This paper examines MEV attacks in dynamic AMMs and proposes new protections.
arXiv research
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Method identifies change points in high-dimensional models using sample weights.
To recover a sparse signal from an underdetermined system, we often solve a constrained L1-norm minimization problem. In many cases, the signal sparsity and the recovery performance can be further improved by replacing the L1 norm with a "weighted" L1 norm. Without any prior information about nonzero elements of the si…
Many real-world decision problems are characterized by multiple conflicting objectives which must be balanced based on their relative importance. In the dynamic weights setting the relative importance changes over time and specialized algorithms that deal with such change, such as a tabular Reinforcement Learning (RL) …
New concept of mixture complexity helps detect gradual clustering changes.
New methods train neural networks without changing weights, achieving similar or higher performance.
Spectral Adaptive Conformal Prediction for Structured Non-Exchangeable Data
Early neural network training reveals important sub-networks and weight distributions.
SLERP interpolation optimizes dynamic weight rebalancing in AMMs.
A new weighted MCC measure improves classifier performance evaluation.
DiwE uses regional distribution changes to create diverse ensemble classifiers for concept drift.
We examine counterfactual explanations for explaining the decisions made by model-based AI systems. The counterfactual approach we consider defines an explanation as a set of the system's data inputs that causally drives the decision (i.e., changing the inputs in the set changes the decision) and is irreducible (i.e., …
We study the community detection and recovery problem in partially-labeled stochastic block models (SBM). We develop a fast linearized message-passing algorithm to reconstruct labels for SBM (with nodes, blocks, intra and inter block connectivity) when proportion of node labels are revealed. The signa…
AWP improves robustness by flattening weight loss landscape.
Improved hypothesis testing and change-point detection using diffusion-based methods.
We propose a natural definition of the weighted -curvature for a manifold with density; i.e.\ a triple . This definition is intended to capture the key properties of the -curvatures in conformal geometry with the role of pointwise conformal changes of the metric replaced by pointw…
Online CPD for weighted and directed graphs using RDPG model.
Proposes a method to update model weights by dynamically changing features during training.
Optimal rebalancing strategy improves AMM pool performance by 25%.
This paper presents a supervised learning algorithm, namely, the Synaptic Efficacy Function with Meta-neuron based learning algorithm (SEF-M) for a spiking neural network with a time-varying weight model. For a given pattern, SEF-M uses the learning algorithm derived from meta-neuron based learning algorithm to determi…
In the analysis of machine learning models, it is often convenient to assume that the parameters are IID. This assumption is not satisfied when the parameters are updated through training processes such as SGD. A relaxation of the IID condition is a probabilistic symmetry known as exchangeability. We show the sense in …
Estimates causal contributions of multiple causes on outcome changes.
In the supervised high dimensional settings with a large number of variables and a low number of individuals, one objective is to select the relevant variables and thus to reduce the dimension. That subspace selection is often managed with supervised tools. However, some data can be missing, compromising the validity o…
We present a notion of super Ricci flow for time-dependent finite weighted graphs. A challenging feature is that these flows typically encounter singularities where the underlying graph structure changes. Our notion is robust enough to allow the flow to continue past these singularities. As a crucial tool for this purp…
Adversarial weight perturbations can inject backdoors into trained neural models.
Deep Neural Networks are robust to minor perturbations of the learned network parameters and their minor modifications do not change the overall network response significantly. This allows space for model stealing, where a malevolent attacker can steal an already trained network, modify the weights and claim the new ne…
New duality found linking neural network weights and activities for better generalization.
We consider the problem of learning the inhomogeneous intensity of a counting process, under a sparse segmentation assumption. We introduce a weighted total-variation penalization, using data-driven weights that correctly scale the penalization along the observation interval. We prove that this leads to a sharp tuning …
Quantization of neural networks has become common practice, driven by the need for efficient implementations of deep neural networks on embedded devices. In this paper, we exploit an oft-overlooked degree of freedom in most networks - for a given layer, individual output channels can be scaled by any factor provided th…
New method detects dynamical system changes in time series data.
New formula calculates loss from arbitrage in blockchain liquidity pools.
Image translation with convolutional neural networks has recently been used as an approach to multimodal change detection. Existing approaches train the networks by exploiting supervised information of the change areas, which, however, is not always available. A main challenge in the unsupervised problem setting is to …
A RL approach dynamically assigns and updates weights of ensemble models for better time series forecasting.
Method improves microbial biomass yield estimation from noisy data.
New findings on representation changes in transfer learning.
In this paper, we consider a Finsler space with a Randers change of Quartic metric F = . The conditions for this space to be with reversible geodesics are obtained. Further, we study some geometrical properties of F with reversible geodesics and prove that the Finsler metric F induces a general…
We present a new approach to understanding credit relationships between commercial banks and quoted firms, and with this approach, examine the temporal change in the structure of the Japanese credit network from 1980 to 2005. At each year, the credit network is regarded as a weighted bipartite graph where edges corresp…
Cautious Weight Decay modifies weight decay for better optimization.
Incorporating deep neural networks in image compressive sensing (CS) receives intensive attentions in multimedia technology and applications recently. As deep network approaches learn the inverse mapping directly from the CS measurements, the reconstruction speed is significantly faster than the conventional CS algorit…
In this paper, we consider sequential online prediction (SOP) for streaming data in the presence of outliers and change points. We propose an INstant TEmporal structure Learning (INTEL) algorithm to address this problem. Our INTEL algorithm is developed based on a full consideration of the duality between online predic…
Learning and memory in the brain are implemented by complex, time-varying changes in neural circuitry. The computational rules according to which synaptic weights change over time are the subject of much research, and are not precisely understood. Until recently, limitations in experimental methods have made it challen…
New algorithm reduces dynamic regret in non-stationary dueling bandits using a weighted Borda score.
In this work, we study robust deep learning against abnormal training data from the perspective of example weighting built in empirical loss functions, i.e., gradient magnitude with respect to logits, an angle that is not thoroughly studied so far. Consequently, we have two key findings: (1) Mean Absolute Error (MAE) D…
URGE improves diffusion model quality without gradients or Hessian.
New method detects and locates changes in spatio-temporal point processes.
In this paper we generalize examples of Hamiltonian stationary Lagrangian submanifolds constructed by Lee and Wang in to toric almost Calabi-Yau manifolds. We construct examples of weighted Hamiltonian stationary Lagrangian submanifolds in toric almost Calabi-Yau manifolds and solutions of generalized La…
Convolutional networks struggle to learn Game of Life, even with lottery ticket weights.
Until recently, research on artificial neural networks was largely restricted to systems with only two types of variable: Neural activities that represent the current or recent input and weights that learn to capture regularities among inputs, outputs and payoffs. There is no good reason for this restriction. Synapses …