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About: Azimuthal quantum number
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The azimuthal quantum number is the second of a set of quantum numbers that describe the unique quantum state of an electron (the others being the principal quantum number, the magnetic quantum number, and the spin quantum number). 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class="text-nowrap">within Data Space: <a href="http://dbpedia.org">dbpedia.org</a></span> </div> </div> </div> <div class="row pt-2"> <div class="col-xs-9 col-sm-10"> <p class="lead">The azimuthal quantum number is a quantum number for an atomic orbital that determines its orbital angular momentum and describes the shape of the orbital. The azimuthal quantum number is the second of a set of quantum numbers that describe the unique quantum state of an electron (the others being the principal quantum number, the magnetic quantum number, and the spin quantum number). It is also known as the orbital angular momentum quantum number, orbital quantum number or second quantum number, and is symbolized as ℓ (pronounced ell).</p> </div> <div class="col-xs-3 col-sm-2"> <a href="#" class="thumbnail"> <img src="http://commons.wikimedia.org/wiki/Special:FilePath/HAtomOrbitals.png?width=300" alt="thumbnail" class="img-fluid" /> </a> </div> </div> </div> </section> <!-- page-header --> <!-- property-table --> <section> <div class="container-xl"> <div class="row"> <div class="table-responsive"> <table class="table table-hover table-sm table-light"> <thead> <tr> <th class="col-xs-3 ">Property</th> <th class="col-xs-9 px-3">Value</th> </tr> </thead> <tbody> <tr class="odd"><td class="col-2"><a class="uri" href="http://dbpedia.org/ontology/abstract"><small>dbo:</small>abstract</a> </td><td class="col-10 text-break"><ul> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="ca" >El nombre quàntic azimutal és el nombre quàntic d'un orbital atòmic. El nombre quàntic azimutal també es coneix com el nombre quàntic del moment orbital angular, nombre quàntic orbital o segon nombre quàntic. El símbol emprat és ℓ. Aquest determina el moment angular orbital i descriu la forma del seu orbital. Per descriure de forma única l'estat quàntic d'un electró en un àtom són necessaris un conjunt de nombres quàntics: el nombre quàntic principal, el nombre quàntic azimutal, el nombre quàntic magnètic i el nombre quàntic d'espín.</span><small> (ca)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="cs" >Vedlejší kvantové číslo (označováno písmenem l) je závislé na hlavním kvantovém čísle (n) a jeho maximální hodnotu lze vypočítat jako l=n-1. Charakterizuje orbitální moment hybnosti elektronu a tvar (prostorovou náročnost) orbitalu. Místo čísla se často orbitaly označují písmenem: 0 – orbital typu s1 – orbital typu p2 – orbital typu d3 – orbital typu f4 – orbital typu g5 – orbital typu h</span><small> (cs)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="ar" >عدد الكم الثانوي أو عدد الكم المداري في ميكانيكا الكم، هو عدد كمومي يحدد مع عدد كم الرئيسي n وعدد كم المغناطيسي طاقة الإلكترون في ذرة ويعطي مداره في الغلاف الذري. يتعلق عدد الكم الثانوي على مدار الإلكترون في الذرة ولهذا يسمى عدد كم مداري ويرمز له بالحرف (l). يأخذ عدد الكم المداري قيما صحيحة تتراوح من 0 إلى (n-1)، حيث n عدد الكم الرئيسي الذي يصف تواجد الإلكترون في الغلاف الذري. أي يمكن أن يأخذ عدد الكم المداري أحد قيم المتتالية: l=صفر،3,2,1..إلى (n-1).بذلك يحدد عدد مستويات الطاقة الفرعية subshell في كل مستوى طاقة رئيسي في الذرة، أي يحدد عدد مدارات الإلكترونات في الغلاف الذري حتى المستوى الرئيسي الرابع.</span><small> (ar)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="el" >Ο Αζιμουθιακός κβαντικός αριθμός (ή κβαντικός αριθμός της τροχιακής στροφορμής) συμβολίζεται με l και είναι ένας κβαντικός αριθμός για μια , ο οποίος προσδιορίζει την τροχιακή στροφορμή. Ο αζιμουθιακός κβαντικός αριθμός είναι ο δεύτερος από ένα σύνολο κβαντικών αριθμών που περιγράφουν την κβαντική κατάσταση ενός ηλεκτρονίου.