  Einstein-Gauss-Bonnet gravity is a generalization of the general relativity
to higher dimensions in which the first and second-order terms correspond to
general relativity and Einstein-Gauss-Bonnet gravity respectively. We construct
a new class of five-dimensional (5D) thin-shell wormholes by the `Cut-Paste'
technique from black holes in Einstein-Gauss-Bonnet gravity inspired by
non-commutative geometry starting with a static spherically symmetric, Gaussian
mass distribution as a source and for this structural form of the thin shell
wormhole we have explored several salient features of the solution, viz.,
pressure-density profile, equation of state, the nature of wormhole, total
amount of exotic matter content at the shell. We have also analyzed the
linearized stability of the constructed wormhole. From our study we can assert
that our model is found to be plausible with reference to the other model of
thin-shell wormhole available in literature.
