Sara Pollock

Sara Pollock

University of Florida

H-index: 12

North America-United States

About Sara Pollock

Sara Pollock, With an exceptional h-index of 12 and a recent h-index of 11 (since 2020), a distinguished researcher at University of Florida, specializes in the field of Numerical methods for nonlinear PDE, computational mathematics, numerical analysis, finite element methods.

His recent articles reflect a diverse array of research interests and contributions to the field:

Computational analysis of a contraction rheometer for the grade-two fluid model

Dynamically accelerating the power iteration with momentum

Analysis of the Picard-Newton iteration for the Navier-Stokes equations: global stability and quadratic convergence

Analysis of an Adaptive Safeguarded Newton-Anderson Algorithm with Applications to Fluid Problems

Numerically stable algorithm for Inverse Kinematics of 6R problem and its applications to macrocycles

Anderson acceleration for a regularized Bingham model

Filtering for Anderson acceleration

Accelerating the Computation of Tensor -eigenvalues

Sara Pollock Information

University

Position

___

Citations(all)

664

Citations(since 2020)

456

Cited By

373

hIndex(all)

12

hIndex(since 2020)

11

i10Index(all)

14

i10Index(since 2020)

13

Email

University Profile Page

Google Scholar

Sara Pollock Skills & Research Interests

Numerical methods for nonlinear PDE

computational mathematics

numerical analysis

finite element methods

Top articles of Sara Pollock

Computational analysis of a contraction rheometer for the grade-two fluid model

arXiv preprint arXiv:2404.03450

2024/4/4

Sara Pollock
Sara Pollock

H-Index: 10

Dynamically accelerating the power iteration with momentum

arXiv preprint arXiv:2403.09618

2024/3/14

Sara Pollock
Sara Pollock

H-Index: 10

Yunrong Zhu
Yunrong Zhu

H-Index: 8

Analysis of the Picard-Newton iteration for the Navier-Stokes equations: global stability and quadratic convergence

arXiv preprint arXiv:2402.12304

2024/2/19

Analysis of an Adaptive Safeguarded Newton-Anderson Algorithm with Applications to Fluid Problems

arXiv preprint arXiv:2402.09295

2024/2/14

Sara Pollock
Sara Pollock

H-Index: 10

Leo Rebholz
Leo Rebholz

H-Index: 20

Numerically stable algorithm for Inverse Kinematics of 6R problem and its applications to macrocycles

2023/9/3

Anderson acceleration for a regularized Bingham model

Numerical Methods for Partial Differential Equations

2023/9

Sara Pollock
Sara Pollock

H-Index: 10

Filtering for Anderson acceleration

SIAM Journal on Scientific Computing

2023/8/31

Sara Pollock
Sara Pollock

H-Index: 10

Accelerating the Computation of Tensor -eigenvalues

arXiv preprint arXiv:2307.11908

2023/7/21

Sara Pollock
Sara Pollock

H-Index: 10

Numerically stable solution to the 6r problem of inverse kinematics

Advances in computational science and engineering

2023/6

Xin Cao
Xin Cao

H-Index: 21

Sara Pollock
Sara Pollock

H-Index: 10

Newton-Anderson at singular points

arXiv preprint arXiv:2207.12334

2022/7/25

Sara Pollock
Sara Pollock

H-Index: 10

Transport equations with inflow boundary conditions

Partial Differential Equations and Applications

2022/6

Sara Pollock
Sara Pollock

H-Index: 10

An algorithm for the grade-two rheological model

ESAIM: Mathematical Modelling and Numerical Analysis

2022/5/1

Sara Pollock
Sara Pollock

H-Index: 10

A simple extrapolation method for clustered eigenvalues

Numerical Algorithms

2022/1/1

Nilima Nigam
Nilima Nigam

H-Index: 14

Sara Pollock
Sara Pollock

H-Index: 10

Anderson acceleration for degenerate and nondegenerate problems

2021/12/14

Sara Pollock
Sara Pollock

H-Index: 10

Acceleration of nonlinear solvers for natural convection problems

Journal of Numerical Mathematics

2021/10/20

Sara Pollock
Sara Pollock

H-Index: 10

Mengying Xiao
Mengying Xiao

H-Index: 6

Anderson acceleration for contractive and noncontractive operators

IMA Journal of Numerical Analysis

2021/10

Sara Pollock
Sara Pollock

H-Index: 10

Using small eigenproblems to accelerate power method iterations

2021/7/5

Sara Pollock
Sara Pollock

H-Index: 10

Extrapolating the Arnoldi algorithm to improve eigenvector convergence

arXiv preprint arXiv:2103.08635

2021/3/15

Sara Pollock
Sara Pollock

H-Index: 10

Benchmarking results for the Newton–Anderson method

Results in Applied Mathematics

2020/11/1

Sara Pollock
Sara Pollock

H-Index: 10

Discrete comparison principles for quasilinear elliptic PDE

Applied Numerical Mathematics

2020/10/1

Sara Pollock
Sara Pollock

H-Index: 10

Yunrong Zhu
Yunrong Zhu

H-Index: 8

See List of Professors in Sara Pollock University(University of Florida)