New algorithm minimizes regret in sparse reinforcement learning.
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Computations for the softmax function are significantly expensive when the number of output classes is large. In this paper, we present a novel softmax inference speedup method, Doubly Sparse Softmax (DS-Softmax), that leverages sparse mixture of sparse experts to efficiently retrieve top-k classes. Different from most…
A new method for sparse regression models using graph structure.
Undirected graphical models are applied in genomics, protein structure prediction, and neuroscience to identify sparse interactions that underlie discrete data. Although Bayesian methods for inference would be favorable in these contexts, they are rarely used because they require doubly intractable Monte Carlo sampling…
Contextual multi-armed bandit algorithms are widely used in sequential decision tasks such as news article recommendation systems, web page ad placement algorithms, and mobile health. Most of the existing algorithms have regret proportional to a polynomial function of the context dimension, . In many applications ho…
We consider inference about a scalar parameter under a non-parametric model based on a one-step estimator computed as a plug in estimator plus the empirical mean of an estimator of the parameter's influence function. We focus on a class of parameters that have influence function which depends on two infinite dimensiona…
Study shows robust method for estimating density ratios even with heavy contamination.
A new method for sparse linear bandits reduces exploration-exploitation tradeoff.
ADSGD method speeds up model identification in sparse optimization.
We study sparse principal component analysis for high dimensional vector autoregressive time series under a doubly asymptotic framework, which allows the dimension to scale with the series length . We treat the transition matrix of time series as a nuisance parameter and directly apply sparse principal component…
DGPs improve air quality inference from sparse data.
This paper presents a Bayesian nonparametric latent feature model specially suitable for exploratory analysis of high-dimensional count data. We perform a non-negative doubly sparse matrix factorization that has two main advantages: not only we are able to better approximate the row input distributions, but the inferre…
Study identifies and estimates treatment effect heterogeneity within principal stratification subpopulations.
To scale non-parametric extensions of probabilistic topic models such as Latent Dirichlet allocation to larger data sets, practitioners rely increasingly on parallel and distributed systems. In this work, we study data-parallel training for the hierarchical Dirichlet process (HDP) topic model. Based upon a representati…
Improved private learning for Littlestone classes with a doubly-exponential mistake bound.
The paper examines Einstein doubly warped product manifolds with a semi-symmetric metric connection.
Characterizes spacetimes using doubly torqued vectors.
New invariant measures doubly slice links, disproving previous bounds.
Characterizes a specific type of spacetime using vector fields.
Characterizes and examines gradient solitons on doubly warped product manifolds.
The article enumerates doubly symmetric diagrams for knots up to 18 crossings.
Proposes DR-ACI for causal effect intervals with temporal dependence.
Simplified tutorial on doubly robust learning for causal inference.
We show that if the connected sum of two knots with coprime Alexander polynomials is doubly slice, then the Ozsváth-Szabó correction terms as smooth double sliceness obstructions vanish for both knots. Recently, Jeffrey Meier gave smoothly slice knots that are topologically doubly slice, but not smoothly doubly slice. …
In this article, we present a complete study of two disjoint classes of conformal vector fields on doubly warped product manifolds as well as on doubly warped space-times. Then we study Ricci solitons on doubly warped product manifollds admitting these types of conformal vector fields.
The use of Gaussian process models is typically limited to datasets with a few tens of thousands of observations due to their complexity and memory footprint. The two most commonly used methods to overcome this limitation are 1) the variational sparse approximation which relies on inducing points and 2) the state-space…
Identifies doubly slice genera for 2909 prime knots with up to 12 crossings.
DWTS uses observational data to improve clinical trial efficiency.
Proposes a method to correct for covariate shift in meta-analysis of randomized trials.
The paper shows some Montesinos links can't be doubly sliced strongly.
We define an obstruction for a knot to be Z[Z]-homology ribbon, and use this to provide restrictions on the integers that can occur as the triple linking numbers of derivative links of knots that are either homotopy ribbon or doubly slice. Our main application finds new non-doubly slice knots. In particular this gives …
Hamiltonian cycles found in toroidal maps.
New lower bound for doubly slice genus using knot signatures.
In this paper we study fundamental geometric properties of doubly warped product immersion which is an extension of warped product immersion. Moreover, we study geometric inequality for doubly warped products isometrically immersed in arbitrary Riemannian manifolds.
Paper defines new risk measures for elliptical distributions.
SPARKLE handles high-dimensional covariates for online decision-making.
Some basic geometric properties of doubly twisted product immersions are established.
We give a formula for Alexander polynomials of doubly primitive knots.
We construct an infinite family of smoothly slice knots that we prove are topologically doubly slice. Using the correction terms coming from Heegaard Floer homology, we show that none of these knots is smoothly doubly slice. We use these knots to show that the subgroup of the double concordance group consisting of smoo…
The twisting number of a ribbon knot is at least as large as its doubly slice genus.
In this paper, we introduce horizontal and vertical warped product Finsler manifold. We prove that every C-reducible or proper Berwaldian doubly warped product Finsler manifold is Riemannian. Then, we find the relation between Riemmanian curvatures of doubly warped product Finsler manifold and its components, and consi…
New methods combine machine learning with doubly robust estimators for better treatment effect estimation.
The problem of learning a sparse model is conceptually interpreted as the process of identifying active features/samples and then optimizing the model over them. Recently introduced safe screening allows us to identify a part of non-active features/samples. So far, safe screening has been individually studied either fo…
We study the asymptotic behaviour of doubly periodic instantons with square-integrable curvature. Then, we establish the equivalence given by the Nahm transform between the doubly periodic instantons with square integrable curvature and the wild harmonic bundles on the dual torus.
New method glues Scherk surfaces into minimal surfaces, limiting possible outcomes.
Study classifies submanifolds in probability simplex.
We prove that an odd pretzel knot is doubly slice if it has twist parameters consisting of copies of and copies of for some odd integer . Combined with the work of Issa and McCoy, it follows that these are the only doubly slice odd pretzel knots.
Using Traizet's regeneration method, we prove that for each positive integer n there is a family of embedded, doubly periodic minimal surfaces with parallel ends in Euclidean space of genus 2n-1 and 4 ends in the quotient by the maximal group of translations. The genus 2n-1 family converges smoothly to 2n copies of Sch…