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Lista di funzioni 関数一覧 Lista de funções matemáticas 函数列表 Llista de funcions matemàtiques List of mathematical functions Daftar fungsi matematika قائمة الدوال الرياضية Liste de fonctions numériques
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En mathématiques, certaines fonctions ont une dénomination usuelle, dépendant éventuellement d'un ou plusieurs paramètres numériques, qui les définit précisément. Il peut s'agir de fonctions d'une ou plusieurs variables réelles ou complexes, voire de fonctions arithmétiques. Em matemática, muitas funções ou grupos de funções são suficientemente importantes para receberem seus próprios nomes. Esta é uma listagem de ligações para os artigos que explicam essas funções em maiores detalhes. Existe uma grande teoria de que se desenvolveu a partir da estatística e da física matemática. Um ponto de vista moderno, abstrato, contrasta grandes espaços funcionais, que possuem infinitas dimensões e dentro dos quais a maioria das funções são 'anônimas', com funções especiais selecionadas por possuirem propriedades como simetria, ou relações com a análise harmônica e representação de grupos. 数学中的许多函数或函数族是非常重要的,这些函数具有他们特定的名称。有大量关于特殊函数的理论是由统计学和数学物理发展而来的。 Qualsevol funció que no es pot expressar com una solució d'una equació polinòmica se l'anomena funció transcendent. * Funció exponencial * Funció logarítmica * Funcions trigonomètriques: Sinus, cosinus, tangent; secant, cosecant, cotangent; arcsinus, Arccosinus, arctangent. * Funcions hiperbòliques: sinus hiperbòlic, cosinus hiperbòlic, tangent hiperbòlica. In matematica, parecchie funzioni sono abbastanza importanti, in termini di applicazioni e di collegamenti con altre entità matematiche, da meritare un proprio nome ed un proprio simbolo. Questa pagina è dedicata a un elenco di funzioni matematiche, elenco di pagine che presentano varie caratteristiche di queste entità. In mathematics, some functions or groups of functions are important enough to deserve their own names. This is a listing of articles which explain some of these functions in more detail. There is a large theory of special functions which developed out of statistics and mathematical physics. A modern, abstract point of view contrasts large function spaces, which are infinite-dimensional and within which most functions are 'anonymous', with special functions picked out by properties such as symmetry, or relationship to harmonic analysis and group representations. Artikel ini memuat daftar fungsi-fungsi beserta penjelasan lebih lanjut. Pada daftar artikel ini, terdapat sebuah teori besar dari yang dikembangkan dari statistika dan fisika matematika. Pandang modern dan abstrak membandingkan yang besar. Ruang fungsi tersebut berdimensi takhingga dan sebagian besar fungsi ada yang bersifat 'anonim', dengan fungsi khusus dipilih berdasarkan sifat-sifat berupa simetri, atau hubungan dengan dan . この記事は、数学の中で、特別の名前を冠する関数の各記事を参照する一覧である。 في الرياضيات، تكتسب عدد من الدوال أو مجموعات من الدوال أهمية خاصة لتأخذ اسما خاصا بها.
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Em matemática, muitas funções ou grupos de funções são suficientemente importantes para receberem seus próprios nomes. Esta é uma listagem de ligações para os artigos que explicam essas funções em maiores detalhes. Existe uma grande teoria de que se desenvolveu a partir da estatística e da física matemática. Um ponto de vista moderno, abstrato, contrasta grandes espaços funcionais, que possuem infinitas dimensões e dentro dos quais a maioria das funções são 'anônimas', com funções especiais selecionadas por possuirem propriedades como simetria, ou relações com a análise harmônica e representação de grupos. Veja também Lista de tipos de funções In mathematics, some functions or groups of functions are important enough to deserve their own names. This is a listing of articles which explain some of these functions in more detail. There is a large theory of special functions which developed out of statistics and mathematical physics. A modern, abstract point of view contrasts large function spaces, which are infinite-dimensional and within which most functions are 'anonymous', with special functions picked out by properties such as symmetry, or relationship to harmonic analysis and group representations. See also List of types of functions في الرياضيات، تكتسب عدد من الدوال أو مجموعات من الدوال أهمية خاصة لتأخذ اسما خاصا بها. Qualsevol funció que no es pot expressar com una solució d'una equació polinòmica se l'anomena funció transcendent. * Funció exponencial * Funció logarítmica * Funcions trigonomètriques: Sinus, cosinus, tangent; secant, cosecant, cotangent; arcsinus, Arccosinus, arctangent. * Funcions hiperbòliques: sinus hiperbòlic, cosinus hiperbòlic, tangent hiperbòlica. 数学中的许多函数或函数族是非常重要的,这些函数具有他们特定的名称。有大量关于特殊函数的理论是由统计学和数学物理发展而来的。 En mathématiques, certaines fonctions ont une dénomination usuelle, dépendant éventuellement d'un ou plusieurs paramètres numériques, qui les définit précisément. Il peut s'agir de fonctions d'une ou plusieurs variables réelles ou complexes, voire de fonctions arithmétiques. Artikel ini memuat daftar fungsi-fungsi beserta penjelasan lebih lanjut. Pada daftar artikel ini, terdapat sebuah teori besar dari yang dikembangkan dari statistika dan fisika matematika. Pandang modern dan abstrak membandingkan yang besar. Ruang fungsi tersebut berdimensi takhingga dan sebagian besar fungsi ada yang bersifat 'anonim', dengan fungsi khusus dipilih berdasarkan sifat-sifat berupa simetri, atau hubungan dengan dan . この記事は、数学の中で、特別の名前を冠する関数の各記事を参照する一覧である。 In matematica, parecchie funzioni sono abbastanza importanti, in termini di applicazioni e di collegamenti con altre entità matematiche, da meritare un proprio nome ed un proprio simbolo. Questa pagina è dedicata a un elenco di funzioni matematiche, elenco di pagine che presentano varie caratteristiche di queste entità. Esiste una vasta teoria delle funzioni speciali sviluppatasi a partire della trigonometria e successivamente dalle esigenze della fisica matematica. Attualmente si riscontra un punto di vista astratto che considera spazi di funzioni ad infinite dimensioni i cui elementi sono in maggioranza funzioni 'anonime' caratterizzate da proprietà ed il punto, che si contrappone allo studio delle funzioni speciali definite con costruzioni specifiche o definite imponendo proprietà come la simmetria, e quindi in relazione con l'analisi armonica e le rappresentazioni dei gruppi. Tra le funzioni speciali giocano ruoli particolari i polinomi ortogonali.
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