# Publications

## Numerical analysis 50 most recent publications

[1]

M. Hanke and R. März,
"A reliable direct numerical treatment of differential–algebraic equations by overdetermined collocation : An operator approach,"

*Journal of Computational and Applied Mathematics*, vol. 387, 2021.
[2]

M. Hanke and R. März,
"Convergence analysis of least-squares collocation methods for nonlinear higher-index differential–algebraic equations,"

*Journal of Computational and Applied Mathematics*, vol. 387, 2021.
[3]

E. Ringh and E. Jarlebring,
"Nonlinearizing two-parameter eigenvalue problems,"

*SIAM Journal on Matrix Analysis and Applications*, 2021.
[4]

A. Kammonen,
"Numerical algorithms for high dimensional integration with application to machine learning and molecular dynamics,"
Doctoral thesis : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2020:38, 2021.

[5]

C. Sorgentone

*et al.*, "Numerical and asymptotic analysis of the three-dimensional electrohydrodynamic interactions of drop pairs,"*Journal of Fluid Mechanics*, vol. 914, 2021.
[6]

I. Berre

*et al.*, "Verification benchmarks for single-phase flow in three-dimensional fractured porous media,"*Advances in Water Resources*, vol. 147, 2021.
[7]

J. H. Spühler

*et al.*, "A High Performance Computing Framework for Finite Element Simulation of Blood Flow in the Left Ventricle of the Human Heart," in*Lecture Notes in Computational Science and Engineering*, 2020, pp. 155-164.
[8]

P. Henning and J. Wärnegård,
"A note on optimal H1 -error estimates for Crank-Nicolson approximations to the nonlinear Schrödinger equation,"

*BIT Numerical Mathematics*, 2020.
[9]

W. M. Boon,
"A parameter-robust iterative method for Stokes-Darcy problems retaining local mass conservation,"

*Mathematical Modelling and Numerical Analysis*, vol. 54, no. 6, pp. 2045-2067, 2020.
[10]

M. Balmus

*et al.*, "A partition of unity approach to fluid mechanics and fluid-structure interaction,"*Computer Methods in Applied Mechanics and Engineering*, vol. 362, 2020.
[11]

E. Burman

*et al.*, "A stabilized cut streamline diffusion finite element method for convection-diffusion problems on surfaces,"*Computer Methods in Applied Mechanics and Engineering*, vol. 358, 2020.
[12]

H. Nguyen and Y. R. Tsai,
"A stable parareal-like method for the second order wave equation,"

*Journal of Computational Physics*, vol. 405, 2020.
[13]

A. Kammonen

*et al.*, "Adaptive random fourier features with metropolis sampling,"*Foundations of Data Science*, no. 3, pp. 309-332, 2020.
[14]

L. Bystricky, S. Pålsson and A.-K. Tornberg,
"An accurate integral equation method for Stokes flow with piecewise smooth boundaries,"

*BIT Numerical Mathematics*, 2020.
[15]

S. Pålsson and A.-K. Tornberg,
"An integral equation method for closely interacting surfactant-covered droplets in wall-confined Stokes flow,"

*International Journal for Numerical Methods in Fluids*, 2020.
[16]

F. Fryklund, M. C. A. Kropinski and A.-K. Tornberg,
"An integral equation-based numerical method for the forced heat equation on complex domains,"

*Advances in Computational Mathematics*, vol. 46, no. 5, 2020.
[17]

H. Hoel and A. Szepessy,
"Classical langevin dynamics derived from quantum mechanics,"

*Discrete and continuous dynamical systems. Series B*, vol. 25, no. 10, pp. 4001-4038, 2020.
[18]

P. Henning and A. Persson,
"Computational homogenization of time-harmonic Maxwell's equations,"

*SIAM Journal on Scientific Computing*, vol. 42, no. 3, pp. B581-B607, 2020.
[19]

W. M. Boon and J. M. Nordbotten,
"Convergence of a tpfa finite volume scheme for mixed-dimensional flow problems,"
in

*Springer Proceedings in Mathematics and Statistics*, 2020, pp. 435-444.
[20]

I. N. Figueiredo

*et al.*, "Fast colonic polyp detection using a Hamilton-Jacobi approach to non-dominated sorting,"*Biomedical Signal Processing and Control*, vol. 61, 2020.
[21]

W. M. Boon, J. M. Nordbotten and J. E. Vatne,
"Functional analysis and exterior calculus on mixed-dimensional geometries,"

*Annali di Matematica Pura ed Applicata*, 2020.
[22]

G. Mele,
"Krylov methods for nonlinear eigenvalue problems and matrix equations,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2019:59, 2020.

[23]

A. Budisa, W. M. Boon and X. Hu,
"Mixed-dimensional auxiliary space preconditioners,"

*SIAM Journal on Scientific Computing*, vol. 42, no. 5, pp. A3367-A3396, 2020.
[24]

[25]

R. Altmann, P. Henning and D. Peterseim,
"Quantitative Anderson localization of Schrodinger eigenstates under disorder potentials,"

*Mathematical Models and Methods in Applied Sciences*, vol. 30, no. 5, pp. 917-955, 2020.
[26]

P. Henning and D. Peterseim,
"Sobolev gradient flow for the Gross-Pitaevskii eigenvalue problem : Global convergence and computational efficiency,"

*SIAM Journal on Numerical Analysis*, vol. 58, no. 3, pp. 1744-1772, 2020.
[27]

L. Bystricky, S. Shanbhag and B. Quaife,
"Stable and contact-free time stepping for dense rigid particle suspensions,"

*International Journal for Numerical Methods in Fluids*, vol. 92, no. 2, pp. 94-113, 2020.
[28]

