What is Structural Engineering?[edit | edit source]
Structural engineering is a branch of engineering which deals with the analysis and design of various structural systems. Although this branch of engineering has influence on various other disciplines like mechanical or aeronautical engineering, etc., it is more commonly identified with civil engineering. Structural engineering deals with conception, design, and construction of the structural systems that are needed in support of human civil engineering
"Structural engineering is the art of molding materials we do not really understand into shapes we cannot really analyze, so as to withstand forces we cannot really assess, in sucha a way that the public does not really suspect." British structural engineer Dr. E. H. Brown, from his book Structural Analysis 
Engineers are the invisible presence that brings the architect or designer's concept into reality. In a broad sense, architects create the skin defining the usable flow of space that we live and work - occasionally appearing to defy gravity. The Engineer relies on the physical sciences to create a "skeleton" of interconnected elements that support the shell in the physical world. He or she uses the laws of physics (equilibrium) to design the structure (in part and in whole) to safely support the weight of the permanent building materials, changing movement of people, and short term applications of snow and water. These are defined as the vertical "gravity" loads (NOTE: Refer to topics related to; live, dead, and short-term loads) while resisting the "horizontal" forces of nature due to the worst case comparing; wind and seismic events that may act simualtaneously. Equilibrium is achieved by anchoring the structure to an adequate foundation based on the recommendations of a geotechnical (soils) engineer. Starting at the top and working down to the foundation, the engineer designs each element and the connections supporting the combination of elements to create the "structure" - a sum of its elements (whether a building, soil retaining wall or a bridge). The engineer follows building codes, enacted in state congress to create law that provides a minimum requirement to protect life safety. Working with different building materials (wood, steel, concrete, masonry and/or proprietary connectors and structural systems). LQEngineer (talk) 05:13, 1 September 2009 (UTC)
Structural Engineering Activities[edit | edit source]
Structural engineering is mainly involved with two activities
- 1. Structural Analysis
- 2. Structural Design
Structural Analysis[edit | edit source]
It deals with analyzing a particular structural system. A structural system may vary from simple systems (like beams, columns, slabs, etc.) to more complex systems (like frames, bridges, piers, foundations, retaining walls, etc.). The objective behind analysis is to estimate or find resultant stresses (or forces) so that these elements can be designed to withstand the load that comes over it.
Analysis of Statically Determinate Structures[edit | edit source]
Idealized Structures[edit | edit source]
In reality the exact analysis of a structure can never be carried out. Idealizing a structure is a method of conservatively simplifying the components of the structural system, while keeping its behavior under loading the same. This is done in order to simplify calculations. Without an idealized structure, design could take a massively longer amount of time... and sometimes becomes impossible. It is important for a structural engineer to develop methods to idealize a structure in order to carry out analysis.
Supports for Coplanar Structures[edit | edit source]
Structural Members are joined together by supports depending on the intent of the engineer. Three types of joints most often used are pin connections, roller supports, and fixed joints. Pin connections provide vertical and lateral support, but cannot provide a moment reaction. A roller support can only supply a reaction of a force in one direction. A fixed joint provides vertical, lateral as well as a moment reaction.
Analysis of Statically Determinate Trusses[edit | edit source]
Typically done using method of joints, method of sections or graphical methods.
Internal Loadings Developed in Structural Members[edit | edit source]
Internal loadings are found by "cutting" the member and applying the equations of equilibrium to an isolated section.
Cables and Arches[edit | edit source]
What are Cables and Arches?
Cables are structural elements that can only withstand loads in tension.
Arches are structural elements that withstand loads in compression.
Influence Lines for Statically Determinate Structures[edit | edit source]
Influence lines are a diagram that represents variation of a loading function at one location on a structure. For example, a truck drives across a bridge:
When the truck is at the left side on top of the bridge, very little loading is felt at the right support. The function represented by influence lines changes as the truck moves towards the right end of the bridge. The loading at the right support grows as the truck nears it, until the truck reaches the far end, where the end realizes the maximum loading. Influence lines for statically determinate structures consist of a straight line.
