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- Crenel_function abstract "In mathematics, the crenel function is a periodic discontinuous function P(x) defined as 1 for x belonging to a given interval and 0 outside of it. It can be presented as a difference between two Heaviside step functions of amplitude 1. It is used in crystallography to account for irregularities in the occupation of atomic sites by given atoms in solids, such as periodic domain structures, where some regions are enriched and some are depleted with certain atoms.Mathematically,The coefficients of its Fourier series are".
- Crenel_function wikiPageID "42331975".
- Crenel_function wikiPageRevisionID "602059349".
- Crenel_function subject Category:Generalized_functions.
- Crenel_function subject Category:Special_functions.
- Crenel_function comment "In mathematics, the crenel function is a periodic discontinuous function P(x) defined as 1 for x belonging to a given interval and 0 outside of it. It can be presented as a difference between two Heaviside step functions of amplitude 1.".
- Crenel_function label "Crenel function".
- Crenel_function sameAs m.0102cw8x.
- Crenel_function sameAs Q17006013.
- Crenel_function sameAs Q17006013.
- Crenel_function wasDerivedFrom Crenel_function?oldid=602059349.
- Crenel_function isPrimaryTopicOf Crenel_function.