Photonic topological insulators are a promising photonic platform due to the possibility of unidirectional edge states with insensitivity to bending, fabrication imperfections or environmental fluctuation. Here we demonstrate highly efficient unidirectional photonic edge mode propagation facilitated by the optical quantum valley Hall effect. With an all-dielectric kagome lattice design, we demonstrate broadband suppressed reflection in the presence of sharp corners and further show negligible vertical losses in a semiconductor-based device at telecommunication wavelengths.When propagating in a (structured) material or waveguide, not all of the light travels in this initial direction but parts of it experience back-reflection due to bending, fabrication defects or environmental variations. For most applications back-propagation should be avoided and it is thus not surprising that the unique properties of photonic topological insulators (PTIs) [1] have attracted widespread attention due to their promise to prohibit back-reflections. The basis of such back-scattering-free one-way waveguides lies at the interface of two topologically inequivalent photonic crystals (PhCs) which exhibit topological edge modes that -guaranteed by the bulk-boundary correspondence [2] -propagate only in one direction and are at the same time robust against perturbations. Not surprisingly, a plethora of possible topologically non-trivial photonic designs has been put forward, involving non-reciprocal systems [3], complex metamaterials [4], the Floquet topological insulator principle [5], and an artificial magnetic gauge [6,7]. However, the aforementioned PTIs need strong magnetic fields, are complicated to fabricate, and/or are difficult if not impossible to scale to optical frequencies.As an alternative, a deformed honeycomb-based topological PhC [8] which emulates the quantum spin Hall effect (QSHE) [9] has recently gained interest, not least due to its simple fabrication as compared to other PTIs. Nevertheless, while 2D hexagonal symmetries (such as the honeycomb-based topological PhC) generally lead to Dirac cones at the K and K points of the Brillouin zone (BZ), and with a geometrical perturbation it is possible to lift the point-like degeneracies in order to obtain a nontrivial topological and complete photonic band gap [10] (which leads to topological protection defined within the parameter space of a certain type of a deterministic geometrical perturbation that differs from the traditional Hatsugai sense [2]), there is an inherent problem. The pseudo-time-reversal anti-unitary operator T 2 = − 1, introduced to have well-defined orthogonal spin up/down channels, is constructed on the basis of the six-fold rota- * Email: wongs16@cardiff.ac.uk † Email: ohs2@cardiff.ac.uk tion (C 6 ) operator of the crystal. However, the C 6 symmetry of the crystal is broken in any finite, truncated, configuration and the spin up and spin down channels couple to each other. Consequently, while edge modes are guaranteed at the interface between the two ...