W. M. Boon and J. M. Nordbotten,
"Stable mixed finite elements for linear elasticity with thin inclusions,"

*Computational Geosciences*, 2020.
[29]

D. Appelo, F. Garcia and O. Runborg,
"Waveholtz : Iterative solution of the helmholtz equation via the wave equation,"

*SIAM Journal on Scientific Computing*, vol. 42, no. 4, pp. A1950-A1983, 2020.
[30]

D. Appelö, F. Garcia and O. Runborg,
"WaveHoltz : Parallel and scalable solution of the Helmholtz equation via wave equation iteration,"
in

*SEG International Exposition and Annual Meeting 2019*, 2020, pp. 1541-1545.
[31]

T. Frachon and S. Zahedi,
"A cut finite element method for incompressible two-phase Navier–Stokes flows,"

*Journal of Computational Physics*, vol. 384, pp. 77-98, 2019.
[32]

P. Upadhyaya, E. Jarlebring and E. Rubensson,
"A density matrix approach to the convergence of the self-consistent field iteration,"

*Numerical Algebra, Control and Optimization*, vol. 0, no. 0, pp. 0-0, 2019.
[33]

L. Martin and Y. R. Tsai,
"A multiscale domain decomposition algorithm for boundary value problems for eikonal equations,"

*Multiscale Modeling & simulation*, vol. 17, no. 2, pp. 620-649, 2019.
[34]

S. Paul

*et al.*, "Bathymetry Development and Flow Analyses Using Two-Dimensional Numerical Modeling Approach for Lake Victoria,"*Fluids*, vol. 4, no. 4, pp. 1-21, 2019.
[35]

S. Pålsson,
"Boundary integral methods for fast and accurate simulation of droplets in two-dimensional Stokes flow,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2019;50, 2019.

[36]

H. Havtun

*et al.*, "Continuous assessment : Time and effort well spent for students and teachers?," in*KTH SoTL 2019*, 2019.
[37]

C. Engwer

*et al.*, "Efficient implementation of the localized orthogonal decomposition method,"*Computer Methods in Applied Mechanics and Engineering*, vol. 350, pp. 123-153, 2019.
[38]

M. Hanke

*et al.*, "Least-Squares Collocation for Higher-Index Linear Differential-Algebraic Equations : Estimating the Instability Threshold,"*Mathematics of Computation*, vol. 88, no. 318, pp. 1647-1683, 2019.
[39]

P. Henning and J. Wärnegård,
"NUMERICAL COMPARISON OF MASS-CONSERVATIVE SCHEMES FOR THE GROSS-PITAEVSKII EQUATION,"

*Kinetic and Related Models*, vol. 12, no. 6, pp. 1247-1271, 2019.
[40]

F. Wendt

*et al.*, "Ocean Energy Systems Wave Energy Modelling Task : Modelling, Verification and Validation of Wave Energy Converters,"*Journal of Marine Science and Engineering*, vol. 7, no. 11, 2019.
[41]

A. Koskela and E. Jarlebring,
"On a generalization of neumann series of bessel functions using Hessenberg matrices and matrix exponentials,"
in

*European Conference on Numerical Mathematics and Advanced Applications, ENUMATH 2017*, 2019, pp. 205-214.
[42]

D. S. Shamshirgar

*et al.*, "Regularizing the fast multipole method for use in molecular simulation,"*Journal of Chemical Physics*, vol. 151, no. 23, 2019.
[43]

S. Pålsson, M. Siegel and A.-K. Tornberg,
"Simulation and validation of surfactant-laden drops in two-dimensional Stokes flow,"

*Journal of Computational Physics*, vol. 386, pp. 218-247, 2019.
[44]

P. Plechác, M. Sandberg and A. Szepessy,
"The classical limit of quantum observables in the conservation laws of fluid dynamics,"

*Communications in Mathematical Sciences*, vol. 17, no. 8, pp. 2191-2221, 2019.
[45]

I. N. Figueiredo

*et al.*, "Unsupervised segmentation of colonic polyps in narrow-band imaging data based on manifold representation of images and Wasserstein distance,"*Biomedical Signal Processing and Control*, vol. 53, 2019.
[46]

Van D. Nguyen

*et al.*, "A fluid-structure interaction model with weak slip velocity boundary conditions on conforming internal interfaces," in*6th European Conference on Computational Mechanics (ECCM), 7th European Conference on Computational Fluid Dynamics (ECFD 7), 1115 June 2018, Glasgow, UK*, 2018.
[47]

L. af Klinteberg and A.-K. Tornberg,
"Adaptive Quadrature by Expansion for Layer Potential Evaluation in Two Dimensions,"

*SIAM Journal on Scientific Computing*, vol. 40, no. 3, pp. A1225-A1249, 2018.
[48]

Y. Zhong, K. Ren and Y. R. Tsai,
"An implicit boundary integral method for computing electric potential of macromolecules in solvent,"

*Journal of Computational Physics*, vol. 359, pp. 199-215, 2018.
[49]

A. Kammonen

*et al.*, "Canonical quantum observables for molecular systems approximated by ab initio molecular dynamics,"*Annales Henri Poincaré*, vol. 19, pp. 2727-2781, 2018.
[50]

S. Wang, A. Nissen and G. Kreiss,
"Convergence Of Finite Difference Methods For The Wave Equation in Two Space Dimensions,"

*Mathematics of Computation*, vol. 87, no. 314, pp. 2737-2763, 2018.