University of Kurdistan, Department of Mathematics
Abstract
Semidiscrete finite element approximation of a hyperbolic type integro-differential equation is studied. The model problem is treated as the wave equation which is perturbed with a memory term. Stability estimates are obtained for a slightly more general problem. These, based on energy method, are used to prove optimal order a priori error estimates.
Saedpanah, F. (2012). Optimal order finite element approximation for a hyperbolic integro-differential equation. Bulletin of the Iranian Mathematical Society, 38(2), 447-459.
MLA
Saedpanah, F. "Optimal order finite element approximation for a hyperbolic integro-differential equation", Bulletin of the Iranian Mathematical Society, 38, 2, 2012, 447-459.
HARVARD
Saedpanah F. (2012). 'Optimal order finite element approximation for a hyperbolic integro-differential equation', Bulletin of the Iranian Mathematical Society, 38(2), pp. 447-459.
CHICAGO
F. Saedpanah, "Optimal order finite element approximation for a hyperbolic integro-differential equation," Bulletin of the Iranian Mathematical Society, 38 2 (2012): 447-459,
VANCOUVER
Saedpanah F. Optimal order finite element approximation for a hyperbolic integro-differential equation. BIMS. 2012;38(2):447-459.
