SLEPc

SLEPc the Scalable Library for Eigenvalue Problem Computations, is a software library for the solution of large sparse eigenproblems on parallel computers. It can be used for the solution of problems formulated in either standard or generalized form, as well as other related problems such as the singular value decomposition or the quadratic eigenvalue problem.


References in zbMATH (referenced in 69 articles , 1 standard article )

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  1. Bangerth, Wolfgang; Davydov, Denis; Heister, Timo; Heltai, Luca; Kanschat, Guido; Kronbichler, Martin; Maier, Matthias; Turcksin, Bruno; Wells, David: The deal.II library, version 8.4 (2016)
  2. Campos, Carmen; Roman, Jose E.: Parallel Krylov solvers for the polynomial eigenvalue problem in SLEPc (2016)
  3. Jessup, Elizabeth; Motter, Pate; Norris, Boyana; Sood, Kanika: Performance-based numerical solver selection in the lighthouse framework (2016)
  4. Kestyn, James; Polizzi, Eric; Tang, Ping Tak Peter: Feast eigensolver for non-Hermitian problems (2016)
  5. Kuchta, Miroslav; Nordaas, Magne; Verschaeve, Joris C.G.; Mortensen, Mikael; Mardal, Kent-Andre: Preconditioners for saddle point systems with trace constraints coupling 2D and 1D domains (2016)
  6. Li, Ruipeng; Xi, Yuanzhe; Vecharynski, Eugene; Yang, Chao; Saad, Yousef: A thick-restart Lanczos algorithm with polynomial filtering for Hermitian eigenvalue problems (2016)
  7. Vidal-Ferràndiz, A.; Fayez, R.; Ginestar, D.; Verdú, G.: Moving meshes to solve the time-dependent neutron diffusion equation in hexagonal geometry (2016)
  8. Zhao, Tao; Hwang, Feng-Nan; Cai, Xiao-Chuan: A domain decomposition based Jacobi-Davidson algorithm for quantum dot simulation (2016)
  9. Zhou, Yunkai; Wang, Zheng; Zhou, Aihui: Accelerating large partial EVD/SVD calculations by filtered block Davidson methods (2016)
  10. Izaac, Josh A.; Wang, Jingbo B.: \itpyCTQW: a continuous-time quantum walk simulator on distributed memory computers (2015)
  11. Jia, Zhongxiao; Lin, Wen-Wei; Liu, Ching-Sung: A positivity preserving inexact Noda iteration for computing the smallest eigenpair of a large irreducible $M$-matrix (2015)
  12. Rozložník, M.; Okulicka-Dłużewska, F.; Smoktunowicz, A.: Cholesky-like factorization of symmetric indefinite matrices and orthogonalization with respect to bilinear forms (2015)
  13. Zhao, Jifeng; Li, Ying; Liu, Wing Kam: Predicting band structure of 3D mechanical metamaterials with complex geometry via XFEM (2015)
  14. Farrell, P.E.; Cotter, C.J.; Funke, S.W.: A framework for the automation of generalized stability theory (2014)
  15. Huang, Wei-Qiang; Gu, Xianfeng David; Lin, Wen-Wei; Yau, Shing-Tung: A novel symmetric skew-Hamiltonian isotropic Lanczos algorithm for spectral conformal parameterizations (2014)
  16. Kim, Seungil: Cartesian PML approximation to resonances in open systems in $\mathbbR^2$ (2014)
  17. Romero, Eloy; Roman, Jose E.: A parallel implementation of Davidson methods for large-scale eigenvalue problems in SLEPc (2014)
  18. van Yen, Romain Nguyen; Kolomenskiy, Dmitry; Schneider, Kai: Approximation of the Laplace and Stokes operators with Dirichlet boundary conditions through volume penalization: a spectral viewpoint (2014)
  19. Cotter, Simon L.; Vejchodský, Tomáš; Erban, Radek: Adaptive finite element method assisted by stochastic simulation of chemical systems (2013)
  20. Daversin, C.; Veys, S.; Trophime, C.; Prud’homme, C.: A reduced basis framework: application to large scale non-linear multi-physics problems (2013)

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