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20112023
most citedLearning with a Wasserstein Loss

355 citations · 1.6k across the 54 of their papers we have counts for

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Showing 2018Show all

7 papers · 1 filter

cs.LG2018★ 37 cited

Biologically-plausible learning algorithms can scale to large datasets

Will Xiao, Honglin Chen, Qianli Liao +1

The backpropagation (BP) algorithm is often thought to be biologically implausible in the brain. One of the main reasons is that BP requires symmetric weight matrices in the feedfo…

cs.LG2018★ 21 cited

A Surprising Linear Relationship Predicts Test Performance in Deep Networks

Qianli Liao, Brando Miranda, Andrzej Banburski +2

Given two networks with the same training loss on a dataset, when would they have drastically different test losses and errors? Better understanding of this question of generalizat…

cs.LG2018★ 14 cited

Theory IIIb: Generalization in Deep Networks

Tomaso Poggio, Qianli Liao, Brando Miranda +3

A main puzzle of deep neural networks (DNNs) revolves around the apparent absence of "overfitting", defined in this paper as follows: the expected error does not get worse when inc…

stat.ML2018★ 14 cited

Approximate inference with Wasserstein gradient flows

Charlie Frogner, Tomaso Poggio

We present a novel approximate inference method for diffusion processes, based on the Wasserstein gradient flow formulation of the diffusion. In this formulation, the time-dependen…

cs.LG2018

An analysis of training and generalization errors in shallow and deep networks

Hrushikesh Mhaskar, Tomaso Poggio

This paper is motivated by an open problem around deep networks, namely, the apparent absence of over-fitting despite large over-parametrization which allows perfect fitting of the…

cs.LG2018★ 49 cited

Theory of Deep Learning III: explaining the non-overfitting puzzle

Tomaso Poggio, Kenji Kawaguchi, Qianli Liao +5

A main puzzle of deep networks revolves around the absence of overfitting despite large overparametrization and despite the large capacity demonstrated by zero training error on ra…

cs.LG2018★ 44 cited

Theory of Deep Learning IIb: Optimization Properties of SGD

Chiyuan Zhang, Qianli Liao, Alexander Rakhlin +3

In Theory IIb we characterize with a mix of theory and experiments the optimization of deep convolutional networks by Stochastic Gradient Descent. The main new result in this paper…