The state of a stochastic process evolving over a time is typically assumed to lie on a normal distribution whose width scales like . However, processes where the probability distribution is not normal and the scaling exponent differs from are known. The search for possible origins of such "a…
arXiv research
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Unintended effects from scaling neural network outputs with adaptive learning rates.
Analyzed US firm data 1970-2019, identifying scale effects and distributional forms.
A new measure of model complexity based on Fisher Information.
This work studies scaling laws for low-precision training in high-dimensional linear regression.
New method estimates bidirectional causal effects in large-scale systems.
Paper tackles leverage effect estimation from noisy data.
New principles needed for scaling large language models, challenging traditional regularization methods.
Exact 1-Wasserstein distance between location-scale distributions derived, with privacy effects studied.
The paper analyzes SGD in high-dimensional networks, revealing new scaling limits.
Paper introduces multi-scale methods to improve CATE estimation from EO data.
Simple policy outperforms complex ones in cloud auto-scaling.
CAST improves spectral clustering for multi-scale data by integrating reachability similarity.
AdamP optimizes momentum-based optimizers for scale-invariant weights, improving model performance.
We introduce a framework to study the effective objectives at different time scales of financial market microstructure. The financial market can be regarded as a complex adaptive system, where purposeful agents collectively and simultaneously create and perceive their environment as they interact with it. It has been s…
New model captures asymmetric rough volatility with Zumbach effect.
New method improves neural network training by scaling perturbations layerwise.
Scales attention for long contexts in LLMs.
The Epps effect varies under different sampling schemes, affecting correlation emergence rates.
Scale of data and scale of computation infrastructures together enable the current deep learning renaissance. However, training large-scale deep architectures demands both algorithmic improvement and careful system configuration. In this paper, we focus on employing the system approach to speed up large-scale training.…
Bayesian model averaging improves causal effect estimation by averaging over multiple models.
This study examines memory effects in S&P500 market correlations using Langevin models.
The paper proposes effective margin regularization to improve adversarial robustness in deep neural networks.
One of the difficulties of training deep neural networks is caused by improper scaling between layers. Scaling issues introduce exploding / gradient problems, and have typically been addressed by careful scale-preserving initialization. We investigate the value of preserving scale, or isometry, beyond the initial weigh…
We investigate the probability distribution of the volatility return intervals for the Chinese stock market. We rescale both the probability distribution and the volatility return intervals as to obtain a uniform scaling curve for different threshold value . The scali…
Preprocessing data is an important step before any data analysis. In this paper, we focus on one particular aspect, namely scaling or normalization. We analyze various scaling methods in common use and study their effects on different statistical learning models. We will propose a new two-stage scaling method. First, w…
SignSGD outperforms SGD in linear regression with optimal scaling laws under PLRF model.
The optimal capital structure model with endogenous bankruptcy was first studied by Leland (1994) and Leland and Toft (1996), and was later extended to the spectrally negative Levy model by Hilberink and Rogers (2002) and Kyprianou and Surya (2007). This paper incorporates the scale effects by allowing the values of ba…
This paper investigates the hedging effectiveness of a dynamic moving window OLS hedging model, formed using wavelet decomposed time-series. The wavelet transform is applied to calculate the appropriate dynamic minimum-variance hedge ratio for various hedging horizons for a number of assets. The effectiveness of the dy…
We introduce online learning algorithms which are independent of feature scales, proving regret bounds dependent on the ratio of scales existent in the data rather than the absolute scale. This has several useful effects: there is no need to pre-normalize data, the test-time and test-space complexity are reduced, and t…
We introduce online learning algorithms which are independent of feature scales, proving regret bounds dependent on the ratio of scales existent in the data rather than the absolute scale. This has several useful effects: there is no need to pre-normalize data, the test-time and test-space complexity are reduced, and t…
In addressing the question of the time scales characteristic for the market formation, we analyze high frequency tick-by-tick data from the NYSE and from the German market. By using returns on various time scales ranging from seconds or minutes up to two days, we compare magnitude of the largest eigenvalue of the corre…
We propose a novel framework to investigate lead-lag relationships between two financial assets. Our framework bridges a gap between continuous-time modeling based on Brownian motion and the existing wavelet methods for lead-lag analysis based on discrete-time models and enables us to analyze the multi-scale structure …
SIMPGEN improves SWOT SSH data interpretation by removing noise and preserving fine-scale features.
This work provides a thorough study on how reward scaling can affect performance of deep reinforcement learning agents. In particular, we would like to answer the question that how does reward scaling affect non-saturating ReLU networks in RL? This question matters because ReLU is one of the most effective activation f…
Temporal coarse-graining of latent default paths explains effective correlation in corporate defaults.
This work bridges two views of feature learning in neural networks.
We present a simple microstructure model of financial returns that combines (i) the well-known ARFIMA process applied to tick-by-tick returns, (ii) the bid-ask bounce effect, (iii) the fat tail structure of the distribution of returns and (iv) the non-Poissonian statistics of inter-trade intervals. This model allows us…
We analyse the dependence of stock return cross-correlations on the sampling frequency of the data known as the Epps effect: For high resolution data the cross-correlations are significantly smaller than their asymptotic value as observed on daily data. The former description implies that changing trading frequency sho…
A multi-scale model predicts atomic-scale properties using both local and long-range information.
Financial time-series classification (FTC) is extremely valuable for investment management. In past decades, it draws a lot of attention from a wide extent of research areas, especially Artificial Intelligence (AI). Existing researches majorly focused on exploring the effects of the Multi-Scale (MS) property or the Tem…
Unified framework for large-scale hypothesis testing with confounders.
We introduce a notion of measuring scales for quantum abelian gauge systems. At each measuring scale a finite dimensional affine space stores information about the evaluation of the curvature on a discrete family of surfaces. Affine maps from the spaces assigned to finer scales to those assigned to coarser scales play …
We investigate scaling and memory effects in return intervals between price volatilities above a certain threshold for the Japanese stock market using daily and intraday data sets. We find that the distribution of return intervals can be approximated by a scaling function that depends only on the ratio between the …
Convolutional Neural Networks (ConvNets) are commonly developed at a fixed resource budget, and then scaled up for better accuracy if more resources are available. In this paper, we systematically study model scaling and identify that carefully balancing network depth, width, and resolution can lead to better performan…
FastGAE scales graph AE and VAE to large graphs with millions of nodes.
Derives a family of hyperparameter scaling strategies for neural networks.
Temporal aggregation reveals latent default correlation from monthly data.