most citedNumerical approach to -problems with the second order elliptic operators

3 citations · 5 across the 3 of their papers we have counts for

collaborators

3 papers

math.PR2008★ 2 cited

Markov Jump Processes Approximating a Nonsymmetric Generalized Diffusion: numerics explained to probabilists

Nedzad Limić

Consider a non-symmetric generalized diffusion in determined by the differential operator $A(\msx)=-\sum_{ij} \partial_ia_{ij}(\msx)\partial_j +\sum_i b_i(\ms…

math.AP2007

Monotone Numerical Schemes for a Dirichlet Problem for Elliptic Operators in Divergence Form

Nedzad Limić, Mladen Rogina

We consider a second order differential operator $A(\msx) = -\:\sum_{i,j=1}^d \partial_i a_{ij}(\msx) \partial_j \:+\: \sum_{j=1}^d \partial_j \big(b_j(\msx) \cdot \big)\:+\: c(\ms…

math.AP2007★ 3 cited

Numerical approach to -problems with the second order elliptic operators

Nedzad Limić, Mladen Rogina

For a second order differential operator $A(\msx) =-\nabla a(\msx)\nabla + b'(\msx)\nabla+ \nabla \big(\msb''(\msx) \cdot\big)$ on a bounded domain with the Dirichlet boundary…