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    di·men·sion·al a·nal·y·sis
    [dəˌmen(t)SH(ə)nəl əˈnaləsəs]
    noun
    mathematics
    dimensional analysis (noun)
    1. analysis using the fact that physical quantities added to or equated with each other must be expressed in terms of the same fundamental quantities (such as mass, length, or time) for inferences to be made about the relations between them.
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    Dimensional analysis - Wikipedia

    In engineering and science, dimensional analysis is the analysis of the relationships between different physical quantities by identifying their base quantities (such as length, mass, time, and electric current) and units of measurement (such as meters and grams) and tracking theseSee more

    The Buckingham π theorem describes how every physically meaningful equation involving n variables can be equivalently rewritten as an equation of n − m dimensionless … See more

    In dimensional analysis, a ratio which converts one unit of measure into another without changing the quantity is called a conversion factor. For example, kPa and bar are both units … See more

    Dimensional analysis is most often used in physics and chemistry – and in the mathematics thereof – but finds some applications outside … See more

    A simple example: period of a harmonic oscillator
    What is the period of oscillation T of a mass m attached to an … See more

    Many parameters and measurements in the physical sciences and engineering are expressed as a concrete number—a numerical quantity … See more

    The most basic rule of dimensional analysis is that of dimensional homogeneity.
    However, the dimensions form an abelian group under … See more

    The origins of dimensional analysis have been disputed by historians. The first written application of dimensional analysis has been credited to See more

     
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