Paper tackles active labeling for partial supervision.
arXiv research
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INP accelerates stochastic simulations using deep Bayesian active learning.
We propose a model of fractal point process driven by the nonlinear stochastic differential equation. The model is adjusted to the empirical data of trading activity in financial markets. This reproduces the probability distribution function and power spectral density of trading activity observed in the stock markets. …
PALS extends PAL for optimizing stochastic simulators efficiently.
We propose a new generic type of stochastic neurons, called -neurons, that considers activation functions based on Jackson's -derivatives with stochastic parameters . Our generalization of neural network architectures with -neurons is shown to be both scalable and very easy to implement. We demonstrate expe…
AL-SPCE improves reliability analysis for complex systems with active learning and SPCE.
The study models mortgage prepayment risk using stochastic housing market activity.
We propose the point process model as the Poissonian-like stochastic sequence with slowly diffusing mean rate and adjust the parameters of the model to the empirical data of trading activity for 26 stocks traded on NYSE. The proposed scaled stochastic differential equation provides the universal description of the trad…
Wide networks with polynomial activations have proven asymptotic behavior.
New flaw found in SAP defense, reducing its effectiveness to 0.1%.
User engagement in online social networking depends critically on the level of social activity in the corresponding platform--the number of online actions, such as posts, shares or replies, taken by their users. Can we design data-driven algorithms to increase social activity? At a user level, such algorithms may incre…
We study the activity, i.e., the number of transactions per unit time, of financial markets. Using the diffusion entropy technique we show that the autocorrelation of the activity is caused by the presence of peaks whose time distances are distributed following an asymptotic power law which ultimately recovers the Pois…
A simple method improves batch active learning without high compute.
Interesting theoretical associations have been established by recent papers between the fields of active learning and stochastic convex optimization due to the common role of feedback in sequential querying mechanisms. In this paper, we continue this thread in two parts by exploiting these relations for the first time …
This work tackles representation learning by introducing stochastic competition-based activations.
We propose a Laplace approximation that creates a stochastic unit from any smooth monotonic activation function, using only Gaussian noise. This paper investigates the application of this stochastic approximation in training a family of Restricted Boltzmann Machines (RBM) that are closely linked to Bregman divergences.…
Algorithm improves convergence in stochastic optimization problems.
SPEQ improves quantized neural networks by stochastic precision sharing and cosine similarity loss.
New algorithm tackles stochastic optimization with inequality constraints.
Active data collection improves convergence rates in operator learning.
PUMA interprets metabolomics data to predict pathway activity and assign chemical identities.
In the present work we introduce a stochastic cellular automata model in order to simulate the dynamics of the stock market. A direct percolation method is used to create a hierarchy of clusters of active traders on a two dimensional grid. Active traders are characterised by the decision to buy, (+1), or sell, (-1), a …
Stochastic subgradient descent avoids critical points in definable functions.
NSMs use always-on stochasticity to normalize activations, improving convergence and performance.
Neural networks are known to be vulnerable to adversarial examples. Carefully chosen perturbations to real images, while imperceptible to humans, induce misclassification and threaten the reliability of deep learning systems in the wild. To guard against adversarial examples, we take inspiration from game theory and ca…
Earlier we proposed the stochastic point process model, which reproduces a variety of self-affine time series exhibiting power spectral density S(f) scaling as power of the frequency f and derived a stochastic differential equation with the same long range memory properties. Here we present a stochastic differential eq…
A stochastic theory for the toppling activity in sandpile models is developed, based on a simple mean-field assumption about the toppling process. The theory describes the process as an anti-persistent Gaussian walk, where the diffusion coefficient is proportional to the activity. It is formulated as a generalization o…
TUSLA algorithm solves non-convex optimization problems with ReLU activations.
Develops a framework to analyze financial structures.
Stochastic gradient methods converge for training wide PINNs.
GOLS finds activation functions affect training robustness, especially ReLU.
Improved GP decoder training with SAS approximations.
We introduce a simple and effective method for regularizing large convolutional neural networks. We replace the conventional deterministic pooling operations with a stochastic procedure, randomly picking the activation within each pooling region according to a multinomial distribution, given by the activities within th…
We study discrete time dynamical systems governed by the state equation . Here are weight matrices, is an activation function, and is the input data. This relation is the backbone of recurrent neural networks (e.g. LSTMs) which have broad applications in sequential learning tasks. …
New algorithm reduces clustering cost in bandit feedback.
We consider the problem of learning convex aggregation of models, that is as good as the best convex aggregation, for the binary classification problem. Working in the stream based active learning setting, where the active learner has to make a decision on-the-fly, if it wants to query for the label of the point curren…
A scalable method for high-dimensional uncertainty quantification without gradient information.
Reintroduces straight-through estimators for binary neural networks.
Novel approach analyzes ReLU networks' training dynamics and proposes GmP for improved optimization.
Power spectrum densities for the number of tick quotes per minute (market activity) on three currency markets (USD/JPY, EUR/USD, and JPY/EUR) for periods from January 1999 to December 2000 are analyzed. We find some peaks on the power spectrum densities at a few minutes. We develop the double-threshold agent model and …
Study on online learning with networked agents, showing how network structure affects performance.
Although stochastic approximation learning methods have been widely used in the machine learning literature for over 50 years, formal theoretical analyses of specific machine learning algorithms are less common because stochastic approximation theorems typically possess assumptions which are difficult to communicate an…
New method selects features for sequential decision making.
ESOP uses Bayesian optimization to find optimal lock-down schedules.
We introduce the stochastic multiplicative point process modelling trading activity of financial markets. Such a model system exhibits power-law spectral density S(f) ~ 1/f**beta, scaled as power of frequency for various values of beta between 0.5 and 2. Furthermore, we analyze the relation between the power-law autoco…
We extend Kirman's model by introducing variable event time scale. The proposed flexible time scale is equivalent to the variable trading activity observed in financial markets. Stochastic version of the extended Kirman's agent based model is compared to the non-linear stochastic models of long-range memory in financia…
BLADE uses Bayesian methods to discover complex systems from scarce data.
Bal-PM reduces preference labeling costs for LLMs.