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20092025
most citedUnsupervised Learning of Sentence Embeddings using Compositional n-Gram Features

704 citations · 4.8k across the 117 of their papers we have counts for

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13 papers · 1 filter

math.OC2024

Spectral Preconditioning for Gradient Methods on Graded Non-convex Functions

Nikita Doikov, Sebastian U. Stich, Martin Jaggi

The performance of optimization methods is often tied to the spectrum of the objective Hessian. Yet, conventional assumptions, such as smoothness, do often not enable us to make fi…

math.OC2023

Linearization Algorithms for Fully Composite Optimization

Maria-Luiza Vladarean, Nikita Doikov, Martin Jaggi +1

This paper studies first-order algorithms for solving fully composite optimization problems over convex and compact sets. We leverage the structure of the objective by handling its…

math.OC2023★ 2 cited

Unified Convergence Theory of Stochastic and Variance-Reduced Cubic Newton Methods

El Mahdi Chayti, Nikita Doikov, Martin Jaggi

We study stochastic Cubic Newton methods for solving general possibly non-convex minimization problems. We propose a new framework, which we call the helper framework, that provide…

math.OC2022★ 1 cited

Second-order optimization with lazy Hessians

Nikita Doikov, El Mahdi Chayti, Martin Jaggi

We analyze Newton's method with lazy Hessian updates for solving general possibly non-convex optimization problems. We propose to reuse a previously seen Hessian for several iterat…

math.OC2020★ 4 cited

A Linearly Convergent Algorithm for Decentralized Optimization: Sending Less Bits for Free!

Dmitry Kovalev, Anastasia Koloskova, Martin Jaggi +2

Decentralized optimization methods enable on-device training of machine learning models without a central coordinator. In many scenarios communication between devices is energy dem…

math.OC2018★ 9 cited

Efficient Greedy Coordinate Descent for Composite Problems

Sai Praneeth Karimireddy, Anastasia Koloskova, Sebastian U. Stich +1

Coordinate descent with random coordinate selection is the current state of the art for many large scale optimization problems. However, greedy selection of the steepest coordinate…

math.OC2018★ 7 cited

Linearly Convergent Frank-Wolfe with Backtracking Line-Search

Fabian Pedregosa, Geoffrey Negiar, Armin Askari +1

Structured constraints in Machine Learning have recently brought the Frank-Wolfe (FW) family of algorithms back in the spotlight. While the classical FW algorithm has poor local co…

math.OC2017★ 4 cited

An Accelerated Communication-Efficient Primal-Dual Optimization Framework for Structured Machine Learning

Chenxin Ma, Martin Jaggi, Frank E. Curtis +2

Distributed optimization algorithms are essential for training machine learning models on very large-scale datasets. However, they often suffer from communication bottlenecks. Conf…

math.OC2016★ 5 cited

Screening Rules for Convex Problems

Anant Raj, Jakob Olbrich, Bernd Gärtner +2

We propose a new framework for deriving screening rules for convex optimization problems. Our approach covers a large class of constrained and penalized optimization formulations,…

math.OC2015★ 153 cited

On the Global Linear Convergence of Frank-Wolfe Optimization Variants

Simon Lacoste-Julien, Martin Jaggi

The Frank-Wolfe (FW) optimization algorithm has lately re-gained popularity thanks in particular to its ability to nicely handle the structured constraints appearing in machine lea…

math.OC2014★ 31 cited

An Affine Invariant Linear Convergence Analysis for Frank-Wolfe Algorithms

Simon Lacoste-Julien, Martin Jaggi

We study the linear convergence of variants of the Frank-Wolfe algorithms for some classes of strongly convex problems, using only affine-invariant quantities. As in Guelat & Marco…

math.OC2013★ 1 cited

An Optimal Affine Invariant Smooth Minimization Algorithm

Alexandre d'Aspremont, Cristóbal Guzmán, Martin Jaggi

We formulate an affine invariant implementation of the accelerated first-order algorithm in Nesterov (1983). Its complexity bound is proportional to an affine invariant regularity…

math.OC2011★ 25 cited

Convex Optimization without Projection Steps

Martin Jaggi

For the general problem of minimizing a convex function over a compact convex domain, we will investigate a simple iterative approximation algorithm based on the method by Frank &…