters have been determined by scanning tunneling microscopy and spectroscopy at room temperature. The interior of the germanene sheet exhibits a buckled honeycomb structure with a lattice constant of 4.3 Å and a buckling of 0.2 Å. The zigzag edges of germanene are reconstructed and display a 4 periodicity. The differential conductivity of the interior of the germanene sheet has a V-shape, which is reminiscent of the density of states of a two-dimensional Dirac system. The minimum of the differential conductivity is located close to the Fermi level and has a non-zero value, which we ascribe to the metallic character of the underlying Ge2Pt substrate. Near the reconstructed germanene zigzag edges the shape of the differential conductivity changes from a V-shape to a more parabolic-like shape, revealing that the reconstructed germanene zigzag edges do not exhibit a pronounced metallic edge state.
2In the past decade a new class of materials has been developed, which is not threedimensional (3D), but two-dimensional (2D) in nature. Graphene is by far the most famous example of this new class of 2D materials [1,2]. Graphene consists of a single layer of sp 2 hybridized carbon atoms that are arranged in a planar honeycomb registry. Graphene is a very appealing material because of its unique physical properties [1,2]. The charge carriers in graphene behave as relativistic massless particles that are described by the Dirac equation, i.e. the relativistic variant of the Schrödinger equation. In the vicinity of the Dirac point the dispersion relation is linear, i.e., where F v is the Fermi velocity, the reduced Planck constant and k the wave vector. Graphene is a semimetal and the density of states scales linearly with energy. One of the interesting properties of finite graphene sheets is the existence of electronic states that are localized at the edges of graphene. Theory predicts that a zigzag terminated graphene edge is metallic, whereas an armchair terminated graphene edge is semiconducting [3][4][5]. Scanning tunneling microscopy and spectroscopy studies of zigzag and armchair monatomic step edges of graphite have indeed confirmed these theoretical predictions [6][7][8].Since the rise of graphene there has been a growing interest in other two-dimensional materials that exhibit 'graphene'-like properties. The most obvious alternatives for graphene are the group IV elements, i.e. silicon, germanium and tin. Unfortunately, these graphene analogues of silicon (silicene), germanium (germanene) and tin (stanene) do not occur in nature and therefore these materials have to be synthesized. Germanene is one of the youngest members of the graphene family and has not been studied extensively. In contrast to the planar graphene lattice, the germanene honeycomb lattice is buckled. Theoretical calculations have shown that despite this buckling the 2D Dirac properties of germanene are preserved [9] [13]. In particular the work of Dávila et al. [12] provides a...