Examens corriges

Preconditioners based on ?Parareal? Time-Domain Decomposition ...

Abstract We consider optimization problems governed by time-dependent parabolic PDEs and discuss the construction of parallel preconditioners based.



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Solution Techniques for the Stokes System: A Priori and A Posteriori ...
This article proposes modifications to standard low order finite element ap- proximations of the Stokes system with the goal of improving both the approximation.
Hamburger Beiträge
An appropriate choice is therefore the L2 projection of the control space to a lower level, which is realised approximately by a simple 
an l2 analysis of the boltzmann-grad limit
The linear collision operator L defined by (A.1) is a nonnegative un- bounded self-adjoint operator on L2(Mdv) with domain. D(L) = {g ? L2(Mdv)|ag ? L2(Mdv)} = 
Convergence of a finite volume scheme for the compressible Navier ...
We have constructed solution on a space-periodic domain ?. When considering a polyhedral domain, the existence of smooth solutions remains open and may be a 
A Domain Decomposition Method for Elliptic Boundary Value ...
The fact that the consistent pressure Poisson operator is an L² operator makes it harder to invert than the standard (H¹) Laplace operator. A domain 
Approximating L2-signatures by their compact analogues
For smooth manifolds with boundary, the L2-signature of course is defined in terms of the intersection pairing on L2-homology. On the other hand 
L2-Betti numbers in group theory - Clara Löh - Universität Regensburg
This is an extended version of the lecture notes for a five lecture mini- course at the MSRI summer graduate school Random and arithmetic struc-.
ON L2-INDEX THEOREMS FOR COMPLETE MANIFOLDS OF ...
operator acting on the smooth sections of a hermitian vector bundle E over M. Now E has a Clifford module structure and a metricconnection, V, compatible with.
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A Logarithmic Bayesian Approach to Quantum Error Detection
We consider the problem of continuous quantum error correction from a. Bayesian perspective, proposing a pair of digital filters using logarithmic prob-.
Computing Real Roots of Real Polynomials ? and now For Real!
Indeed, we observe that, for many polynomials (e.g. random polynomials), the size of the tree is only logarithmic in n, in which case the precision demand does