Jarlebring Elias - Citegraph

Author Info

Name	Affiliation	Papers
JARLEBRING ELIAS	KTH Royal Inst Technol, SeRC Swedish E Sci Res Ctr, Dept Math, Lindstedtsvagen 25, SE-10044 Stockholm, Sweden	24
Collaborators	Citations	PageRank
24	84	11.48
Referers	Referees	References
120	234	211

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100234

Publications (24 rows)

Collaborators (24 rows)

Referers (100 rows)

Referees (100 rows)

Title	Citations	PageRank	Year
Implicit algorithms for eigenvector nonlinearities	0	0.34	2022
Linearizable Eigenvector Nonlinearities	0	0.34	2022
Nonlinearizing Two-Parameter Eigenvalue Problems	0	0.34	2021
Broyden's method for nonlinear eigenproblems.	0	0.34	2019
Disguised and new quasi-Newton methods for nonlinear eigenvalue problems.	2	0.38	2018
NEP-PACK: A Julia package for nonlinear eigenproblems - v0.2.	0	0.34	2018
Efficient resonance computations for Helmholtz problems based on a Dirichlet-to-Neumann map.	0	0.34	2018
Krylov methods for low-rank commuting generalized Sylvester equations.	2	0.64	2018
THE WAVEGUIDE EIGENVALUE PROBLEM AND THE TENSOR INFINITE ARNOLDI METHOD	2	0.39	2017
The Infinite Bi-Lanczos Method for Nonlinear Eigenvalue Problems.	0	0.34	2017
Krylov Approximation of Linear ODEs with Polynomial Parameterization.	0	0.34	2016
A rank-exploiting infinite Arnoldi algorithm for nonlinear eigenvalue problems.	1	0.35	2016
Computing a Partial Schur Factorization of Nonlinear Eigenvalue Problems Using the Infinite Arnoldi Method.	7	0.52	2014
Model reduction of time-delay systems using position balancing and delay Lyapunov equations.	6	0.51	2013
An Inverse Iteration Method for Eigenvalue Problems with Eigenvector Nonlinearities.	2	0.41	2012
A linear eigenvalue algorithm for the nonlinear eigenvalue problem	16	0.90	2012
Krylov-Based Model Order Reduction of Time-delay Systems	10	0.79	2011
Using spectral discretisation for the optimal ℋ2 design of time-delay systems.	0	0.34	2011
A Projection Approach For Model Reduction Of Large-Scale Time-Delay Systems, With Application To A Boundary Controlled Pde	0	0.34	2011
Characterizing and Computing the H2 Norm of Time-Delay Systems by Solving the Delay Lyapunov Equation.	0	0.34	2011
Computing all Pairs (λ, μ) Such That λ is a Double Eigenvalue of A+μB.	1	0.35	2011
A Krylov Method for the Delay Eigenvalue Problem	16	1.02	2010
Invariance properties in the root sensitivity of time-delay systems with double imaginary roots	11	0.92	2010
The Lambert W function and the spectrum of some multidimensional time-delay systems	8	0.59	2007