</span><small> (el)</small></span></li> <li><span class="literal"><span property="dbo:abstract" lang="en" >The azimuthal quantum number is a quantum number for an atomic orbital that determines its orbital angular momentum and describes the shape of the orbital. The azimuthal quantum number is the second of a set of quantum numbers that describe the unique quantum state of an electron (the others being the principal quantum number, the magnetic quantum number, and the spin quantum number). It is also known as the orbital angular momentum quantum number, orbital quantum number or second quantum number, and is symbolized as ℓ (pronounced ell).</span><small> (en)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="es" >El número cuántico azimutal u orbital es un número cuántico de un orbital atómico que determina su momento angular orbital y describe la forma del orbital. El número cuántico azimutal es el segundo de una serie de números cuánticos que describen el estado cuántico único de un electrón (los otros son el número cuántico principal, siguiendo la notación espectroscópica, el número cuántico magnético, y el número cuántico de espín). También es conocido como el número cuántico del momento angular orbital o número cuántico secundario, y se simboliza como ℓ (L minúscula).</span><small> (es)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="fr" >En mécanique quantique, le nombre quantique secondaire, noté ℓ, également appelé nombre quantique azimutal, est l'un des quatre nombres quantiques décrivant l'état quantique d'un électron dans un atome. Il s'agit d'un nombre entier positif ou nul lié au nombre quantique principal n par la relation : 0 ≤ ℓ ≤ n – 1. Il correspond au moment angulaire orbital de l'électron, et définit les sous-couches électroniques des atomes, tandis que le nombre quantique principal n définit les couches électroniques. Il a été introduit par Arnold Sommerfeld à partir du modèle de Bohr de l'atome d'hydrogène et rend compte de la structure fine du spectre de l'atome d'hydrogène. L'opérateur de moment cinétique L de l'électron dans un atome est lié au nombre ℓ par la relation : L2 Ψ = ℏ2 ℓ(ℓ + 1) Ψ, où ℏ est la constante de Planck réduite et Ψ la fonction d'onde de l'électron. Les sous-couches électroniques sont désignées par des lettres dépendant du nombre ℓ issues, pour les quatre premières, d'une dénomination historique héritée de la spectroscopie des métaux alcalins, et pour les suivantes de l'ordre alphabétique excluant les quatre premières ainsi que la lettre j : Chaque sous-couche peut recevoir au plus 2(2ℓ + 1) électrons. Le nombre ℓ conditionne également le nombre de plans nodaux des orbitales atomiques traversant le noyau atomique. Pour ℓ = 0 (sous-couche de type s), aucun plan nodal ne traverse le noyau, de sorte que l'orbitale est sphérique. Le moment angulaire de l'électron est alors nul, et de telles orbitales étaient de ce fait qualifiées de pendulaires au début du siècle dernier. Pour ℓ = 1 (sous-couche de type p), un plan nodal traverse le noyau, et les orbitales prennent la forme d'haltères, avec deux lobes. Le nombre quantique de moment angulaire total, noté j, est lié à ℓ à travers le vecteur de moment angulaire total J par les relations : J = L + S| J | = √j ( j + 1 ) ℏ où L est le vecteur de moment angulaire, S le vecteur de spin de l'électron, et ℏ la constante de Planck réduite.</span><small> (fr)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="in" >Bilangan kuantum azimut adalah bilangan kuantum untuk suatu orbital atom yang menentukan dan menggambarkan bentuk orbital. Bilangan kuantum azimut adalah bilangan kuantum kedua dari seperangkat bilangan kuantum yang menjelaskan keadaan kuantum unik dari sebuah elektron (bilangan kuantum lainnya adalah bilangan kuantum utama, yang diikuti , bilangan kuantum magnetik, dan bilangan kuantum spin). Ini juga dikenal sebagai bilangan kuantum momentum sudut orbital, bilangan kuantum orbital atau bilangan kuantum kedua, dan dilambangkan sebagai ℓ.