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http://dbpedia.org/ontology/abstract In mathematics, the local Heun function H⁢In mathematics, the local Heun function H⁢ℓ(a,q;α,β,γ,δ;z) (Karl L. W. Heun ) is the solution of Heun's differential equation that is holomorphic and 1 at the singular point z = 0. The local Heun function is called a Heun function, denoted Hf, if it is also regular at z = 1, and is called a Heun polynomial, denoted Hp, if it is regular at all three finite singular points z = 0, 1, a. three finite singular points z = 0, 1, a. , In matematica, l'equazione di Heun è un'esIn matematica, l'equazione di Heun è un'estensione dell'equazione di Papperitz-Riemann che ha la forma: Si tratta di un'equazione differenziale ordinaria lineare del secondo ordine in cui la condizione garantisce la regolarità della soluzione nel punto all'infinito, mentre il numero è un parametro. L'equazione possiede quattro punti fuchsiani , , e , con esponenti , , e . Ogni equazione ordinaria di secondo grado con quattro punti singolari sulla sfera di Riemann può essere ricondotta all'equazione di Heun con un cambio di variabile.azione di Heun con un cambio di variabile. , 数学の分野における局所ホイン函数(ホインかんすう、英: Heun function)数学の分野における局所ホイン函数(ホインかんすう、英: Heun function)H⁢ℓ(a, q; α, β, γ, δ; z) とは、正則かつ特異点 z = 0 において 1 となるような、ホインの微分方程式(Heun's differential equation)の解である(Karl L. W. Heun )。局所ホイン函数は z = 1 でも正則であるならホイン函数と呼ばれ、Hf と表される。また、すべての三つの有限特異点 z = 0, 1, a において正則であるなら、局所ホイン函数はホイン多項式(Heun polynomial)と呼ばれ、Hp と表される。イン函数はホイン多項式(Heun polynomial)と呼ばれ、Hp と表される。 , Heun函数指HeunB、HeunC、HeunD、HeunG、HeunT等五个函数 , En matemàtiques, la funció d'Heun local H⁢En matemàtiques, la funció d'Heun local H⁢ℓ(a,q;α,β,γ,δ;z) (Karl L. W. Heun (1889)) és la solució de l'equació diferencial d'Heun que és holomorfa i 1 en el punt singular z = 0. La funció d'Heun local s'anomena funció d'Heun (denotat Hf), si també és regular en z = 1, i s'anomena polinomi d'Heun (denotat Hp) si és regular en els tres punts singulars finits z = 0, 1, a.s tres punts singulars finits z = 0, 1, a.
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http://dbpedia.org/property/authorlink Karl Heun
http://dbpedia.org/property/first B. D. , Karl L. W. , V. B.
http://dbpedia.org/property/id 31
http://dbpedia.org/property/last Heun , Kuznetzov , Sleeman
http://dbpedia.org/property/title Heun functions
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rdfs:comment En matemàtiques, la funció d'Heun local H⁢En matemàtiques, la funció d'Heun local H⁢ℓ(a,q;α,β,γ,δ;z) (Karl L. W. Heun (1889)) és la solució de l'equació diferencial d'Heun que és holomorfa i 1 en el punt singular z = 0. La funció d'Heun local s'anomena funció d'Heun (denotat Hf), si també és regular en z = 1, i s'anomena polinomi d'Heun (denotat Hp) si és regular en els tres punts singulars finits z = 0, 1, a.s tres punts singulars finits z = 0, 1, a. , Heun函数指HeunB、HeunC、HeunD、HeunG、HeunT等五个函数 , 数学の分野における局所ホイン函数(ホインかんすう、英: Heun function)数学の分野における局所ホイン函数(ホインかんすう、英: Heun function)H⁢ℓ(a, q; α, β, γ, δ; z) とは、正則かつ特異点 z = 0 において 1 となるような、ホインの微分方程式(Heun's differential equation)の解である(Karl L. W. Heun )。局所ホイン函数は z = 1 でも正則であるならホイン函数と呼ばれ、Hf と表される。また、すべての三つの有限特異点 z = 0, 1, a において正則であるなら、局所ホイン函数はホイン多項式(Heun polynomial)と呼ばれ、Hp と表される。イン函数はホイン多項式(Heun polynomial)と呼ばれ、Hp と表される。 , In mathematics, the local Heun function H⁢In mathematics, the local Heun function H⁢ℓ(a,q;α,β,γ,δ;z) (Karl L. W. Heun ) is the solution of Heun's differential equation that is holomorphic and 1 at the singular point z = 0. The local Heun function is called a Heun function, denoted Hf, if it is also regular at z = 1, and is called a Heun polynomial, denoted Hp, if it is regular at all three finite singular points z = 0, 1, a. three finite singular points z = 0, 1, a. , In matematica, l'equazione di Heun è un'esIn matematica, l'equazione di Heun è un'estensione dell'equazione di Papperitz-Riemann che ha la forma: Si tratta di un'equazione differenziale ordinaria lineare del secondo ordine in cui la condizione garantisce la regolarità della soluzione nel punto all'infinito, mentre il numero è un parametro. L'equazione possiede quattro punti fuchsiani , , e , con esponenti , , e . Ogni equazione ordinaria di secondo grado con quattro punti singolari sulla sfera di Riemann può essere ricondotta all'equazione di Heun con un cambio di variabile.azione di Heun con un cambio di variabile.
rdfs:label 休恩函数 , ホイン函数 , Equazione di Heun , Heun function , Funció d'Heun
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