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Sara Pollock
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- affiliation: University of Florida, Gainesville, FL, USA
- affiliation (former): Wright State University, Dayton, OH, United States
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2020 – today
- 2024
- [i14]Matt Dallas, Sara Pollock, Leo G. Rebholz:
Analysis of an Adaptive Safeguarded Newton-Anderson Algorithm with Applications to Fluid Problems. CoRR abs/2402.09295 (2024) - [i13]Sara Pollock, Leo G. Rebholz, Xuemin Tu, Mengying Xiao:
Analysis of the Picard-Newton iteration for the Navier-Stokes equations: global stability and quadratic convergence. CoRR abs/2402.12304 (2024) - [i12]Christian Austin, Sara Pollock, Yunrong Zhu:
Dynamically accelerating the power iteration with momentum. CoRR abs/2403.09618 (2024) - [i11]Sara Pollock, L. Ridgway Scott:
Computational analysis of a contraction rheometer for the grade-two fluid model. CoRR abs/2404.03450 (2024) - 2023
- [j14]Sara N. Pollock
, Leo G. Rebholz:
Filtering for Anderson Acceleration. SIAM J. Sci. Comput. 45(4) (2023) - [c1]Xin Cao
Numerically stable algorithm for Inverse Kinematics of 6R problem and its applications to macrocycles. BCB 2023: 84:1 - [i10]Sara Pollock, Rhea Shroff:
Accelerating the Computation of Tensor Z-Eigenvalues. CoRR abs/2307.11908 (2023) - 2022
- [j13]Nilima Nigam, Sara N. Pollock
A simple extrapolation method for clustered eigenvalues. Numer. Algorithms 89(1): 115-143 (2022) - [i9]Matt Dallas, Sara Pollock:
Newton-Anderson at Singular Points. CoRR abs/2207.12334 (2022) - [i8]Sara N. Pollock, Leo G. Rebholz:
Filtering for Anderson acceleration. CoRR abs/2211.12953 (2022) - 2021
- [j12]Sara N. Pollock, Leo G. Rebholz, Mengying Xiao:
Acceleration of nonlinear solvers for natural convection problems. J. Num. Math. 29(4): 323-341 (2021) - [i7]Sara Pollock, L. Ridgway Scott:
Extrapolating the Arnoldi Algorithm To Improve Eigenvector Convergence. CoRR abs/2103.08635 (2021) - [i6]Sara N. Pollock, Leo G. Rebholz, Duygu Vargun:
An efficient nonlinear solver and convergence analysis for a viscoplastic flow model. CoRR abs/2108.08945 (2021) - 2020
- [j11]Sara N. Pollock
A matrix analysis approach to discrete comparison principles for nonmonotone PDE. Numer. Algorithms 83(3): 1007-1027 (2020) - [j10]Claire Evans, Sara N. Pollock
A Proof That Anderson Acceleration Improves the Convergence Rate in Linearly Converging Fixed-Point Methods (But Not in Those Converging Quadratically). SIAM J. Numer. Anal. 58(1): 788-810 (2020) - [i5]Sara N. Pollock, Leo G. Rebholz, Mengying Xiao:
Acceleration of nonlinear solvers for natural convection problems. CoRR abs/2004.06471 (2020) - [i4]Nilima Nigam, Sara N. Pollock:
A simple extrapolation method for clustered eigenvalues. CoRR abs/2006.10164 (2020)
2010 – 2019
- 2019
- [j9]Eric T. Chung, Sara N. Pollock
Online basis construction for goal-oriented adaptivity in the generalized multiscale finite element method. J. Comput. Phys. 393: 59-73 (2019) - [j8]Sara N. Pollock
Anderson-Accelerated Convergence of Picard Iterations for Incompressible Navier-Stokes Equations. SIAM J. Numer. Anal. 57(2): 615-637 (2019) - [i3]Sara N. Pollock, Leo G. Rebholz:
Anderson acceleration for contractive and noncontractive operators. CoRR abs/1909.04638 (2019) - [i2]Sara Pollock, Hunter Schwartz:
Benchmarking results for the Newton-Anderson method. CoRR abs/1911.05238 (2019) - [i1]Sara Pollock:
Fast convergence to higher multiplicity zeros. CoRR abs/1911.10647 (2019) - 2018
- [j7]Sara N. Pollock
Uniqueness of discrete solutions of nonmonotone PDEs without a globally fine mesh condition. Numerische Mathematik 139(4): 845-865 (2018) - 2016
- [j6]Eric T. Chung, Wing Tat Leung, Sara N. Pollock
Goal-oriented adaptivity for GMsFEM. J. Comput. Appl. Math. 296: 625-637 (2016) - [j5]Sara N. Pollock
Stabilized and inexact adaptive methods for capturing internal layers in quasilinear PDE. J. Comput. Appl. Math. 308: 243-262 (2016) - [j4]Sara N. Pollock
An Improved Method for Solving Quasi-linear Convection Diffusion Problems on a Coarse Mesh. SIAM J. Sci. Comput. 38(2) (2016) - 2015
- [j3]Michael J. Holst, Sara N. Pollock
Convergence of goal-oriented adaptive finite element methods for semilinear problems. Comput. Vis. Sci. 17(1): 43-63 (2015) - 2012
- [b1]Sara Pollock:
Convergence of goal-oriented adaptive finite element methods. University of California, San Diego, USA, 2012
2000 – 2009
- 2008
- [j2]Sara N. Pollock
Scaffold Topologies. 1. Exhaustive Enumeration up to Eight Rings. J. Chem. Inf. Model. 48(7): 1304-1310 (2008) - [j1]Michael J. Wester
Scaffold Topologies. 2. Analysis of Chemical Databases. J. Chem. Inf. Model. 48(7): 1311-1324 (2008)
Coauthor Index
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