</span><small> (in)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="it" >Il numero quantico orbitale è il numero quantico che determina il modulo quadro dell'operatore momento angolare orbitale. Insieme al numero quantico principale, al numero quantico magnetico e al numero quantico di spin, descrive in modo univoco lo stato di una particella come l'elettrone. È talvolta impropriamente detto numero quantico azimutale o numero quantico angolare o ancora numero quantico rotazionale.</span><small> (it)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="ko" >방위 양자수(azimuthal quantum number)는 네 개의 양자수(주 양자수, , 자기 양자수, 스핀 양자수)중의 하나로 으로 나타낸다. 방위 양자수는 각양자수, 부양자수 혹은 궤도양자수 라고도 한다. 방위 양자수는 각운동량을 나타내는 양자수이며 각운동량도 양자화되어있기 때문에 방위 양자수 또한 정수이다. 방위양자수는 0에서부터 n-1의 값을 가질 수 있다. 값에 따라서 부껍질이 결정되고 부껍질에서 자기양자수에 따라 확정된 하나의 오비탈로 결정된다. 예를 들어 일 때 의 값을 가질 수 있는데 일 때 3s, 일 때 3p, 일 때 3d 부껍질이 된다. 방위양자수는 화학적으로 매우 중요한데 오비탈의 모양을 결정하고 화학결합이나 결합각에 많은 영향을 주기 때문이다.</span><small> (ko)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="ja" >軌道角運動量(きどうかくうんどうりょう、英語: orbital angular momentum)とは、特に量子力学において、位置とそれに共役な運動量の積で表される角運動量のことである。 例えば原子の中で電子は、原子核が周囲に作る軌道を運動する。電子の全角運動量のうち、電子がその性質として持つスピン角運動量を除く部分が軌道角運動量である。</span><small> (ja)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="pl" >Poboczna liczba kwantowa, orbitalna liczba kwantowa (l) – przyjmuje wartości od 0 do n-1, gdzie n to główna liczba kwantowa. Wartość pobocznej liczby kwantowej określa rodzaj podpowłoki elektronowej. Kwantuje wartości orbitalnego momentu pędu elektronu w atomie zgodnie z równaniem: gdzie: h – stała Plancka M – orbitalny moment pędu elektronu l – poboczna liczba kwantowa π – liczba pi</span><small> (pl)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="pt" >O número quântico secundário ou número quântico azimutal, na mecânica quântica, é um dos números quânticos, e caracteriza as subcamadas de um orbital atômico. Definido por l, este número obtém-se a partir de um conjunto de números naturais, que termina no resultado da subtração uma unidade ao número quântico principal. Assim, l = 0,...,n -1. Este número caracteriza o formato da orbital (a distribuição, por probabilidade, dos elétrons envoltos do núcleo do átomo) no espaço. O último subnível da configuração eletrônica do elemento é responsável pela determinação do seu número quântico secundário, onde s=0, p=1, d=2, f=3.</span><small> (pt)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="ru" >Орбитальное (побочное или азимутальное) квантовое число — в квантовой физике квантовое число ℓ, определяющее форму распределения амплитуды волновой функции электрона в атоме, то есть форму электронного облака. Характеризует число плоских узловых поверхностей. Определяет подуровень энергетического уровня, задаваемого главным (радиальным) квантовым числом n и может принимать значения Каждому значению соответствует орбиталь особой формы. При атомная орбиталь независимо от значения главного квантового числа имеет сферическую форму (s-орбиталь). Значению соответствует атомная орбиталь, имеющая форму гантели (p-орбиталь). Ещё более сложную форму имеют орбитали, отвечающие высоким значениям , равным 2, 3 и 4 (d-, f-, g-орбитали). Является собственным значением оператора орбитального момента электрона, отличается от момента количества движения электрона j на s: Разность орбитального квантового числа и квантового числа полного момента не превосходит по абсолютной величине (спин электрона).</span><small> (ru)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="sv" >Bankvanttal eller azimutalt kvanttal, betecknat l eller ℓ, är ett av de kvanttal som beskriver en elektron i en atomorbital. Bankvanttalet beskriver rörelsemängdsmomentet. Det är noll eller ett positivt heltal och alltid strikt mindre än huvudkvanttalet n. ℓ-kvanttalet ger upphov till underskal, som för ℓ = 0, 1, 2 och 3 betecknas med bokstäverna s, p, d och f.