Deflections[edit | edit source]
Deflections occur naturally in structures from various sources. Loads and temperature changes are sources of deflections that structural engineers have to design for because they are unavoidable. Designs must be made in order to avoid cracking of the materials used. Fabrication or Design Errors can lead to failure of structures and should be avoided through careful planning and analysis.
Structures in most cases are built with materials that can withstand the designed loading and only have a linear elastic response. Under these conditions loads may cause deflections, but when the load is removed the structure will return to it original shape and strength. Overloading beyond the linear elastic response may cause damage and failure of the structure. This is referred to as "plastic deformation".
Elastic-Beam Theory[edit | edit source]
If a material is homogeneous and behaves in a linear elastic manner we can derive a nonlinear second order differential equation that when solved through the double integration method can give a solution deflection as a function of x. We must assume relative to the length of the beam in the x-axial direction.
M = the internal moment in the beam E = the material's modulus of elasticity I = the beam's moment of inertia computed about the neutral axis v = deflection of beam
The Double Integration Method[edit | edit source]
When Moment can be expressed as a function of position x, then performing single integration will yield the beam's slope as a function of x, and the equation of the elastic curve. Performing double integration will yield the beam's deflection for any position of x
The two integrations will yield two constants of integration. Using the boundary conditions the constants can be solved for.
Castigliano's theorems[edit | edit source]
First theorem[edit | edit source]
- If the strain energy of an elastic structure can be expressed as a function of generalized displacement qi; then the partial derivative of the strain energy with respect to generalized displacement gives the generalized force Qi.
Using this theorem the generalized forces acting on the structure can be calculated.
Second theorem[edit | edit source]
- If the strain energy of a linearly elastic structure can be expressed as a function of generalized force Qi; then the partial derivative of the strain energy with respect to generalized force gives the generalized displacement qi in the direction of Qi.
Using this theorem the generalized displacement of the structure can be calculated. Castigliano's method usually refers to the application of his second theorem.
Structural Design[edit | edit source]
Structural design is the process of selecting members of required dimensions such that they provide adequate stability under service loads. There are two conditions that a structural designer must keep in mind. One is "stability" and the other is "serviceability". Stability of a structure means that it can resist the loads acting on it satisfactorily and that the structure will not collapse immediately (that is, it provides enough time to escape to safety). Serviceability refers to certain conditions that are required so that the structure remains serviceable. For example, consider a bridge that can resist service loads without collapse. This is a "stable" structure. Now assume that this bridge shows abnormal deflections. The deflections could be such that the bridge feels bouncy and could lead to steering problems for vehicles crossing it at high speeds. As such this may not cause the structure to collapse. So we can say that the structure is stable, but according to serviceability criterion it is not serviceable because people could feel afraid of using the bridge.
In the design and construction of the foundation and framing for buildings and bridges, the main materials used are concrete, steel, timber, and masonry. Steel can further be subdivided into two subsections: hot-rolled steel and cold-formed steel. Cold-formed steel applies to material of approximately 1/8" or less in thickness that is either folded or roll-formed from flat sheets into structural shapes while at room temperature.
Safety Factors[edit | edit source]
All structures must be designed to carry all foreseeable loads with a suitable factor of safety. Clearly it would be unsafe to walk on a structure that was adequate but had no margin of safety built in. With this in mind, most countries have standards that prescribe the required minimum safety factors for structures. The minimum is usually a factor of about 1.7. This is not a factor to allow for overloading or poor workmanship. If there is a possibility of overloading or poor workmanship, the design loads must be increased to account for the overloading and the strengths of the materials upon which the design is based must be reduced to account for the poor workmanship. The safety factor must remain complete, as it is there to account for the unexpected events and unforeseen circumstances. If a structure becomes worn, loose, cracked or corroded, it should always be repaired so the safety factor is preserved.