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Sampling Methods: Overview01:06

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A sample refers to a smaller subset representative of a larger population. In analytical chemistry, studying or analyzing an entire population is often impractical or impossible. Therefore, samples are used to draw inferences and generalize the whole population. The sampling method selects individuals or items from a population to create a sample. Standard sampling methods include random, judgemental, systematic, stratified, and cluster sampling. 
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In signal processing, a continuous-time signal can be sampled using an impulse-train sampling technique, followed by the zero-order hold method. Impulse-train sampling involves the use of a periodic impulse train, which consists of a series of delta functions spaced at regular intervals determined by the sampling period. When a continuous-time signal is multiplied by this impulse train, it generates impulses with amplitudes corresponding to the signal's values at the sampling points.
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Sampling is a crucial step in analytical chemistry, allowing researchers to collect representative data from a large population. Common sampling methods include random, judgmental, systematic, stratified, and cluster sampling.
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ADAPTIVE IMPORTANCE SAMPLING VIA AUTO-REGRESSIVE GENERATIVE MODELS AND GAUSSIAN PROCESSES.

Hechuan Wang1, Mónica F Bugallo1, Petar M Djurić1

  • 1Department of Electrical and Computer Engineering, Stony Brook University, Stony Brook, NY 11794.

Proceedings of the ... IEEE International Conference on Acoustics, Speech, and Signal Processing. ICASSP (Conference)
|September 30, 2021
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Summary

Adaptive importance sampling methods are improved using Gaussian processes for better proposal distributions. This approach enhances accuracy and efficiency in high-dimensional sampling, overcoming challenges with sparse target distributions.

Keywords:
Gaussian Processadaptive importance samplinggenerative modelpopulation Monte Carlo

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Area of Science:

  • Computational Statistics
  • Machine Learning

Background:

  • Adaptive importance sampling (AIS) is crucial for efficient Monte Carlo methods.
  • High-dimensional spaces present challenges for AIS due to sparse and complex target distributions.
  • Effective proposal distributions must be expressive, adaptable, and evaluable.

Purpose of the Study:

  • To introduce a novel class of AIS methods utilizing Gaussian processes.
  • To enhance the adaptability and expressiveness of proposal distributions in AIS.
  • To address the limitations of existing AIS techniques in high-dimensional settings.

Main Methods:

  • Constructing proposal distributions by autoregressively combining Gaussian processes.
  • Leveraging Gaussian processes for their non-parametric, expressive conditional density estimation capabilities.
  • Implementing and evaluating the proposed method through numerical experiments.

Main Results:

  • The proposed Gaussian process-based AIS method demonstrates high accuracy.
  • The method shows significant efficiency gains compared to existing AIS techniques.
  • Successful sampling from a high-dimensional target distribution was achieved.

Conclusions:

  • Autoregressively combined Gaussian processes offer a powerful approach for constructing proposal distributions in AIS.
  • The developed method provides an accurate and efficient solution for sampling in high-dimensional, sparse target distribution spaces.
  • This work advances the field of adaptive importance sampling with a novel, robust methodology.