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arXiv research

A locally-built, LLM-digested index of recent arXiv papers in quant finance, geometry/topology, and statistical ML — keyword search served straight from SQLite on this machine.

169,181 papers · 148 categories

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2795588361,115 · Jun 202019922001200920182026
48 results for snapshot data

CT-OT Flow estimates continuous-time dynamics from discrete snapshots.

problem Estimating continuous-time dynamics from temporally aggregated snapshots with noisy or uncertain timestamps.
method Two-stage framework: aligning neighboring intervals via partial optimal transport (POT) and reconstructing a continuous-time distribution through temporal kernel smoothing.
result Reduces distributional and trajectory errors compared with existing methods across synthetic and real datasets.

DDD reformulated for sparse matrices, integrating trajectory and snapshot time series data.

problem Efficiently integrate trajectory and snapshot time series data.
method Reformulate DDD to use compact basis functions, reducing parameter scaling.
result Inference of sparse matrices reduces the number of parameters in DDD.

DyMoN models complex systems from short snapshots using deep neural networks.

problem Modeling high-dimensional stochastic systems from limited snapshot data.
method Dynamics Modeling Network (DyMoN) as a deep generative Markov model trained on current and next-state pairs.
result DyMoN outperforms shallow and deep models in capturing system dynamics and generating longitudinal trajectories.

TNDE quantifies dynamic gene drivers from single-cell snapshots.

problem Reconstructing time-resolved regulatory effects in biological processes.
method Time-varying Network Driver Estimation (TNDE) using shared graph attention encoder and partial optimal transport.
result TNDE identifies stage-specific driver genes in mouse erythropoiesis.

Physics-informed methods infer spatial dynamics from static snapshots, but limits exist.

problem Inferring spatial dynamics from static molecular patterns.
method Combining flexible representations with mechanistic constraints, analyzing structural identifiability, and adapting physics-informed schemes.
result Static spatial patterns can identify spatially varying dynamics, but limits exist due to modeling choices.

SnapMMD forecasts cell differentiation outcomes from snapshot data.

problem Forecasting cell differentiation outcomes from limited snapshot data.
method SnapMMD learns dynamics by directly fitting the joint distribution of state measurements and observation time with MMD loss, allowing for unknown and state-dependent volatilities.
result SnapMMD delivers accurate forecasts and an R2-style statistic for diagnosing fit.

Unified framework for discrete diffusion modeling with flexible noising processes.

problem Efficient modeling of large discrete state spaces with arbitrary corruption dynamics.
method Generalized Discrete Diffusion from Snapshots (GDDS) framework that supports uniformization for fast noising and snapshot-based ELBO for reverse process.
result GDDS outperforms existing discrete diffusion methods in training efficiency and generation quality.

Study characterizes spike deconvolution basin for noisy data.

problem Recover spike locations from noisy convolution with PSF across multiple snapshots.
method Variable-projection formulation, explicit basin of convexity characterization, local convergence guarantees.
result Consistent estimator within basin of convexity under stochastic noise, complementary error bound under adversarial noise.

A neural network, IHT-Net, improves DOA estimation with sparse arrays.

problem Single-snapshot DOA estimation with sparse arrays in dynamic settings.
method IHT-inspired neural network with recurrent neural network and autoencoders.
result IHT-Net achieves faster convergence and higher accuracy in DOA estimation.

Paper improves DOA estimation in sparse arrays using Siamese neural networks.

problem Challenges in DOA estimation with limited snapshots in sparse linear arrays.
method Introduces a Siamese neural network with a sparse augmentation layer for enhanced signal feature embedding.
result Demonstrates improved DOA estimation accuracy in sparse arrays.

New method infers population dynamics from snapshots using path space optimization.

problem Recover dynamics of a population from its temporal marginals.
method Grid-free algorithm using Schrödinger bridges coupled via noisy gradient descent in mean-field limit.
result Global convergence to min-entropy estimator with end-to-end theoretical guarantees.

Deep Confidence provides efficient error estimation for deep neural networks.

problem Estimating the reliability of predictions from deep learning models.
method Snapshot Ensembling and conformal prediction.
result Deep Confidence generates narrower confidence intervals than alternative methods.

