# Publications

## Numerical analysis 50 most recent publications

[1]

Q. Tao

*et al.*, "Accuracy-Enhancement of Discontinuous Galerkin Methods for PDEs Containing High Order Spatial Derivatives,"*Journal of Scientific Computing*, vol. 93, no. 1, 2022.
[2]

F. Fryklund, L. af Klinteberg and A.-K. Tornberg,
"An adaptive kernel-split quadrature method for parameter-dependent layer potentials,"

*Advances in Computational Mathematics*, vol. 48, no. 2, 2022.
[3]

F. Izzo, O. Runborg and R. Tsai,
"Corrected trapezoidal rules for singular implicit boundary integrals,"

*Journal of Computational Physics*, vol. 461, pp. 111193, 2022.
[4]

T. Frachon,
"Cut finite element methods for interface problems,"
Doctoral thesis Stockholm : Kungliga Tekniska högskolan, TRITA-SCI-FOU, 2022:26, 2022.

[5]

W. M. Boon

*et al.*, "Flux-mortar mixed finite element methods on nonmatching grids,"*SIAM Journal on Numerical Analysis*, vol. 60, no. 3, pp. 1193-1225, 2022.
[6]

P. Fu

*et al.*, "High Order Discontinuous Cut Finite Element Methods for Linear Hyperbolic Conservation Laws with an Interface,"*Journal of Scientific Computing*, vol. 90, no. 3, 2022.
[7]

R. Altmann, P. Henning and D. Peterseim,
"Localization And Delocalization Of Ground States Of Bose-Einstein Condensates Under Disorder,"

*SIAM Journal on Applied Mathematics*, vol. 82, no. 1, pp. 330-358, 2022.
[8]

L. Leitenmaier and O. Runborg,
"On homogenization of the Landau-Lifshitz equation with rapidly oscillating material coefficient,"

*Communications in Mathematical Sciences*, vol. 20, no. 3, pp. 653-694, 2022.
[9]

W. M. Boon

*et al.*, "Parameter-robust methods for the Biot-Stokes interfacial coupling without Lagrange multipliers,"*Journal of Computational Physics*, vol. 467, pp. 111464, 2022.
[10]

L. af Klinteberg, C. Sorgentone and A.-K. Tornberg,
"Quadrature error estimates for layer potentials evaluated near curved surfaces in three dimensions,"

*Computers and Mathematics with Applications*, vol. 111, pp. 1-19, 2022.
[11]

M. Hanke and R. März,
"Towards a reliable implementation of least-squares collocation for higher index differential-algebraic equations—Part 1 : basics and ansatz function choices,"

*Numerical Algorithms*, vol. 89, no. 3, pp. 931-963, 2022.
[12]

M. Hanke and R. März,
"Towards a reliable implementation of least-squares collocation for higher index differential-algebraic equations—Part 2 : the discrete least-squares problem,"

*Numerical Algorithms*, vol. 89, no. 3, pp. 965-986, 2022.
[13]

L. Leitenmaier and O. Runborg,
"Upscaling errors in Heterogeneous Multiscale Methods for the Landau-Lifshitz equation,"

*Multiscale Modeling & simulation*, vol. 20, no. 1, pp. 1-35, 2022.
[14]

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.
[15]

W. M. Boon and J. M. Nordbotten,
"An Adaptive Penalty Method for Inequality Constrained Minimization Problems,"
in

*European Conference on Numerical Mathematics and Advanced Applications, ENUMATH 2019*, 2021, pp. 155-164.
[16]

L. Leitenmaier,
"Analysis and numerical methods for multiscale problems in magnetization dynamics,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2021:47, 2021.

[17]

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.
[18]

J. Hoffman,
"Energy stability analysis of turbulent incompressible flow based on the triple decomposition of the velocity gradient tensor,"

*Physics of fluids*, vol. 33, no. 8, 2021.
[19]

J. Wärnegård,
"Energy-conservative finite element methods for nonlinear Schrödinger equations,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2021:43, 2021.

