Turkish Journal of Mathematics, cilt.21, sa.SUPPL., ss.25-44, 1997 (Scopus)
We study the two-dimensional system of Time-Dependent Ginzburg-Landau Equations(TDGL) for modeling a thin film of superconductor subject to a uniform magnetic field. We discretize the TDGL for the space variables using bond variables and staggered grid partitioning technique. By investigating the temporal evolution of semi-discrete Helmholtz enery functional and that of Semi-discretized TDGL, we provide bounds for some observable physical quantities of interest such as superelectron density, supercurrent density, charge density, electric field, and induced magnetic field. © TÜBİTAK.