Survival models predict component failures using neural networks and resampled data.

problem Accurately predicting component failure times for maintenance planning.
method Neural network-based survival models trained on non-independent, homogeneously sampled data.
result Random resampling during training reduces dataset size and improves efficiency.

GER learns particle dynamics from unpaired snapshots using physics-informed GANs.

problem Learning particle dynamics from unpaired snapshots with physics constraints.
method Physics-informed generative model to fit particle ensemble distributions.
result Inferred dynamics of particle ensembles governed by SODEs up to 100 dimensions.

MLtuner automates tuning machine learning parameters for better performance.

problem Manual tuning of machine learning parameters is error-prone and requires domain knowledge.
method Snapshotting, branching, and optimization-guided online trial-and-error.
result MLtuner finds and re-tunes parameters robustly and efficiently for various ML applications.

Active learning selects optimal measurement times for inferring continuous paths from sparse data.

problem Inferring continuous probability paths from sparse snapshots in high-fidelity domains like single-cell biology.
method Extends active experimentation to the space of measures using Linearized Optimal Transport (LOT) for probabilistic surrogate modeling.
result Empirical results show that the proposed strategy outperforms uncertainty-agnostic baselines.

3MSBM learns smooth trajectories from multiple snapshots.

problem Capturing long-range temporal dependencies in complex systems.
method Lifts dynamics to phase space, generalizes stochastic bridges to multi-marginal conditional problems, learns transport maps preserving intermediate marginals.
result Significantly improves convergence and scalability in capturing complex dynamics.

This work improves distribution recovery from sparse data using Random Forest implicit regularization.

problem Distribution recovery from limited statistics.
method Closed-form estimator for scaled beta distributions, using composite quantile and moment matching.
result Improved classification accuracy through closed-form distribution recovery and implicit regularization.

Develops a smooth operator framework for analyzing neural network representations.

problem Analyzing the geometry of feedforward neural network representations.
method Introduces a smooth operator-theoretic approach based on diffusion Markov operators derived from feature clouds.
result Establishes a stable operator-geometric framework for tracking training, width, and perturbation stability.

Proposes models for learning latent representations of evolving network vertices over time.

problem Inadequate models for capturing temporal smoothness in evolving networks.
method Proposes two models: retrofitted and linear transformation, to capture temporal smoothness.
result Proposed models significantly outperform existing models in temporal link prediction tasks.

New method learns population dynamics from snapshots using JKO scheme and inverse optimization.

problem Recovering underlying process governing particle evolution from discrete time samples.
method Combines JKO scheme with inverse optimization techniques for end-to-end adversarial training.
result Improved performance over prior JKO-based methods with theoretical guarantees.

Study inverse problems with measure samples, improving estimator calibration and recovery.

problem Inverse problems with unknown potentials observed through measure samples.
method Introduced convex empirical objectives and sharpened Fenchel--Young losses for finite-dimensional potential classes.
result High-probability parameter recovery bounds for inverse entropic unbalanced optimal transport and inverse JKO learning.

GANPOP uses deep learning to estimate optical properties from single images, improving accuracy over existing methods.

problem Estimating optical properties from single wide-field images.
method Conditional generative adversarial networks trained on paired images and optical property maps.
result GANPOP estimates optical properties with 58% higher accuracy than single-snapshot optical property technique in human gastrointestinal specimens.

Chimera model combines link, content, and time for dynamic network analysis.

problem Community detection and prediction in evolving networks with dynamic changes.
method Shared factorization model that accounts for graph links, content, and temporal analysis.
result The approach simplifies temporal analysis and enables future community prediction.

New algorithms recover network structure from noisy snapshots of diffusive processes.

problem Recovering network structure from nodal observations of a diffusive process without knowing the edges.
method Spectral algorithms based on latent stochastic block models and random matrix theory.
result Provable high-accuracy recovery of network partition and SBM parameters.

New method learns population dynamics from snapshots, outperforming existing models.

problem Capturing periodic and other dynamical properties of population dynamics.
method Wasserstein Lagrangian Mechanics (WLM) for learning second-order dynamics from observed marginals.
result WLM outperforms existing methods across various dynamics, including vortex dynamics, embryonic development, and flocking.