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Bending of Curved Members - Neutral Surface01:16

Bending of Curved Members - Neutral Surface

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In curved beams, unlike straight beams, the stress distribution across the cross-section is not uniform due to the beam's curvature. This non-uniformity arises because the neutral axis, where stress is zero, does not align with the centroid of the section. In a curved beam, the strain varies along the section as a function of the distance from the neutral axis.
Consider the curved member described in the previous lesson. According to Hooke's law, which relates stress to strain within the...
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Plastic Deformations of Members with a Single Plane of Symmetry01:21

Plastic Deformations of Members with a Single Plane of Symmetry

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When a structural member undergoes plastic deformation due to bending, it is crucial to understand the position of the neutral axis and the stress distribution. This member, characterized by a single plane of symmetry, exhibits a uniform stress distribution, with negative stress above the neutral axis and positive stress below. Notably, the neutral axis does not align with the centroid of the cross-section. This misalignment is typical in cases where the cross-section is not rectangular or...
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Guidelines for Sketching a Curve01:23

Guidelines for Sketching a Curve

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Curve sketching is a systematic method for understanding the overall behavior of a function by analyzing its key mathematical features. A function defines a curve on the coordinate plane, where the horizontal axis represents the input variable and the vertical axis represents the output. The process begins by determining the domain, which specifies the set of input values for which the function is defined and establishes the horizontal extent of the graph.Intercepts with the horizontal and...
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Planar Rigid-Body Motion01:22

Planar Rigid-Body Motion

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Understanding the movement of a rigid body in planar motion involves recognizing that every particle within this body is traversing a path that maintains a consistent distance from a specific plane. This concept is fundamental in the study of physics and mechanical engineering, and it allows us to comprehend better how objects move in space.
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Body Planes01:06

Body Planes

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Body planes in anatomy are imaginary flat surfaces used as reference points to divide the body into sections for anatomical study. These planes are essential for understanding the orientation, relationships, and spatial organization of anatomical structures.
The sagittal plane is the plane that divides the body or an organ vertically into right and left sides. If this vertical plane runs directly down the middle of the body resulting in equal division, it is called the midsagittal or median...
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Carbon Skeletons01:12

Carbon Skeletons

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Life on Earth is carbon-based, as all macromolecules that make up living organisms contain carbon atoms. All organic compounds have a carbon backbone. Each carbon atom is tetravalent and can bond with four other atoms, making it an extraordinarily flexible component of biological molecules. Because carbon’s valence electrons are stable, it rarely becomes an ion. As the carbon chain increases in length, structural modifications such as ring structures, double bonds, and branching side...
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Related Experiment Video

Updated: Mar 28, 2026

Intravital Longitudinal Imaging of Vascular Dynamics in the Calvarial Bone Marrow
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An Unified Multiscale Framework for Planar, Surface, and Curve Skeletonization.

Andrei C Jalba, Andre Sobiecki, Alexandru C Telea

    IEEE Transactions on Pattern Analysis and Machine Intelligence
    |December 15, 2015
    PubMed
    Summary
    This summary is machine-generated.

    This study introduces a unified framework for computing 2D and 3D shape skeletons using mass transport. The method offers a multiscale representation for progressive simplification of curve and surface skeletons.

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    Area of Science:

    • Computer Vision
    • Computational Geometry
    • Image Analysis

    Background:

    • Computing shape skeletons is crucial for shape analysis and representation.
    • Existing methods lack a unified framework for diverse skeleton types and multiscale analysis.
    • Progressive simplification and regularization of skeletons remain challenging.

    Purpose of the Study:

    • To present a unified computational framework for detecting and regularizing 2D and 3D shape skeletons.
    • To enable multiscale representation for progressive skeleton simplification.
    • To address the limitations of existing skeletonization techniques.

    Main Methods:

    • Modeling skeleton detection and regularization as a conservative mass transport process.
    • Transporting mass from shape boundaries towards the skeleton and center.
    • Thresholding the resulting density field for multiscale skeleton extraction.

    Main Results:

    • A novel, unified framework for computing curve and surface skeletons.
    • Demonstrated multiscale representation for progressive simplification.
    • Stable and computationally efficient numerical implementation.

    Conclusions:

    • The proposed mass transport framework effectively computes and regularizes shape skeletons.
    • The method provides a unified approach for multiscale skeleton analysis in 2D and 3D.
    • The framework is robust and efficient for complex shapes.