Computational
Mathematics,
Department of Mathematical Sciences
Chalmers University of Technology
and
University of Gothenburg
Complete list of publicatons in
pdf.
Go back.
2012
- S. Agapiou, S. Larsson, and A. M. Stuart,
Posterior consistency of the Bayesian approach to linear ill-posed
inverse problems.
arXiv:1203.5753v1
(pdf)
-
D. Cohen, S. Larsson, and M. Sigg,
A trigonometric method for the linear stochastic wave equation.
arXiv:1203.3668v1
(pdf)
-
M. Kovács, S. Larsson, and F. Lindgren,
Weak convergence of finite element approximations of linear stochastic
evolution equations with additive noise II. Fully discrete schemes.
arXiv:1203.2029v1
(pdf)
2011
-
K. Kraft and S. Larsson,
An adaptive finite element solver for nonlinear optimal control problems,
preprint 2011:1, Department of Mathematical Sciences, Chalmers
University of Technology.
(pdf)
-
K. Kraft and S. Larsson,
Finite element approximation of variational inequalities in optimal control,
preprint 2011:2, Department of Mathematical Sciences, Chalmers
University of Technology.
(pdf)
2010
-
S. Larsson, C. Lindberg, and M. Warfheimer,
Optimal closing of a pair trade with a model containing jumps,
preprint 2010:22,
Department of Mathematical Sciences, Chalmers University of
Technology.
arXiv:1004.2947v1
To appear in Appl. Math.
(pdf)
-
M. Kovács, S. Larsson and A. Mesforush,
Finite element approximation of the Cahn-Hilliard-Cook equation,
preprint 2010:18, Department of Mathematical Sciences, Chalmers
University of Technology.
Published in SIAM J. Numer. Anal.
(pdf)
-
S. Larsson and A. Mesforush,
A posteriori error analysis for the Cahn-Hilliard equation,
preprint 2010:19, Department of Mathematical Sciences, Chalmers
University of Technology.
(pdf)
-
A. Demlow and S. Larsson,
Local pointwise a posteriori gradient error bounds for the Stokes
equations,
preprint 2010:27, Department of Mathematical Sciences, Chalmers
University of Technology.
To appear in Math. Comp.
(pdf)
-
R. Kruse and S. Larsson,
Optimal regularity for semilinear stochastic partial
differential equations with multiplicative noise,
preprint 2010:46, Department of Mathematical Sciences, Chalmers
University of Technology.
arXiv:1109.6487v1 [math.AP]
(pdf)
2009
-
M. Kovács, S. Larsson, and F. Lindgren,
Weak convergence of finite element approximations of linear stochastic
evolution equations with additive noise,
preprint 2009:37,
Department of Mathematical Sciences, Chalmers University of
Technology.
Published in BIT Numer. Math. (pdf)
Earlier
-
S. Larsson,
Nonsmooth data error estimates with applications to
the study of the long-time behavior of finite element
solutions of semilinear parabolic problems,
preprint 1992:36,
Department of Mathematics, Chalmers University of Technology.
(amstex,
dvi,
postscript)
-
S. Larsson and S. Yu. Pilyugin,
Numerical shadowing near the global attractor for a semilinear
parabolic equation,
preprint 1998:21,
Department of Mathematics, Chalmers University of Technology.
(abstract,
amslatex,
dvi,
postscript)
-
S. Larsson and E. D. Svensson,
Pointwise a posteriori error estimates for the Stokes equations in
polyhedral domains,
preprint 2006:19.
(abstract,
pdf)