</span><small> (sv)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="uk" >Орбітальне квантове число (рос. оpбитальное квантовое число, англ. orbital quantum number) — число (l), що квантує орбiтальний момент електрона, визначаючи форму атомної орбіталі. Може набирати цілочисельних значень 0, 1, 2, …, n — 1, де n — головне квантове число. Азимутальне квантове число визначає кутовий момент та форму атомних орбіталей. Азимутальним квантовим числам 0, 1, 2 та 3т відповідають типи орбіталей s, p, d та f, відповідно. Синоніми — азимутальне квантове число, побічне квантове число.</span><small> (uk)</small></span></li> <li style="display:none;"><span class="literal"><span property="dbo:abstract" lang="zh" >角量子數(英語:Azimuthal quantum number),即軌域角動量的量子數,通常用小寫英文字母來表示。從經典力學的概念可知,任何旋轉體都有繞軸的角動量。它是一個矢量。當它不是連續變動時,會取不同的,是量子化的。在原子物理中,这个量子数决定了電子雲的形状。例如,电子所处的分别对应的角量子数分别是,其他情况以此类推。</span><small> (zh)</small></span></li> </ul></td></tr><tr class="even"><td class="col-2"><a class="uri" href="http://dbpedia.org/ontology/thumbnail"><small>dbo:</small>thumbnail</a> </td><td class="col-10 text-break"><ul> <li><span class="literal"><a class="uri" rel="dbo:thumbnail" resource="http://commons.wikimedia.org/wiki/Special:FilePath/HAtomOrbitals.png?width=300" href="http://commons.wikimedia.org/wiki/Special:FilePath/HAtomOrbitals.png?width=300"><small>wiki-commons</small>:Special:FilePath/HAtomOrbitals.png?width=300</a></span></li> </ul></td></tr><tr class="odd"><td class="col-2"><a class="uri" 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href="http://www.w3.org/2000/01/rdf-schema#comment"><small>rdfs:</small>comment</a> </td><td class="col-10 text-break"><ul> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="ca" >El nombre quàntic azimutal és el nombre quàntic d'un orbital atòmic. El nombre quàntic azimutal també es coneix com el nombre quàntic del moment orbital angular, nombre quàntic orbital o segon nombre quàntic. El símbol emprat és ℓ. Aquest determina el moment angular orbital i descriu la forma del seu orbital. Per descriure de forma única l'estat quàntic d'un electró en un àtom són necessaris un conjunt de nombres quàntics: el nombre quàntic principal, el nombre quàntic azimutal, el nombre quàntic magnètic i el nombre quàntic d'espín.</span><small> (ca)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="cs" >Vedlejší kvantové číslo (označováno písmenem l) je závislé na hlavním kvantovém čísle (n) a jeho maximální hodnotu lze vypočítat jako l=n-1. Charakterizuje orbitální moment hybnosti elektronu a tvar (prostorovou náročnost) orbitalu. Místo čísla se často orbitaly označují písmenem: 0 – orbital typu s1 – orbital typu p2 – orbital typu d3 – orbital typu f4 – orbital typu g5 – orbital typu h</span><small> (cs)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="el" >Ο Αζιμουθιακός κβαντικός αριθμός (ή κβαντικός αριθμός της τροχιακής στροφορμής) συμβολίζεται με l και είναι ένας κβαντικός αριθμός για μια , ο οποίος προσδιορίζει την τροχιακή στροφορμή. Ο αζιμουθιακός κβαντικός αριθμός είναι ο δεύτερος από ένα σύνολο κβαντικών αριθμών που περιγράφουν την κβαντική κατάσταση ενός ηλεκτρονίου.</span><small> (el)</small></span></li> <li><span class="literal"><span property="rdfs:comment" lang="en" >The azimuthal quantum number is a quantum number for an atomic orbital that determines its orbital angular momentum and describes the shape of the orbital. The azimuthal quantum number is the second of a set of quantum numbers that describe the unique quantum state of an electron (the others being the principal quantum number, the magnetic quantum number, and the spin quantum number). It is also known as the orbital angular momentum quantum number, orbital quantum number or second quantum number, and is symbolized as ℓ (pronounced ell).