  A compact subcell WENO (CSWENO) limiter is proposed for the solution of
hyperbolic conservation laws with Discontinuous Galerkin Method which uses only
the immediate neighbors of a given cell. These neighbors are divided into the
required stencil for WENO reconstruction and an existing WENO limiting strategy
is used. Accuracy tests and results for one-dimensional and two-dimensional
Burgers equation and one-dimensional and two-dimensional Euler equations for
Cartesian meshes are presented using this limiter. Comparisons with the parent
WENO limiter are provided wherever appropriate and the performance of the
current limiter is found to be slightly better than the parent WENO limiter for
higher orders.
