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Structural engineering theory's weblog | Just another WordPress.com weblog | structuraltheory.wordpress.com Reviews

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Load cases | Structural engineering theory's weblog

https://structuraltheory.wordpress.com/2008/09/15/load-cases

Structural engineering theory’s weblog. Just another WordPress.com weblog. Statical determinacy →. September 15, 2008. A load case is a combination of different types of loads with safety factors applied to them. A structure is checked for strength and serviceability against all the load cases it is likely to experience during its lifetime. Typical load cases for design for strength (ultimate load cases; ULS) are:. 14 x Dead Load 1.6 x Live Load. 12 x Dead Load 1.2 x Live Load 1.2 x Wind Load. You are co...

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Structural engineering theory's weblog | Just another WordPress.com weblog | Page 2

https://structuraltheory.wordpress.com/page/2

Structural engineering theory’s weblog. Just another WordPress.com weblog. Newer posts →. History of structural engineering. September 14, 2008. Continue reading →. Structural engineer: A definition. September 14, 2008. Continue reading →. Structural engineering: A thumbnail definition. September 14, 2008. Taken from the Wikipedia.org. Structural engineering is a field of engineering dealing with the design of structures that support or resist loads. Structural engineering is usually considered a spe...

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The Euler-Bernoulli beam equation | Structural engineering theory's weblog

https://structuraltheory.wordpress.com/2008/10/04/the-euler-bernoulli-beam-equation

Structural engineering theory’s weblog. Just another WordPress.com weblog. Newton’s laws of motion. Statically Indeterminate →. The Euler-Bernoulli beam equation. October 4, 2008. The Euler-Bernoulli beam equation defines the behaviour of a beam element (see below). It is based on five assumptions:. 1) continuum mechanics is valid for a bending beam. 2) the stress at a cross section varies linearly in the direction of bending, and is zero at the centroid of every cross section. And tagged beam equation.

4

Statically Indeterminate | Structural engineering theory's weblog

https://structuraltheory.wordpress.com/2008/10/06/statically-indeterminate

Structural engineering theory’s weblog. Just another WordPress.com weblog. The Euler-Bernoulli beam equation. October 6, 2008. In statics, a structure is statically indeterminate when the static equilibrium equations are not sufficient for determining the internal forces and reactions on that structure. Based on Newton’s laws of motion, the equilibrium equations available for a two-dimensional body are. Σ F = 0 : the vectorial sum of the forces acting on the body equals zero. This translates to. HA Fh = 0.

5

Statical determinacy | Structural engineering theory's weblog

https://structuraltheory.wordpress.com/2008/09/15/statical-determinacy

Structural engineering theory’s weblog. Just another WordPress.com weblog. Newton’s laws of motion →. September 15, 2008. A structural engineer must understand the internal and external forces of a structural system consisting of structural elements and nodes at their intersections. A statically determinate structure can be fully analysed using only consideration of equilibrium, from Newton’s Laws of Motion. This entry was posted in Article. And tagged statically determinate. September 15, 2008 at 2:26 am.

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Structural engineering theory's weblog | Just another WordPress.com weblog

Structural engineering theory’s weblog. Just another WordPress.com weblog. October 6, 2008. In statics, a structure is statically indeterminate when the static equilibrium equations are not sufficient for determining the internal forces and reactions on that structure. Continue reading →. The Euler-Bernoulli beam equation. October 4, 2008. The Euler-Bernoulli beam equation defines the behaviour of a beam element (see below). It is based on five assumptions:. Continue reading →. October 4, 2008. 14 x Dead...

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