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{{short description|Particular relationship between the partition function of an ensemble}} ...ular relationship between the [[partition function (statistical mechanics)|partition function]] of an [[Statistical ensemble (mathematical physics)|ensemble]]. ...

...t contributions to the development of [[partition function (number theory)|partition function]]s and summation formulas involving [[Pi|π]]. A [[child prodigy ...

...t contributions to the development of [[partition function (number theory)|partition function]]s and summation formulas involving [[Pi|π]]. A [[child prodigy ...

...t contributions to the development of [[partition function (number theory)|partition function]]s and summation formulas involving [[Pi|π]]. A [[child prodigy ...

...lting from the vibrational degrees of freedom of a system. The vibrational partition function is only well-defined in model systems where the vibrational motion ...h as a molecule or solid) with uncoupled vibrational modes the vibrational partition function is defined by ...

...rlying disk structures, such as the [[master boot record]] (MBR) or [[GUID Partition Table]] (GPT), [[file system]], and [[directory (file systems)|directories] Some disk editors include special functions which enable more comfortable ways to edit and fix file systems or other di ...

{{short description|Generating function for quantum correlation functions}} ...g rise to a close connection between these two areas of physics. Partition functions can rarely be solved for exactly, although [[free field|free theories]] do ...

...scription|A type of nucleus in ciliates, involved in non-reproductive cell functions}} ...direct division without [[mitosis]]. It controls the non-reproductive cell functions, such as [[metabolism]]. During conjugation, the macronucleus disintegrates ...

...igid''' collection ''C'' of [[mathematical object]]s (for instance sets or functions) is one in which every ''c'' [[∈]] ''C'' is uniquely determined b #[[Holomorphic functions]] are determined by the set of all derivatives at a single point. A smooth ...

..., '''Glaisher's theorem''' is an identity useful to the study of [[integer partition]]s. Proved in 1883<ref>{{cite journal | author=J. W. L. Glaisher | authorl It states that the number of [[integer partition|partitions]] of an integer <math>n</math> into parts not divisible by <math ...

** [[Kernel (set theory)]], an equivalence relation: partition by image under a function ...fference kernel]], a binary equalizer: the kernel of the difference of two functions ...

{{short description|Set of functions from a topological space to [0,1] which sum to 1 for any input}} In [[mathematics]], a '''partition of unity''' on a [[topological space]] {{tmath|X}} is a [[Set (mathematics) ...

...struction of modular invariant [[partition function (quantum field theory)|partition function]]s for [[WZNW model]]s via the [[orbifold]] method, classification ...

and the index <math>\pi</math> runs through all [[partition of a set|partitions]] <math>\{ S_1,\ldots,S_k \}</math> of the set ...f size <math>2</math> and a block of size <math>1</math>, and there is one partition of <math>\{1,2,3\}</math> that splits it into three blocks of size <math>1< ...

...a [[partition function (statistical mechanics)|partition function]]. These functions often contain terms with factorials <math>n!</math> which scale as <math>n^ ...

...hat the <math>n</math>th [[Bell number]] <math>B_n</math>, the number of [[partition of a set|partitions of a set]] of size <math>n</math>, equals ...{-1}(b):b\in B\}</math> is a partition of <math>A</math>. Rota calls this partition the "[[Kernel (set theory)|kernel]]" of the function <math>f</math>. Any f ...

m23 can partition and format clients and install a Linux operating system and any number of s ...e m23 administration interface. Now the administrator has to choose how to partition and format the client. There are other settings, too, e.g. the distribution ...

==Functions== The functions currently supported by Disk Utility include:<ref>{{Cite web |title=Intro to ...

...] defined by a sextic polynomial. Because they have an even degree, sextic functions appear similar to [[quartic function]]s when graphed, except they may posse ...three subsets of two roots or in the group of order 72 which stabilizes a partition of the set of the roots into two subsets of three roots. ...

...-dimensional and within which most functions are "anonymous", with special functions picked out by properties such as [[symmetry]], or relationship to [[harmoni See also [[List of types of functions]] ...