Single Class Universum-SVM uses additional data to improve single class learning.
arXiv research
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New method learns multi-class from single-class data with confidences.
Single neurons can perform as well as dense networks in binary and multi-class recognition tasks.
Model reconstructs novel 3D shapes with a single prior image.
We formulate a new class of conditional generative models based on probability flows. Trained with maximum likelihood, it provides efficient inference and sampling from class-conditionals or the joint distribution, and does not require a priori knowledge of the number of classes or the relationships between classes. Th…
Develops a new method for efficient stochastic bilevel optimization.
New neural networks learn single-index models efficiently.
A new classifier encodes local neighborhoods for each class using Fly Bloom Filters.
Characterizes learnability of multioutput functions in various settings.
New scoring rules compare probabilistic top lists in classification.
New method trains prototypical few-shot models on single class.
Efficiently learns Single-Index Models with constant factor approximation.
RL in MFGs is as hard as solving many single-agent RL problems.
In contrast to conventional (single-label) classification, the setting of multilabel classification (MLC) allows an instance to belong to several classes simultaneously. Thus, instead of selecting a single class label, predictions take the form of a subset of all labels. In this paper, we study an extension of the sett…
Despite their ability to memorize large datasets, deep neural networks often achieve good generalization performance. However, the differences between the learned solutions of networks which generalize and those which do not remain unclear. Additionally, the tuning properties of single directions (defined as the activa…
We study the maximal entropy per unit generator of push-point mapping classes on the punctured disk. Our work is motivated by fluid mixing by rods in a planar domain. If a single rod moves among N-fixed obstacles, the resulting fluid diffeomorphism is in the push-point mapping class associated with the loop in π_1(D^2 …
Optimizes natural frequencies of cellular composites with various microstructures.
The classical Godbillon-Vey invariant is an odd degree cohomology class that is a cobordism invariant of a single foliation. Here we investigate cohomology classes of even degree that are cobordism invariants of (germs of) 1-parameter families of foliations.
Kernel alignment measures the degree of similarity between two kernels. In this paper, inspired from kernel alignment, we propose a new Linear Discriminant Analysis (LDA) formulation, kernel alignment LDA (kaLDA). We first define two kernels, data kernel and class indicator kernel. The problem is to find a subspace to …
Study SGD dynamics in sequence models, revealing training phases and influence of sequence length.
The paper provides guarantees for learning switching non-linear systems from a single trajectory.
Using the theory of hyperbolic manifolds with totally geodesic boundary, we provide for every integer n greater than 1 a class of such manifolds all having Matveev complexity equal to n and Heegaard genus equal to n+1. All the elements of this class have a single boundary component of genus n, and the numbers of distin…
SGD shows distinct phases in learning single-index models, achieving optimal sample complexity and regret.
We prove that the deRham cohomology classes of Lee forms of locally conformally symplectic structures taming the complex structure of a compact complex surface with first Betti number equal to is either a non-empty open subset of , or a single point. In the latter case, we show that …
New framework models uncertainty in classification debates.
We carry out a Painlevé analysis to find the cases where the cohomogeneity one steady Ricci soliton equation can be integrable. We concentrate on two classes of solitons: warped products and complex line bundles over a Fano Kähler Einstein base. For warped products, the analysis singles out the case with one factor whe…
A new teacher-class network method compresses DNNs by distributing knowledge to multiple student networks.
A new method for federated learning with only positive labels.
Methods for automated discovery of causal relationships from non-interventional data have received much attention recently. A widely used and well understood model family is given by linear acyclic causal models (recursive structural equation models). For Gaussian data both constraint-based methods (Spirtes et al., 199…
Study shows computational and statistical gaps in Gaussian Single-Index Models.
Estimates joint causal effects using single-variable interventions on nonlinear models.
Multi-expert L2D underfits more severely, requiring new methods.
Modifying the method of [21], we compute the perturbed for some special classes of fibered three manifolds in the second highest spin-structures . The special classes considered in this paper include the mapping tori of Dehn twists along a single non-separating curve and along a transverse pair of c…
Improves conformal prediction by combining multiple score functions and optimizing weights.
The pullback approach to global Finsler geometry is adopted. Three classes of recurrence in Finsler geometry are introduced and investigated: simple recurrence, Ricci recurrence and concircular recurrence. Each of these classes consists of four types of recurrence. The interrelationships between the different types of …
A new model explains asset returns with a single factor, improving cross-sectional performance.
We show that on a nonorientable surface of genus at least 7 any power of a Dehn twist is equal to a single commutator in the mapping class group and the same is true, under additional assumptions, for the twist subgroup, and also for the extended mapping class group of an orientable surface of genus at least 3.
A method to generate multi-label data from single positive annotations.
Generative model generates images with multiple object classes.
This paper initiates a systematic study of the relation of commensurability of surface automorphisms, or equivalently, fibered commensurability of 3-manifolds fibering over the circle. We show that every hyperbolic fibered commensurability class contains a unique minimal element, whereas the class of Seifert manifolds …
Single proxy variable helps estimate causal effects from confounders.
Single-spike neurons can approximate as well as multi-spike neurons.
New algorithms for multitask learning with long-term memory.
Paper tackles offline RL with weak assumptions on both function classes and data coverage.
In this paper we study the minimum dilatation pseudo-Anosov mapping classes coming from fibrations over the circle of a single 3-manifold, the mapping torus for the "simplest pseudo-Anosov braid". The dilatations that arise include the minimum dilatations for orientable mapping classes for genus g=2,3,4,5,8 as well as …
This paper shows that there are symplectic four-manifolds M with the following property: a single isotopy class of smooth embedded two-spheres in M contains infinitely many Lagrangian submanifolds, no two of which are isotopic as Lagrangian submanifolds. The examples are constructed using a special class of symplectic …
Paper proposes methods to learn with multiple incorrect labels per example.
In this paper we propose a transform method to compute the prices and greeks of barrier options driven by a class of Levy processes. We derive analytical expressions for the Laplace transforms in time of the prices and sensitivities of single barrier options in an exponential Levy model with hyper-exponential jumps. In…