Sectorial moment of inertia: Difference between revisions

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m (Text replacement - "<tex>" to "<math>")
m (Text replacement - "</tex>" to "</math>")
 
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The sectorial moment of inertia is defined as (refer to page [[cross-section characteristics#Notation|cross-section characteristics]] for notation):
The sectorial moment of inertia is defined as (refer to page [[cross-section characteristics#Notation|cross-section characteristics]] for notation):


<math>I_\omega = \int_A {\omega}^2\;dA\;\; (mm^6)</tex>
<math>I_\omega = \int_A {\omega}^2\;dA\;\; (mm^6)</math>


== Other Designations ==
== Other Designations ==
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The following designations are sometimes also used for sectorial moment of inertia:
The following designations are sometimes also used for sectorial moment of inertia:


* warping constant, <math>Cw</tex>
* warping constant, <math>Cw</math>


== References ==
== References ==

Latest revision as of 02:34, 22 October 2024

The sectorial moment of inertia is defined as (refer to page cross-section characteristics for notation):

Other Designations

The following designations are sometimes also used for sectorial moment of inertia:

  • warping constant,

References

 

Home > Topics > Traditional Analysis Methods > Cross-Section Characterictics e
Overview Overview
Basic Properties Shear center  · Neutral axis  · Center of gravity  · Sectorial coordinate
Advanced Properties Torsion constant  · Sectorial moment of intertia (warping constant)