Analysis of operator differential-algebraic equations arising in fluid dynamics. Part II. The infinite dimensional case ∗ Volker Mehrmann‡ Etienne Emmrich

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• Linear algebra
• Matrix theory
• Numerical analysis
• Differential equations
• Schur complement
• Differential algebraic equation
• Discretization
• Jordan normal form
• Eigenvalues and eigenvectors
• Matrix exponential

Doubly nonlinear evolution equations of second order: Existence and fully discrete approximation Etienne Emmrich∗ Universit¨at Bielefeld, Fakult¨at f¨ur Mathematik, Postfach, 33501 Bielefeld, Germany Mecht

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• Functional analysis
• Distribution
• Discretization
• Finite element method
• Temporal discretization

Infinitesimal Conformal Deformations of Triangulated Surfaces Master Thesis by Wai Yeung Lam

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Infinitesimal Conformal Deformations of Triangulated Surfaces Master Thesis by Wai Yeung Lam

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FEM-Based Discretization-Invariant MCMC Methods for PDE-constrained Bayesian Inverse Problems Tan Bui-Thanh Department of Aerospace Engineering and Engineering Mechanics Institute for Computational Engineering & Sciences

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BOOKS 1. B. Fiedler: Global Bifurcation of Periodic Solutions with Symmetry, Lect. Notes Math. 1309, Springer-Verlag, Heidelberg 1988, 144 p. 2. B. Fiedler, J. Scheurle: Discretization of Homoclinic Orbits and Invisible

Source URL: dynamics.mi.fu-berlin.de

A MULTIGRID-BASED SHIFTED-LAPLACIAN PRECONDITIONER FOR A FOURTH-ORDER HELMHOLTZ DISCRETIZATION. N.UMETANI∗, S.P.MACLACHLAN†, C.W. OOSTERLEE‡ § Abstract. In this paper, an iterative solution method for a fourth-ord

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PLANAR DISCRETE ISOTHERMIC NETS OF CONICAL TYPE ¨ CHRISTIAN MULLER Abstract. We explore a specific discretization of isothermic nets in the plane which can also be interpreted as a discrete holomorphic map. The discrete

Source URL: www.geometrie.tuwien.ac.at

Quantization and Discretization at Large Scales

Source URL: fs.gallup.unm.edu

S-conical cmc surfaces. Towards a unified theory of discrete surfaces with constant mean curvature Alexander I. Bobenko and Tim Hoffmann∗ 1 Introduction

Source URL: discretization.de