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[[File:Dehnungsfuge.jpg|Dehnungsfuge|thumb]] [[File:Coefficient_dilatation_volumique_isobare_PP_semicristallin_Tait.svg|Coefficient dilatation volumique isobare PP semicristallin Tait|thumb|left]] [[File:Coefficient_dilatation_lineique_aciers.svg|Coefficient dilatation lineique aciers|thumb|left]] [[File:Linia_dilato.png|Linia dilato|thumb]] [[File:Baron_Kelvin_1906.jpg|Baron Kelvin 1906|thumb]] [[File:Rail_buckle.jpg|Rail buckle|thumb]] '''Thermal expansion''' refers to the tendency of matter to change in [[volume]] in response to a change in [[temperature]]. When a substance is heated, its particles move more and thus usually maintain a greater average separation. Materials expand or contract when subjected to changes in temperature. Most solids, liquids, and gases expand when heated and contract when cooled. Thermal expansion is an important consideration in engineering, manufacturing, and architecture.

==Overview==
The amount of thermal expansion varies with different types of materials, which can be characterized by the coefficient of thermal expansion. This coefficient is a measure of how much a material expands per degree of temperature change. The coefficient of thermal expansion is crucial in the design and assembly of engines, bridges, buildings, and other structures, to avoid failure due to thermal stress.

==Types of Thermal Expansion==
There are three main types of thermal expansion:

* '''Linear Expansion''': This refers to the change in one dimension of a solid due to temperature change, which is most relevant for long, thin objects like rods and rails.
* '''Area Expansion''': This involves changes in two dimensions. It is important for applications such as sheets of metal used in construction.
* '''Volumetric Expansion''': This is the change in volume of a substance due to temperature change and is significant for liquids and gases.

==Measurement and Calculation==
The thermal expansion of a material can be measured using a dilatometer. The coefficient of thermal expansion (\(\alpha\)) is calculated by the formula:
\[
\alpha = \frac{\Delta L / L_0}{\Delta T}
\]
where \(\Delta L\) is the change in length, \(L_0\) is the original length, and \(\Delta T\) is the change in temperature.

==Applications and Considerations==
In engineering and construction, materials with different coefficients of thermal expansion can cause stresses at the joints or interfaces when subjected to temperature changes. For example, metal pipes carrying hot fluids can expand and require special joints to accommodate this expansion. Similarly, concrete and steel used in construction must be selected or treated to handle thermal expansion to prevent cracking or structural failure.

==Challenges and Solutions==
One of the challenges in managing thermal expansion is the differential expansion of materials. Engineers and designers often use expansion joints and other compensating devices to allow for the expansion and contraction without causing damage to structures. In electronics, thermal expansion can lead to failure of components, which is mitigated by careful selection of materials and design practices.

==Environmental Impact==
Thermal expansion also has environmental implications, particularly in the context of climate change. The expansion of seawater as it warms contributes to sea-level rise, a major concern associated with global warming.

[[Category:Physics]]
[[Category:Materials science]]
[[Category:Thermodynamics]]

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Thermal expansion - Revision history

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