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[1] Valeria Simoncini,et al. Theory of Inexact Krylov Subspace Methods and Applications to Scientific Computing , 2003, SIAM J. Sci. Comput..
[2] Serge Gratton,et al. Linear regression models, least-squares problems, normal equations, and stopping criteria for the conjugate gradient method , 2012, Comput. Phys. Commun..
[3] Andrew J. Wathen,et al. Stopping criteria for iterations in finite element methods , 2005, Numerische Mathematik.
[4] Iain S. Duff,et al. Stopping Criteria for Iterative Solvers , 1992, SIAM J. Matrix Anal. Appl..
[5] M. Arioli,et al. A stopping criterion for the conjugate gradient algorithm in a finite element method framework , 2000, Numerische Mathematik.
[6] Gerard L. G. Sleijpen,et al. Inexact Krylov Subspace Methods for Linear Systems , 2004, SIAM J. Matrix Anal. Appl..
[7] M. Hestenes,et al. Methods of conjugate gradients for solving linear systems , 1952 .
[8] Mark Horowitz,et al. Energy-Efficient Floating-Point Unit Design , 2011, IEEE Transactions on Computers.
[9] Yousef Saad,et al. Iterative methods for sparse linear systems , 2003 .
[10] Mario Arioli,et al. Generalized Golub-Kahan Bidiagonalization and Stopping Criteria , 2013, SIAM J. Matrix Anal. Appl..
[11] C. Kelley. Iterative Methods for Linear and Nonlinear Equations , 1987 .
[12] Serge Gratton,et al. Guaranteeing the convergence of the saddle formulation for weakly constrained 4D‐Var data assimilation , 2017, Quarterly Journal of the Royal Meteorological Society.
[13] Serge Gratton,et al. Range-Space Variants and Inexact Matrix-Vector Products in Krylov Solvers for Linear Systems Arising from Inverse Problems , 2011, SIAM J. Matrix Anal. Appl..
[14] J. van den Eshof,et al. Relaxation strategies for nested Krylov methods , 2003 .
[15] Mark Horowitz,et al. FPMax: a 106GFLOPS/W at 217GFLOPS/mm2 Single-Precision FPU, and a 43.7GFLOPS/W at 74.6GFLOPS/mm2 Double-Precision FPU, in 28nm UTBB FDSOI , 2016, ArXiv.
[16] Robert H. Halstead,et al. Matrix Computations , 2011, Encyclopedia of Parallel Computing.