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Efficiently avoiding saddle points with zero order methods: No gradients
  required

Efficiently avoiding saddle points with zero order methods: No gradients required

29 October 2019
Lampros Flokas
Emmanouil-Vasileios Vlatakis-Gkaragkounis
Georgios Piliouras
ArXivPDFHTML

Papers citing "Efficiently avoiding saddle points with zero order methods: No gradients required"

7 / 7 papers shown
Title
Comparisons Are All You Need for Optimizing Smooth Functions
Comparisons Are All You Need for Optimizing Smooth Functions
Chenyi Zhang
Tongyang Li
AAML
37
1
0
19 May 2024
Almost Sure Saddle Avoidance of Stochastic Gradient Methods without the
  Bounded Gradient Assumption
Almost Sure Saddle Avoidance of Stochastic Gradient Methods without the Bounded Gradient Assumption
Jun Liu
Ye Yuan
ODL
19
1
0
15 Feb 2023
Zeroth-Order Negative Curvature Finding: Escaping Saddle Points without
  Gradients
Zeroth-Order Negative Curvature Finding: Escaping Saddle Points without Gradients
Hualin Zhang
Huan Xiong
Bin Gu
35
7
0
04 Oct 2022
Stochastic Gradient Langevin Dynamics with Variance Reduction
Stochastic Gradient Langevin Dynamics with Variance Reduction
Zhishen Huang
Stephen Becker
15
7
0
12 Feb 2021
On the Almost Sure Convergence of Stochastic Gradient Descent in
  Non-Convex Problems
On the Almost Sure Convergence of Stochastic Gradient Descent in Non-Convex Problems
P. Mertikopoulos
Nadav Hallak
Ali Kavis
V. Cevher
30
85
0
19 Jun 2020
A Primer on Zeroth-Order Optimization in Signal Processing and Machine
  Learning
A Primer on Zeroth-Order Optimization in Signal Processing and Machine Learning
Sijia Liu
Pin-Yu Chen
B. Kailkhura
Gaoyuan Zhang
A. Hero III
P. Varshney
26
224
0
11 Jun 2020
The Loss Surfaces of Multilayer Networks
The Loss Surfaces of Multilayer Networks
A. Choromańska
Mikael Henaff
Michaël Mathieu
Gerard Ben Arous
Yann LeCun
ODL
183
1,186
0
30 Nov 2014
1