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Related Concept Videos

Elastic Collisions: Case Study01:15

Elastic Collisions: Case Study

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Elastic collision of a system demands conservation of both momentum and kinetic energy. To solve problems involving one-dimensional elastic collisions between two objects, the equations for conservation of momentum and conservation of internal kinetic energy can be used. For the two objects, the sum of momentum before the collision equals the total momentum after the collision. An elastic collision conserves internal kinetic energy, and so the sum of kinetic energies before the collision equals...
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Elastic Collisions: Introduction01:00

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An elastic collision is one that conserves both internal kinetic energy and momentum. Internal kinetic energy is the sum of the kinetic energies of the objects in a system. Truly elastic collisions can only be achieved with subatomic particles, such as electrons striking nuclei. Macroscopic collisions can be very nearly, but not quite, elastic, as some kinetic energy is always converted into other forms of energy such as heat transfer due to friction and sound. An example of a nearly...
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Collisions in Multiple Dimensions: Problem Solving01:06

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In multiple dimensions, the conservation of momentum applies in each direction independently. Hence, to solve collisions in multiple dimensions, we should write down the momentum conservation in each direction separately. To help understand collisions in multiple dimensions, consider an example.
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The interval estimate of any variable is known as the prediction interval. It helps decide if a point estimate is dependable.
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Collisions in Multiple Dimensions: Introduction01:05

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It is far more common for collisions to occur in two dimensions; that is, the initial velocity vectors are neither parallel nor antiparallel to each other. Let's see what complications arise from this. The first idea is that momentum is a vector. Like all vectors, it can be expressed as a sum of perpendicular components (usually, though not always, an x-component and a y-component, and a z-component if necessary). Thus, when the statement of conservation of momentum is written for a...
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Cluster Sampling Method

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Appropriate sampling methods ensure that samples are drawn without bias and accurately represent the population. Because measuring the entire population in a study is not practical, researchers use samples to represent the population of interest.
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Trajectory Data Analyses for Pedestrian Space-time Activity Study
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Clustering and pedestrian crashes prediction modelling: Amman case.

Lina Shbeeb1

  • 1Hussein Technical University, Amman, Jordan.

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|June 25, 2023
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Pedestrian casualties are a significant issue. This study found that road network length and housing permits best predict pedestrian deaths, with spatial patterns showing dispersion rather than clustering.

Keywords:
K-meanMoran’s IPedestrian crashesgeneral linear modelspatial analysisspatial regression

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Area of Science:

  • Traffic safety research
  • Urban planning
  • Geographic information systems (GIS)

Background:

  • Pedestrian casualties represent a critical domestic and international safety concern.
  • Understanding the spatial distribution of these incidents is vital for effective prevention strategies.

Purpose of the Study:

  • To analyze the spatial distribution of pedestrian casualties.
  • To identify key contributing factors influencing these incidents.
  • To develop predictive models for pedestrian casualty events.

Main Methods:

  • Analysis of three years of crash data integrated with demographic, land use, and road network information.
  • Application of Kernel Density Estimation (KDE) to identify casualty hotspots.
  • Utilized spatial autocorrelation (Moran's I), cluster K-Means, spatial regression, and generalized linear regressions (GLM) for in-depth analysis.

Main Results:

  • Kernel Density Estimation identified a pedestrian death cluster within a 1250-meter radius.
  • Spatial autocorrelation analysis indicated that 17 out of 22 attributes related to casualties, road networks, demographics, and land use exhibited positive spatial autocorrelation.
  • The spatial pattern of pedestrian casualties was found to be random and insignificant over time, with a tendency towards dispersion.
  • Generalized Linear Models (GLM) with a Poisson distribution revealed that road network length, optionally combined with housing permits, were the most effective predictors of pedestrian casualties.
  • Spatial dimensions did not significantly enhance classic regression models, and autoregressive coefficients were not significant.

Conclusions:

  • Road network length and housing permits are key predictors for pedestrian casualty incidents.
  • The spatial distribution of pedestrian casualties tends towards dispersion, influenced by surrounding attributes.
  • Standard regression models, including spatial approaches, showed limited improvement in prediction accuracy compared to simpler GLM models.