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Several theorems in [[mathematical analysis]] bear the name of [[Giuseppe Vitali]]: * '''[[Vitali covering theorem]]''' in the foundations of [[measure theory]] ...

[[:Category:Mathematical analysis|Analysis]] | [[:Category:Complex analysis|Complex analysis]] | ...

...m of curves]] describes classification of [[Regular curve|regular curves]] in space up to [[Translation (geometry)|translation]] and [[rotation]]. ...as a stepping stone to a larger result, rather than as a useful statement in-and-of itself. ...

...ut|the technical mathematical concept of coincidence|numerical curiosities|mathematical coincidence}} ...'''coincidence''') of two [[function (mathematics)|functions]] is a point in their common [[domain of a function|domain]] having the same image. ...

In [[mathematics]], a '''classification theorem''' answers the [[classificatio ...p in solving it. (A combination of invariant values is realizable if there in fact exists an object whose invariants take on the specified set of values) ...

Mathematical methods are integral to the study of electronics. == Mathematics in electronics engineering == ...

A list of articles with [[mathematical proof]]s: ==Theorems of which articles are primarily devoted to proving them== ...

...s called the '''Moser–Trudinger inequality''') is a result of [[functional analysis]] on [[Sobolev space]]s. It is named after [[Neil Trudinger]] (and [[Jürgen Let <math>\Omega</math> be a bounded domain in <math>\mathbb{R}^n</math> satisfying the [[cone condition]]. Let <math>mp=n ...

In [[mathematics]], '''Bôcher's theorem''' is either of two theorems named after the American mathematician [[Maxime Bôcher]]. ==Bôcher's theorem in complex analysis== ...

...[[Osaka University|Osaka]] and [[Nagoya University|Nagoya Universities]]. In 1955, Yosida returned to the University of Tokyo. * [[Functional analysis]] ...

In [[functional analysis]], a branch of [[mathematics]], the '''Hellinger–Toeplitz theorem''' states for all ''x'', ''y'' in the domain of ''A''. Note that symmetric ''everywhere-defined'' operators ...

...eraction|forces of nature]] are believed to have their natural description in terms of [[Field (physics)#Quantum fields|quantum fields]]. ...xioms|operator-valued distribution]], a type of object from [[mathematical analysis]]. The [[existence theorem]]s for quantum fields can be expected to be ver ...

...hor1-link= Ilka Agricola |first2=Thomas|last2=Friedrich|publisher=American Mathematical Society|year=2002|isbn=9780821829516|page=133|url=https://books.google.com/ If a pair of curves are in different positions but have the same curvature and torsion, then they are ...

{{Short description|Mathematical theories}} In [[algebraic geometry]] and related areas of [[mathematics]], '''local analysis''' is the practice of looking at a problem relative to each [[prime number] ...

| subject = [[Mathematical Analysis]] ...ten editions (up to 1952) and several reprints. It is now out of copyright in UK and is downloadable from various internet web sites. It remains one of t ...

...ian SSR|Armenian]] [[mathematician]] [[Sergey Mergelyan|Sergei Mergelyan]] in 1951. | journal = Moscow Mathematical Journal ...

...century which aimed to abolish all geometric intuition from the proofs in analysis. For the followers of this program, the fundamental concepts of calculus sh ...gued the geometric foundations of [[calculus]] were not solid enough for [[mathematical rigour|rigorous]] work. ...

...rems which are existential by nature—since the quantification can be found in the definitions of the concepts used. ...ods are far-reaching,{{explain|date=March 2021}} in a way that [[numerical analysis]] cannot be. ...

* [[Abelian group]], a group in which the binary operation is commutative * [[Abelian category]], in category theory, a preabelian category in which every monomorphism is a kernel and every epimorphism is a cokernel ...

...]], non-linear mechanics, and numerical methods for solving equations of [[mathematical physics]]. ...rked there until 1922 and then moved to [[Kyiv]] to become chairman of the mathematical physics department at the [[National Academy of Sciences of Ukraine|Ukraini ...