Print Email Facebook Twitter Iterative Methods for Solving the Schrödinger Equation on a Rectangular Scattering Region Title Iterative Methods for Solving the Schrödinger Equation on a Rectangular Scattering Region Author Markensteijn, A. Contributor Budko, N.V. (mentor) Akhmerov, A.R. (mentor) Wimmer, M.T. (mentor) Faculty Electrical Engineering, Mathematics and Computer Science Department Numerieke Wiskunde Programme Bachelor Technische Wiskunde Date 2014-05-16 Abstract Four iterative methods were used to solve the schrödinger equation on a rectangular scattering region with a uniform potential, namely GMRES, restarted GMRES, BiCGStab and IDR(s). A preconditioner like a shifted-Laplacian is tried to improve the convergence behaviour of GMRES. Finally, a disorded potential is introduced in the form of a random diagonal matrix to see the effects of disorder on the convergence behaviour of the iterative methods. Subject Schrödinger EqautionIterative Methods To reference this document use: http://resolver.tudelft.nl/uuid:fcf849b9-7fd4-4e12-8a90-71992c12222f Part of collection Student theses Document type bachelor thesis Rights (c) 2014 Markensteijn, A. Files PDF BEPVerslagFinalWiskunde.pdf 2.67 MB Close viewer /islandora/object/uuid:fcf849b9-7fd4-4e12-8a90-71992c12222f/datastream/OBJ/view