  Fluid flow problems with high Reynolds number show spurious oscillations in
their solution when solved using standard Galerkin finite element methods.
These Oscillations can be eradicated using various stabilisation techniques. In
this article, we use a local projection stabilisation for a Hybrid High-Order
approximation of the Oseen problem. We prove an existence-uniqueness result
under a SUPG-like norm. We derive an optimal order error estimate under this
norm for equal order polynomial discretisation of velocity and pressure spaces.
