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Mohr's Circle for Plane Strain01:18

Mohr's Circle for Plane Strain

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Mohr's circle is a crucial graphical method used to analyze plane strain by plotting strain on a set of cartesian coordinates, where the abscissa is normal strain ∈ and the ordinate is shear strain γ. Similarly to Mohr’s circle for plane stress, two points X and Y are plotted. Their coordinates are (∈x, -γXY) and (∈Y, γXY), respectively.
Mohr's circle visually represents the strain states under various conditions, which is essential for...
698
Bending of Curved Members - Neutral Surface01:16

Bending of Curved Members - Neutral Surface

237
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...
237
Gauss's Law: Planar Symmetry01:27

Gauss's Law: Planar Symmetry

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A planar symmetry of charge density is obtained when charges are uniformly spread over a large flat surface. In planar symmetry, all points in a plane parallel to the plane of charge are identical with respect to the charges. Suppose the plane of the charge distribution is the xy-plane, and the electric field at a space point P with coordinates (x, y, z) is to be determined. Since the charge density is the same at all (x, y) - coordinates in the z = 0 plane, by symmetry, the electric field at P...
8.3K
Mohr's Circle for Plane Stress01:23

Mohr's Circle for Plane Stress

494
Mohr's circle is a graphical method for identifying the state of stress at a point in a material, making it easier to analyze stress transformations under plane stress conditions. This two-dimensional technique visualizes both normal and shearing stresses on an element.
Consider a set of Cartesian coordinates. The horizontal and vertical axes correspond to normal stress (σ) and shearing stress (τ), respectively. Two points, points A and B, are defined by the normal and shear...
494
Stress on an Oblique Plane01:16

Stress on an Oblique Plane

704
Understanding stress on an oblique plane under axial loading is pivotal in material mechanics. This analysis offers insight into a material's durability and strength, which is crucial for civil engineering and structural design. Axial loading refers to force application along the material's central axis, causing compression or elongation and leading to normal stress. Normal stress occurs when a force acts perpendicularly to the material's area, resulting in compressive or tensile...
704
Plastic Deformations of Members with a Single Plane of Symmetry01:21

Plastic Deformations of Members with a Single Plane of Symmetry

124
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...
124

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Related Experiment Video

Updated: Sep 11, 2025

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes
06:56

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes

Published on: May 23, 2017

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Moiré effect in combined planar and curved objects: erratum.

Vladimir Saveljev, Gwanghee Heo

    Journal of the Optical Society of America. A, Optics, Image Science, and Vision
    |August 12, 2025
    PubMed
    Summary
    This summary is machine-generated.

    This erratum addresses specific errors in a previously published paper. Corrections involve a figure number and key equations, ensuring accuracy in optical physics research.

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    Area of Science:

    • Optics and Photonics
    • Applied Physics

    Background:

    • A previous publication in the Journal of the Optical Society of America A contained inaccuracies.
    • These inaccuracies were identified in specific equations and a figure reference.

    Purpose of the Study:

    • To provide a formal correction to the original paper.
    • To ensure the scientific record is accurate for researchers in optical physics.

    Main Methods:

    • Identification of erroneous figure citation.
    • Verification of errors in mathematical equations (Eqs. 20, 28, 29).

    Main Results:

    • Corrected figure number provided.
    • Accurate formulations for Eqs. (20), (28), and (29) are now established.

    Conclusions:

    • The erratum rectifies critical errors, enhancing the reliability of the original research.
    • Accurate data is crucial for subsequent studies in optical physics and related fields.