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Welcome to StrainTransform 2D, your comprehensive tool for solving and visualizing 2D strain transformations. Follow these steps to make the most of this powerful app:
Input Strain Values
- Enter the normal straines (\(\epsilon_x\), \(\epsilon_y\)) and the shear strain (\(\gamma_{xy}\)) at the point of interest.
- Use the provided input fields to manually enter each value, or use the range input for the rotation angle (\(\theta\)) to control the transformation.
\(\epsilon_x\), \(\epsilon_y\) & \(\gamma_{xy}\) : straines on xy corrdinate system
\(\theta\) : the rotation angle of \(x^I\) in CCW direction measured from x axis
Real-Time Angle Adjustment
- The angle (\(\theta\)) can be adjusted using either the input box or the range slider.
- Any changes made will be automatically reflected in the calculated straines, element views, and Mohr's Circle visualization, giving you immediate feedback on how strain transformation occurs.
View the Results
- After entering the input values, the app will calculate the normal and shear straines on the rotated plane.
- In addition, it will display principal straines, principal directions, maximum/minimum shear straines, and their respective orientations.
\(\epsilon_{x^I}\), \(\epsilon_{y^I}\) & \(\gamma_{x^Iy^I}\) : straines on x'y' coordinate system
\(\epsilon_{1}\) & \(\epsilon_{2}\) : principal normal straines
\(\theta_{P_1}\) & \(\theta_{P_2}\) : principal directions
\(\gamma_{max}\) & \(\gamma_{min}\) : maximum and minimum shear straines
\(\theta_{P_1}\) & \(\theta_{P_2}\) : directions for maximum and minimum shear straines
Visualize Strain Transformation
- The app provides visual representations of the original element, the rotated element, principal directions, and maximum shear strain configuration.
- A Mohr's Circle diagram is generated to give a comprehensive graphical overview of the strain states and transformations at the point.
Repeat with New Values
- Change the input values or angle as needed, and watch the results update in real time to explore different strain scenarios.
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