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Related Concept Videos

Introduction to Types of Flows01:23

Introduction to Types of Flows

Fluid flows are categorized by dimensionality and behavior, with one-dimensional flow being the simplest form, where properties like velocity and pressure change only along a single axis. Water moving through straight pipes exemplifies this flow type, as variations in other directions are minimal. One-dimensional analysis helps simplify understanding such flows, focusing solely on changes along the pipe's length.
Two-dimensional flow involves changes in both length and height, as seen in air...
Bernoulli's Equation for Flow Normal to a Streamline01:16

Bernoulli's Equation for Flow Normal to a Streamline

Bernoulli's equation for flow normal to a streamline explains how pressure varies across curved streamlines due to the outward centrifugal forces induced by the fluid's curvature. The pressure is higher on the inner side of the curve, near the center of curvature, and decreases outward to balance these centrifugal forces.
The pressure difference depends on the fluid's velocity and radius of curvature. The pressure variation is minimal in flows with nearly straight streamlines. However, the...
Signal Flow Graphs01:18

Signal Flow Graphs

Signal-flow graphs offer a streamlined and intuitive approach to representing control systems, providing an alternative to traditional block diagrams. These graphs use branches to symbolize systems and nodes to represent signals, effectively illustrating the relationships and interactions within the system.
In a signal-flow graph, branches denote the system's transfer functions, while nodes represent the signals. The direction of signal flow is indicated by arrows, with the corresponding...
Plane Potential Flows01:23

Plane Potential Flows

Plane potential flows simplify fluid motion by assuming the fluid to be irrotational and incompressible. These characteristics allow these flows to be described by a velocity potential function, ϕ, representing the flow speed in a given direction, and a stream function, ψ, that visualizes the flow path, both governed by Laplace's equation. These parameters help in estimating flow patterns, velocity distributions, and pressure fields around various hydraulic structures.
Uniform Flow
Uniform flow...
Probability Distributions01:32

Probability Distributions

The probability of a random variable x  is the likelihood of its occurrence. A probability distribution represents the probabilities of a random variable using a formula, graph, or table. There are two types of probability distribution– discrete probability distribution and continuous probability distribution.
A discrete probability distribution is a probability distribution of discrete random variables. It can be categorized into binomial probability distribution and Poisson probability...
Uniform Depth Channel Flow: Problem Solving01:18

Uniform Depth Channel Flow: Problem Solving

To calculate the flow rate for a trapezoidal channel, first, identify the bottom width, side slope, and flow depth of the channel. The cross-sectional area (A) corresponding to the depth of flow (y), channel bottom width (B), and side slope (θ) is determined by:Next, calculate the wetted perimeter, which includes the bottom width and the sloped side lengths in contact with the water. Using the values of the cross-sectional area and the wetted perimeter, determine the hydraulic radius by...

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Related Experiment Videos

Communicating likelihoods with normalising flows.

Jack Y Araz1,2,3, Anja Beck4, Méril Reboud5

  • 1Department of Physics and Astronomy, University College London, London, WC1E 6B UK.

The European Physical Journal. C, Particles and Fields
|July 15, 2026
PubMed
Summary

This study introduces a machine learning workflow to model unbinned likelihoods from data samples. The method validates learned likelihoods with statistical tests, enabling reliable sharing for high-energy physics analyses.

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Area of Science:

  • Machine Learning
  • Statistical Modeling
  • High-Energy Physics

Background:

  • Modeling unbinned likelihoods is crucial for data analysis in physics.
  • Existing methods lack rigorous validation of learned likelihoods.
  • Reliable communication of likelihoods between analyses is challenging.

Purpose of the Study:

  • To develop a machine-learning-based workflow for modeling unbinned likelihoods.
  • To introduce rigorous statistical validation for learned likelihood models.
  • To facilitate the reliable sharing of experimental and phenomenological likelihoods.

Main Methods:

  • Utilized machine learning to model unbinned likelihoods from samples.
  • Employed rigorous statistical tests, including the Kolmogorov-Smirnov test, for validation.
  • Demonstrated the workflow's effectiveness in three high-energy physics case studies.

Main Results:

  • Successfully modeled unbinned likelihoods using a machine learning approach.
  • Validated the learned likelihoods using statistical tests, ensuring reliability.
  • Showcased the workflow's applicability and effectiveness in high-energy physics.

Conclusions:

  • The proposed machine learning workflow provides a validated method for modeling unbinned likelihoods.
  • This approach enhances the reliability and communication of likelihoods for subsequent analyses.
  • An open-source implementation, nabu, is provided to encourage broader adoption.