Vereschagin's rule enables to easily calculate the integral
that is needed to solve statically indeterminate structures using the flexibility method.
The integral can be calculated as follows:
- is the area under the curve M
- is value of at the location of center of gravity of the area
The value of must be determined for a constant or linear function.
|Home > Topics > Traditional Analysis Methods|
|Fundamentals||Traditional analysis methods · Section properties · Mohr's Circle · Interaction diagram|
|Forces and Stresses||Torsion · Flexure · Shear · Principal stress|
|Basic Statics||Beam equations · Moment area method · Vereschagin's rule · Stiffness matrix · Fixed end moments · Determinate statics · Indeterminate statics · Maxwell's theorem of reciprocal displacements · Betti's law|
|Influence lines · Muller-Breslau principle|
|Basic Dynamics||Damping · Mass matrix · Damping matrix|
|Energy Methods||External work and strain energy · Principle of work and energy · Virtual work method · Unit load method · Castigliano's Theorem|
|Approximate Methods||Moment distribution method|
|See Also||Computational analysis methods|
|Related Categories||Traditional Analysis Methods|