Advances in Optimization and Bayesian Inference

The field of optimization and Bayesian inference is moving towards more efficient and scalable methods, with a focus on improving performance and reducing computational costs. Recent developments have led to the creation of new algorithms and frameworks that can handle complex tasks and large datasets. Notably, the use of Bayesian optimization and Gaussian processes has become increasingly popular, with applications in areas such as probabilistic programming and simulation-based inference.

Some papers have made significant contributions to the field, including the development of a noise-aware decision-making algorithm for high-throughput parallel workflows, and a framework for optimizing LLM-based multi-agent teams via multi-objective Bayesian optimization.

Noteworthy papers include: Optimising Density Computations in Probabilistic Programs via Automatic Loop Vectorisation, which proposes a sound and effective method for automatically vectorising loops in probabilistic programs, achieving significant performance gains. MALBO: Optimizing LLM-Based Multi-Agent Teams via Multi-Objective Bayesian Optimization, which introduces a systematic framework for automating the efficient composition of LLM-based agent teams, yielding a Pareto front of optimal team configurations.

Sources

Multi-team Formation System for Collaborative Crowdsourcing

Optimising Density Computations in Probabilistic Programs via Automatic Loop Vectorisation

Noise-Aware Optimization in Nominally Identical Manufacturing and Measuring Systems for High-Throughput Parallel Workflows

MALBO: Optimizing LLM-Based Multi-Agent Teams via Multi-Objective Bayesian Optimization

Bayesian Optimization in Language Space: An Eval-Efficient AI Self-Improvement Framework

Fast and Robust Simulation-Based Inference With Optimization Monte Carlo

Batch Acquisition Function Evaluations and Decouple Optimizer Updates for Faster Bayesian Optimization

Improving Iterative Gaussian Processes via Warm Starting Sequential Posteriors

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