[20]

D. Saffar Shamshirgar, J. Bagge and A.-K. Tornberg,
"Fast Ewald summation for electrostatic potentials with arbitrary periodicity,"

*Journal of Chemical Physics*, vol. 154, no. 16, 2021.
[21]

J. Bagge and A.-K. Tornberg,
"Highly accurate special quadrature methods for Stokesian particle suspensions in confined geometries,"

*International Journal for Numerical Methods in Fluids*, vol. 93, no. 7, pp. 2175-2224, 2021.
[22]

E. Jarlebring and P. Upadhyaya,
"Implicit algorithms for eigenvector nonlinearities,"

*Numerical Algorithms*, 2021.
[23]

F. Fryklund,
"Integral equations and function extension techniques for numerical solution of PDEs,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2021;30, 2021.

[24]

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

*SIAM Journal on Matrix Analysis and Applications*, vol. 42, no. 2, pp. 775-799, 2021.
[25]

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.

[26]

P. Upadhyaya,
"Numerical algorithms for nonlinear eigenproblems with eigenvector nonlinearities,"
Doctoral thesis Stockholm : KTH Royal Institute of Technology, TRITA-SCI-FOU, 2021:48, 2021.

[27]

C. Sorgentone

*et al.*, "Numerical and asymptotic analysis of the three-dimensional electrohydrodynamic interactions of drop pairs,"*Journal of Fluid Mechanics*, vol. 914, 2021.
[28]

R. Altmann, P. Henning and D. Peterseim,
"Numerical homogenization beyond scale separation,"

*Acta Numerica*, vol. 30, pp. 1-86, 2021.
[29]

L. Leitenmaier and O. Runborg,
"On homogenization of the Landau-Lifshitz equation with rapidly oscillating material coefficient,"

*Communications in Mathematical Sciences*, 2021.
[30]

J. Bagge

*et al.*, "Parabolic velocity profile causes shape-selective drift of inertial ellipsoids,"*Journal of Fluid Mechanics*, vol. 926, 2021.
[31]

W. M. Boon

*et al.*, "Robust preconditioners for perturbed saddle-point problems and conservative discretizations of Biot's equations utilizing total pressure,"*SIAM Journal on Scientific Computing*, vol. 43, no. 4, pp. B961-B983, 2021.
[32]

P. Henning and A. M. N. Niklasson,
"Shadow Lagrangian Dynamics For Superfluidity,"

*Kinetic and Related Models*, vol. 14, no. 2, pp. 303-321, 2021.
[33]

P. Henning and J. Wärnegård,
"Superconvergence of time invariants for the Gross-Pitaevskii equation,"

*Mathematics of Computation*, 2021.
[34]

R. Altmann, P. Henning and D. Peterseim,
"The J-method for the Gross-Pitaevskii eigenvalue problem,"

*Numerische Mathematik*, vol. 148, no. 3, pp. 575-610, 2021.
[35]

P. Upadhyaya, E. Jarlebring and F. Tudisco,
"The self-consistent field iteration for p-spectral clustering,"
(Manuscript).

[36]

I. Berre

*et al.*, "Verification benchmarks for single-phase flow in three-dimensional fractured porous media,"*Advances in Water Resources*, vol. 147, 2021.
[37]

J. Kiessling, E. Strom and R. Tempone,
"Wind field reconstruction with adaptive random Fourier features,"

*Proceedings of the Royal Society. Mathematical, Physical and Engineering Sciences*, vol. 477, no. 2255, 2021.
[38]

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.
[39]

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.
[40]

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.
[41]

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.
[42]

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.
[43]

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

*Journal of Computational Physics*, vol. 405, 2020.
[44]

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

*BIT Numerical Mathematics*, 2020.
[45]

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.
[46]

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.
[47]

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.
[48]

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.
[49]

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.
[50]

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.