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...in its name, the method uses the mathematical properties of the [[unitary group]]. ...of Paldus.<ref>{{cite journal| doi=10.1103/PhysRevA.14.1620| title=Unitary-group approach to the many-electron correlation problem: Relation of Gelfand and ...

...[[William H. Press]], a [[computer scientist]] and [[computational biology|computational biologist]], for use in [[Airport security|airport screenings]]. It is the ...then when using [[square root]] biased sampling, people from the profiled group would be screened three times more often than the average person. ...

{{Main|Computational anatomy}} ...iemannian geometry]] and defining [[Orbit (control theory)|orbits (control theory)]]. ...

* [[Diameter (computational geometry)]], the problem of computing the longest distance between two of < * [[Diameter (graph theory)]], the longest distance between two vertices of a graph ...

...ddition operation. This article describes the computational costs for this group addition and certain related operations that are used in elliptic curve cry ...tions in elliptic curves. The columns of the table are labelled by various computational operations. The rows of the table are for different models of elliptic curv ...

...mpression for Specialised Information Retrieval Systems |series=Studies in Computational Intelligence |volume=283 |pages=111–121 |year=2010 |doi=10.1007/978-3-642-1 ...inions''' in how they divvy up the work of '''affirming''' a '''biological group'''.</blockquote> ...

| properties = [[Cubic graph|Cubic]]<br>[[Cage (graph theory)|Cage]]<br>[[Hamiltonian graph|Hamiltonian]] In the [[mathematics|mathematical]] field of [[graph theory]], the '''Balaban 11-cage''' or '''Balaban (3,11)-cage''' is a 3-[[regular ...

...]] cube complexes appear with increasing significance in [[geometric group theory]]. ...y, is [[Homeomorphism|homeomorphic]] to such a set).<ref>{{Cite book|title=Computational Homology ...

...roup]]s <math> \operatorname{Diff}_V </math> which generate [[orbit (group theory)|orbits]] of the form <math> \mathcal{M} \doteq ...ic on the orbit <math> m \in \mathcal{M} </math> under the action from the group of diffeomorphisms. ...

...over the rational numbers. They are a standard counterexample in [[number theory]]. ...dratic factors, but irreducible over <math>\mathbb Q</math>. The [[Galois group]] of <math>f_P(x)</math> is <math>\mathbb Z_2^{|P|}</math>. ...

...e product of two preceding elements. An SLP ''L'' is said to ''compute'' a group element ''g''&nbsp;∈&nbsp;''G'' if ''g''&nbsp;∈&nbsp;''L'', where ''g'' is ...ons in [[computational group theory]], by using SLPs to efficiently encode group elements as words over a given generating set. ...

{{Short description|Computational problem in algebraic topology}} ...st=Stillwell |first=John |title=Classical Topology and Combinatorial Group Theory |url=https://books.google.com/books?id=265lbM42REMC&pg=PA247 |volume=72 |pa ...

...2002 |title=Topological Persistence and Simplification |journal=Discrete & Computational Geometry |language=en |volume=28 |issue=4 |pages=511–533 |doi=10.1007/s0045 ...ross a filtration. To that end, by taking the <math>p^{th}</math> homology group of every complex in the filtration we obtain a sequence of homology groups ...

...Lowell E. Jones|Jones, Lowell E.]], Isomorphism conjectures in algebraic K-theory, ''[[Journal of the American Mathematical Society]]'', v. 6, pp. 249&ndash; ...ssembly maps; this may be, for instance, the [[algebraic K-theory]] of a [[group ring]] ...

*Computational group theory ...New Zealand, known for his work in [[computational group theory]] and [[p-group|{{mvar|p}}-groups]]. ...

...n [[graph coloring|assignment of colors]] or labels to the [[vertex (graph theory)|vertices]] of the graph that destroys all of the nontrivial [[Graph automo | journal = [[Journal of Graph Theory]] ...

...spect to the change of these functions. More formally, the subject of size theory is the study of the [[natural pseudodistance]] between [[size pair]]s. A survey of size theory can be found in ...

...of K-rational points of an abelian variety is a finitely-generated abelian group}} | field = [[Number theory]] ...

{{Short description|Multiscale analog of homology group}} ...429 |title=Computational topology for biomedical image and data analysis : theory and applications |date=2020 |others=Nektarios A. Valous, Wei Xiong, Niels H ...

In fields like [[computational chemistry]] and [[Solid-state physics|solid-state]] and [[Condensed matter ...ics''' rather refers to the irreducible representations in the cubic point-group. <ref>{{cite web|title=Kubic Harmonics (K)|periodical=|publisher=|url=http: ...