Search Results - Rannacher, Rolf 1948-
Rolf Rannacher

Rannacher studied mathematics and physics at the Goethe University Frankfurt. There he received his doctorate in 1974 with dissertation ''Diskrete Störungstheorie für das Punktsystem linearer Operatoren und Sesquilinearformen mit Anwendungen auf Operatoren vom Schrödinger Typ'' (Discrete perturbation theory for the point system of linear operators and sesquilinear forms with applications to operators of the Schrödinger type). From 1974 to 1980 he was an assistant to at the University of Bonn, where he habilitated in 1978 and after habilitation spent a year at the University of Michigan. He was from 1980 to 1983 a professor at the University of Erlangen–Nuremberg and from 1983 to 1988 a professor at Saarland University. Since 1988 he is a professor in Heidelberg.
His research focuses on the numerical analysis of the finite element method (FEM) in partial differential equations (PDEs) based on functional analytic methods, for example, error estimation in the -norm for FEM approximation in elliptic boundary value problems. His research also deals with numerical fluid mechanics, including high-performance computer software development with his long-time collaborator John Haywood. In the 1990s Rannacher dealt with adaptive mesh refinement in solving optimal control problems, often in collaboration with Claes Johnson and Endre Süli. At Heidelberg's ''Interdisziplinären Zentrum für Wissenschaftliches Rechnen'' (acronym IWR, Interdisciplinary Center for Scientific Computing), Rannacher was, in the early 1990s, one of the pioneers in the development of parallel computer algorithms for transputers.
He was an Invited Speaker at the International Congress of Mathematicians (ICM) in Berlin in 1998 and at the ICM in Beijing in 2002. In 2009 he was made an honorary doctor of the University of Erlangen-Nuremberg. Provided by Wikipedia
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1An adaptive finite element method for unsteady convection dominated flows with stiff source termsPublished 1997Call Number: Loading…
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2A posteriori error control in finite element methods via duality techniques: application to perfect plasticityPublished 1997Call Number: Loading…
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3A posteriori error estimation in least squares stabilized finite element schemesPublished 1997Call Number: Loading…
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4Weighted a posteriori error control in FE methodsPublished 1996Call Number: Loading…
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5Superconvergence properties of finite element schemes for the Navier-Stokes problemPublished 1993Call Number: Loading…
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6On the question of turbulence modeling by approximate interial manifolds and the nonlinear Galerkin methodPublished 1992Call Number: Loading…
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7A domain splitting algorithm for parabolic problemsPublished 1992Call Number: Loading…
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8L-stability estimates and asymptotic error expansion for parabolic finite element equationsPublished 1990Call Number: Loading…
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9On the numerical analysis of the nonstationary Navier-Stokes equations: (the role of regularity and stability theory)Published 1989Call Number: Loading…
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10Evaluation of a CFD benchmark for laminar flowsPublished 1998Call Number: Loading…
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11Error control in finite element computationsPublished 1998Call Number: Loading…
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12A feed back approach to error control in finite element methods: basic analysis and examplesPublished 1996Call Number: Loading…
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13Adaptive error control in solving ordinary differential equations by the discontinuous Galerkin methodPublished 1996Call Number: Loading…
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14A comparative study of nonlinear Galerkin finite element methods for dissipative evolution problemsPublished 1996Call Number: Loading…
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15A method for computing compressible, highly stratified flows in astrophysics based on operator splittingPublished 1995Call Number: Loading…
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16An operator splitting approach for computing compressible flows in astrophysicsPublished 1994Call Number: Loading…
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17Analysis of a domain splitting method for nonstationary convection diffusion problemsPublished 1994Call Number: Loading…
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18On the convergence of the Newton-Raphson method for strongly nonlinear finite element equationsPublished 1991Call Number: Loading…
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19Defect correction techniques in the finite element methodPublished 1990Call Number: Loading…
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20On mixed finite element methods in plate bending analysisBand 1 - The first Herrmann schemeby Blum, Heribert, Rannacher, Rolf 1948-Published 1988Call Number: Loading…
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