Beams
Beams are structural elements that primarily resist loads applied laterally to the beam's axis. Their mode of deflection is primarily by bending. The loads applied to the beam result in reaction forces at the beam's support points. The total effect of all the forces acting on the beam is to produce shear forces and bending moments within the beam, that in turn induce internal stresses, strains, and deflections of the beam. Beams are traditionally descriptions of building or civil engineering structural elements, but smaller structures such as truck or automobile frames, machine frames, and other mechanical or structural systems contain beam structures that are designed and analyzed in a similar fashion.
Types of Beams[edit | edit source]
The most common types of beams include:
- Cantilever Beams: Fixed at one end and free at the other end. These beams are often used in overhanging structures.
- Simply Supported Beams: Supported at both ends and free to rotate at the support points. These beams have a span between the supports, and loads are applied between these supports.
- Fixed Beams: Fixed at both ends, these beams are immovable at both support points, leading to higher moments being generated within the beam.
- Continuous Beams: Span over more than two supports. This type helps in reducing bending moments and shear forces across the span of the beam.
Materials[edit | edit source]
Beams can be made from a variety of materials including:
- Steel: High strength and flexibility make steel a popular choice for beams in construction.
- Concrete: Often reinforced with steel to enhance its tensile strength, concrete is used for beams in many modern buildings.
- Wood: A traditional material that is still widely used for beams, especially in residential construction.
- Composite Materials: Advanced materials that combine two or more materials to achieve superior properties.
Design Considerations[edit | edit source]
When designing beams, several factors must be considered to ensure the structure's safety and functionality:
- Load: The type, magnitude, and distribution of loads the beam will support.
- Support Conditions: The type of supports and their locations affect the bending moments and shear forces in the beam.
- Material Properties: The strength, elasticity, and ductility of the material from which the beam is made.
- Cross-Sectional Shape: The geometry of the beam's cross-section affects its strength and stiffness.
- Length of the Beam: The span between supports influences the beam's deflection under load.
Analysis[edit | edit source]
The analysis of beams involves calculating the reactions at supports, shear forces, bending moments, and deflections. The two primary methods for analysis are:
- The Euler-Bernoulli Beam Theory: Assumes that plane sections remain plane and that the material is linearly elastic.
- The Timoshenko Beam Theory: Accounts for shear deformation and rotational effects, making it more suitable for short and deep beams.
Applications[edit | edit source]
Beams are fundamental components of many structures, including:
- Buildings and bridges
- Automobile and aircraft frames
- Machinery and equipment frames
- Support structures in civil engineering
See Also[edit | edit source]
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Contributors: Prab R. Tumpati, MD