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The elements of differentiable programming
Artificial intelligence has recently experienced remarkable advances, fueled by large
models, vast datasets, accelerated hardware, and, last but not least, the transformative …
models, vast datasets, accelerated hardware, and, last but not least, the transformative …
Anderson Accelerated Douglas--Rachford Splitting
We consider the problem of nonsmooth convex optimization with linear equality constraints,
where the objective function is only accessible through its proximal operator. This problem …
where the objective function is only accessible through its proximal operator. This problem …
On an improved PDE-based elliptic parameterization method for isogeometric analysis using preconditioned Anderson acceleration
Constructing an analysis-suitable parameterization for the computational domain from its
boundary representation plays a crucial role in the isogeometric design-through-analysis …
boundary representation plays a crucial role in the isogeometric design-through-analysis …
The effect of Anderson acceleration on superlinear and sublinear convergence
This paper considers the effect of Anderson acceleration (AA) on the convergence order of
nonlinear solvers in fixed point form xk+ 1= g (xk), that are looking for a fixed point x∗ of g …
nonlinear solvers in fixed point form xk+ 1= g (xk), that are looking for a fixed point x∗ of g …
Anderson acceleration of proximal gradient methods
V Mai, M Johansson - International Conference on Machine …, 2020 - proceedings.mlr.press
Anderson acceleration is a well-established and simple technique for speeding up fixed-
point computations with countless applications. This work introduces novel methods for …
point computations with countless applications. This work introduces novel methods for …
Anderson acceleration as a Krylov method with application to convergence analysis
Anderson acceleration (AA) is widely used for accelerating the convergence of nonlinear
fixed-point methods, but little is known about how to quantify the asymptotic convergence …
fixed-point methods, but little is known about how to quantify the asymptotic convergence …
Filtering for Anderson acceleration
This work introduces, analyzes, and demonstrates an efficient and theoretically sound
filtering strategy to ensure the condition of the least-squares problem solved at each iteration …
filtering strategy to ensure the condition of the least-squares problem solved at each iteration …
[KÖNYV][B] Solving Nonlinear Equations with Iterative Methods: Solvers and Examples in Julia
CT Kelley - 2022 - SIAM
This book on solvers for nonlinear equations is a user-oriented guide to algorithms and
implementation. It is a sequel to [111], which used MATLAB for the solvers and examples …
implementation. It is a sequel to [111], which used MATLAB for the solvers and examples …
Accelerating and enabling convergence of nonlinear solvers for Navier–Stokes equations by continuous data assimilation
This paper considers improving the Picard and Newton iterative solvers for the Navier–
Stokes equations in the setting where data measurements or solution observations are …
Stokes equations in the setting where data measurements or solution observations are …
[HTML][HTML] An adaptive solution strategy for Richards' equation
Flow in variably saturated porous media is typically modeled by the Richards equation, a
nonlinear elliptic-parabolic equation which is notoriously challenging to solve numerically. In …
nonlinear elliptic-parabolic equation which is notoriously challenging to solve numerically. In …