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Related Concept Videos

Design Example: Setting a Curve Using Design Data01:09

Design Example: Setting a Curve Using Design Data

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Designing and plotting a curve using field data requires precise calculations and execution. A horizontal curve with a radius of 200 meters and an intersection angle of 20 degrees is established using the method of perpendicular offsets from the long chord. The long chord, which spans between the curve's endpoints, is calculated to be 69.46 meters in length. To maintain accuracy in plotting, intervals of 3 meters are selected along the chord.The engineer determines the offset distances for each...
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Elastic Curve from the Load Distribution01:16

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The structural behavior of beams under distributed loads is critical for engineering analysis, which focuses on predicting how beams bend and react under such conditions. Different types of beams (e.g., cantilever, supported, or overhanging) behave differently under distributed load conditions.
For all beams, the analysis of the beam's reaction to distributed loads begins by understanding the relationship between a beam's load and the resulting shear forces and bending moments.
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The Bell Curve01:21

The Bell Curve

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The normal probability distribution, often depicted as a symmetrical, bell-shaped curve, is fundamental in statistics and the study of natural phenomena. This pattern, famously described by mathematician Carl Friedrich Gauss, shows how data points are distributed around a central mean, with most values near the average and fewer observations occurring as they deviate further from it.
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Horizontal Curve: Problem Solving01:03

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A horizontal curve is characterized by its radius, intersection angle, and stationing of key points. In this case, the radius is 400 meters, and the angle of intersection is 30 degrees, with the station of the point of curvature (P.C.) at 0 + 150 meters. The goal is to determine the station values at the point of intersection (P.I.), point of tangency (P.T.), and midpoint of the curve, as well as the length of the long chord.The process begins with calculating the tangent distance (T) and the...
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Field Procedure for Staking Out Curves01:26

Field Procedure for Staking Out Curves

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Staking out curves is an essential process in construction to ensure the accurate alignment of structures along a curved path. This task involves positioning stakes at calculated locations corresponding to the curve's design, effectively translating plans into physical markers in the field. The process begins by determining the geometric parameters of the curve, including the radius, central angle, and tangent distances. These parameters are critical for identifying key points such as the...
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Bias refers to any tendency that prevents a question from being considered unprejudiced. In research, bias occurs when one outcome or answer is selected or encouraged over others in sampling or testing. Bias can occur during any research phase, including study design, data collection, analysis, and publication.
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Updated: Sep 16, 2025

Expedited Radiation Biodosimetry by Automated Dicentric Chromosome Identification ADCI and Dose Estimation
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Fair curve designing by Said-Ball curve.

Sana Zafar1, Maria Hussain1

  • 1Department of Mathematics, Lahore College for Women University, Lahore, Pakistan.

Plos One
|July 7, 2025
PubMed
Summary

A new method for designing fair curves using rational cubic Said-Ball curves offers control over length and curvature variation. This approach optimizes curve aesthetics through energy functionals, yielding visually appealing and efficient designs.

Area of Science:

  • Computer-Aided Design
  • Geometric Modeling
  • Computational Geometry

Background:

  • Fair curves are essential in design for aesthetic appeal and functional efficiency.
  • Existing methods may lack sufficient control over curve properties like curvature variation.
  • Rational cubic Said-Ball curves offer a flexible framework for curve design.

Purpose of the Study:

  • To introduce a novel method for designing visually fair curves.
  • To achieve control over curve length and curvature variation.
  • To leverage rational cubic Said-Ball curves for enhanced design capabilities.

Main Methods:

  • Utilizing tangential continuous rational cubic Said-Ball curves (RCSBC).
  • Employing continuity conditions to fix control points.

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  • Constructing optimization problems with stretch and curvature variation energy functionals to determine optimal free parameters (weights).
  • Main Results:

    • A method for generating families of fair curves by adjusting free parameters.
    • Demonstrated effectiveness through numerical examples.
    • Successful application of the technique in two distinct design scenarios.

    Conclusions:

    • The proposed method effectively generates fair curves with controlled properties.
    • The technique offers a flexible approach to curve design with adjustable parameters.
    • The method has practical applications in design and modeling.