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20 results for “Understanding of Variational Autoencoders, Optimization, and Constrained optimization”

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cs.LGmath.OCstat.MLEmpiricalRecentJul 26, 2026

A Multi-stage Constrained Optimization Framework for Data-driven Problems

Ye Shi

This paper proposes a Multi-stage Constrained Optimization Framework (MCOF) for Variational Autoencoders (VAEs) to address challenges in sampling, identifying active decision variables, and enforcing…

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cs.LGstat.MLEmpiricalRecentJul 26, 2026

Soft-Constrained Optimization of Latent Space in Variational Autoencoders

Ye Shi

This paper proposes methods to improve the encoding capacity and disentanglement of Variational Autoencoders (VAE) by imposing entropy-based constraints and a weight-filter method.

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q-bio.NCcs.LGRecentJun 1, 2026

How Optimality Structures Sparse Dictionaries: A Theory for Understanding SAE Representations

William Dorrell

The paper theoretically analyzes the properties that optimal sparse autoencoder (SAE) dictionaries must satisfy, deriving constraints that explain observed SAE behaviors like hierarchical splitting an…

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cs.LGcs.AImath.OCRecentMay 29, 2026

Unlearning in Diffusion Models: A Unified Framework with KL Divergence and Likelihood Constraints

Shervin Khalafi, Alejandro Ribeiro, Dongsheng Ding

The paper proposes a unified, constrained optimization framework using KL divergence and likelihood constraints to achieve effective and principled unlearning in diffusion models.

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cs.LGcs.AIRecentMay 28, 2026

The Little Book of Generative AI Foundations: An Intuitive Mathematical Primer

Tianhua Chen

This book provides a compact, derivation-oriented mathematical primer that connects major families of generative AI models, showing their underlying structural relationships.

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cs.LGcs.AIRecentMay 28, 2026

Foundation-Preserving Adaptation via Generalized Rayleigh-Quotient Optimization

Dongjun Kim, Adrian de Wynter, Huancheng Chen, Heasung Kim +1 more

The paper introduces FoLoRA, a novel optimization framework that uses a generalized Rayleigh quotient to achieve a superior balance between adapting foundation models to specific tasks and preserving…

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cs.LGRecentJun 1, 2026

Regularized Large Neighborhood Search

Germain Vivier-Ardisson, Laurent Demonet, Axel Parmentier, Mathieu Blondel

The paper introduces Regularized Large Neighborhood Search (RLNS), a method that adapts the LNS heuristic into an efficient MCMC sampler for combinatorial optimization, allowing end-to-end learning wi…

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cs.LGcs.AImath.OCRecentMay 28, 2026

Singularity-aware Optimization via Randomized Geometric Probing: Towards Stable Non-smooth Optimization

Ruoran Xu, Borong She, Xiaobo Jin, Qiufeng Wang

The paper introduces Singularity-aware Adam (S-Adam), a novel optimizer that stabilizes deep learning training in non-smooth loss landscapes by dynamically damping updates based on local geometric ins…

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cs.NEcs.AIcs.LGEmpiricalRecentJul 26, 2026

Constraint-Bound Agnostic Bayesian Optimization: One Model for All Thresholds

Jin Wang, Xi Lin, Handing Wang

This paper proposes a learning-based framework, CBA-BO, for solving expensive constrained optimization problems with continuously varying threshold settings by learning a parametric constraint model.

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cs.LGcs.AIRecentMay 27, 2026

Learning Theory of the SVRG: Generalization and Convergence Analysis

Yunwen Lei, Zimeng Wang, Xiaoming Yuan

This paper provides the first non-vacuous generalization analysis for the Stochastic Variance Reduced Gradient (SVRG) method by establishing sharp, data-dependent algorithmic stability bounds, thereby…

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cs.LGcs.AIRecentMay 29, 2026

Inconsistency-Aware Minimization: Improving Generalization with Unlabeled Data

Hee-Sung Kim, Hyeonseong Kim, Sungyoon Lee

The paper introduces Inconsistency-Aware Minimization (IAM), a novel training objective that uses a label-free measure called local inconsistency to improve model generalization, particularly in semi-…

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cs.LGmath.OCstat.MLTheoreticalRecentJul 20, 2026

Optimizing the Preconditioner: A Black-box Online-to-Nonconvex Conversion with Static Regret Minimization Oracles

Haichen Hu, David Simchi-Levi

This paper shows that stochastic nonconvex optimization can be reduced to ordinary static regret minimization in online convex optimization, and establishes convergence rates for smooth and Lipschitz…

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cs.LGTheoreticalRecentJul 24, 2026

Complexity Bounds and Approaches to Learning Projected Gradient Descent Solver Iterates

Anjian Li, Ryne Beeson

This paper proposes a data collection strategy using solver iterates to augment datasets for training generative models, improving the efficiency of the data-model-optimization loop in one-sided box-c…

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cs.AIRecentMay 27, 2026

Constrained Auto-Bidding via Generative Response Modeling

Eunseok Yang, Xingdong Zuo, Kyung-Min Kim

The paper introduces the Generative Response Model (GRM) to improve constrained auto-bidding by predicting future traffic and cost/value curves from a single bid multiplier, allowing for an exact, lig…

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cs.LGcs.AIRecentMay 27, 2026

Semantic Optimal Transport for Sparse Autoencoder Feature Matching and Circuit Compression

Tue M. Cao, Nguyen Do, My T. Thai

The paper introduces a distributional framework using Wasserstein distance to unify the semantic comparison of sparse autoencoder features across different layers and to automatically compress large f…

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cs.LGmath.STstat.MERecentJun 1, 2026

Network Learning with Semi-relaxed Gromov-Wasserstein

Charles Dufour, Ulysse Naepels, Leonardo V. Santoro

The paper proposes a semi-relaxed Gromov-Wasserstein objective to estimate the latent connectivity structure of large-scale networks, achieving statistically consistent and efficient recovery of the u…

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cs.LGcs.AIRecentMay 27, 2026

ReSAE: Residualized Sparse Autoencoders for Multi-Layer Transformer Interventions

Prathyush Poduval, Calvin Yeung, Neel Desai, Mohsen Imani

The paper introduces Residualized Sparse Autoencoders (ReSAEs) to improve multi-layer interventions in transformers by training each layer on the residual activation, which better preserves cross-laye…

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cs.LGRecentJun 1, 2026

Riemannian Gradient Descent for Low-Rank Architectures

Nicholas Knight

The paper investigates applying Riemannian optimization techniques to low-rank matrix parameters for deep learning, but finds that the proposed methods do not conclusively outperform the AdamW baselin…

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stat.MLcs.LGmath.PRTheoreticalRecentJul 7, 2026

A Convex Approximation Framework for Neural Likelihood-Based Bayesian Inverse Problems

Fabian Schneider, Tapio Helin, Leila Taghizadeh

This paper improves the foundations of neural likelihood approximation for Bayesian inverse problems by making the learning problem strictly convex and showing convergence to the true likelihood.

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