</span><small> (en)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="es" >El número cuántico azimutal u orbital es un número cuántico de un orbital atómico que determina su momento angular orbital y describe la forma del orbital. El número cuántico azimutal es el segundo de una serie de números cuánticos que describen el estado cuántico único de un electrón (los otros son el número cuántico principal, siguiendo la notación espectroscópica, el número cuántico magnético, y el número cuántico de espín). También es conocido como el número cuántico del momento angular orbital o número cuántico secundario, y se simboliza como ℓ (L minúscula).</span><small> (es)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="in" >Bilangan kuantum azimut adalah bilangan kuantum untuk suatu orbital atom yang menentukan dan menggambarkan bentuk orbital. Bilangan kuantum azimut adalah bilangan kuantum kedua dari seperangkat bilangan kuantum yang menjelaskan keadaan kuantum unik dari sebuah elektron (bilangan kuantum lainnya adalah bilangan kuantum utama, yang diikuti , bilangan kuantum magnetik, dan bilangan kuantum spin). Ini juga dikenal sebagai bilangan kuantum momentum sudut orbital, bilangan kuantum orbital atau bilangan kuantum kedua, dan dilambangkan sebagai ℓ.</span><small> (in)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="it" >Il numero quantico orbitale è il numero quantico che determina il modulo quadro dell'operatore momento angolare orbitale. Insieme al numero quantico principale, al numero quantico magnetico e al numero quantico di spin, descrive in modo univoco lo stato di una particella come l'elettrone. È talvolta impropriamente detto numero quantico azimutale o numero quantico angolare o ancora numero quantico rotazionale.</span><small> (it)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="ko" >방위 양자수(azimuthal quantum number)는 네 개의 양자수(주 양자수, , 자기 양자수, 스핀 양자수)중의 하나로 으로 나타낸다. 방위 양자수는 각양자수, 부양자수 혹은 궤도양자수 라고도 한다. 방위 양자수는 각운동량을 나타내는 양자수이며 각운동량도 양자화되어있기 때문에 방위 양자수 또한 정수이다. 방위양자수는 0에서부터 n-1의 값을 가질 수 있다. 값에 따라서 부껍질이 결정되고 부껍질에서 자기양자수에 따라 확정된 하나의 오비탈로 결정된다. 예를 들어 일 때 의 값을 가질 수 있는데 일 때 3s, 일 때 3p, 일 때 3d 부껍질이 된다. 방위양자수는 화학적으로 매우 중요한데 오비탈의 모양을 결정하고 화학결합이나 결합각에 많은 영향을 주기 때문이다.</span><small> (ko)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="ja" >軌道角運動量(きどうかくうんどうりょう、英語: orbital angular momentum)とは、特に量子力学において、位置とそれに共役な運動量の積で表される角運動量のことである。 例えば原子の中で電子は、原子核が周囲に作る軌道を運動する。電子の全角運動量のうち、電子がその性質として持つスピン角運動量を除く部分が軌道角運動量である。</span><small> (ja)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="pl" >Poboczna liczba kwantowa, orbitalna liczba kwantowa (l) – przyjmuje wartości od 0 do n-1, gdzie n to główna liczba kwantowa. Wartość pobocznej liczby kwantowej określa rodzaj podpowłoki elektronowej. Kwantuje wartości orbitalnego momentu pędu elektronu w atomie zgodnie z równaniem: gdzie: h – stała Plancka M – orbitalny moment pędu elektronu l – poboczna liczba kwantowa π – liczba pi</span><small> (pl)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="sv" >Bankvanttal eller azimutalt kvanttal, betecknat l eller ℓ, är ett av de kvanttal som beskriver en elektron i en atomorbital. Bankvanttalet beskriver rörelsemängdsmomentet. Det är noll eller ett positivt heltal och alltid strikt mindre än huvudkvanttalet n. ℓ-kvanttalet ger upphov till underskal, som för ℓ = 0, 1, 2 och 3 betecknas med bokstäverna s, p, d och f.</span><small> (sv)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="uk" >Орбітальне квантове число (рос. оpбитальное квантовое число, англ. orbital quantum number) — число (l), що квантує орбiтальний момент електрона, визначаючи форму атомної орбіталі. Може набирати цілочисельних значень 0, 1, 2, …, n — 1, де n — головне квантове число. Азимутальне квантове число визначає кутовий момент та форму атомних орбіталей. Азимутальним квантовим числам 0, 1, 2 та 3т відповідають типи орбіталей s, p, d та f, відповідно. Синоніми — азимутальне квантове число, побічне квантове число.</span><small> (uk)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="zh" >角量子數(英語:Azimuthal quantum number),即軌域角動量的量子數,通常用小寫英文字母來表示。從經典力學的概念可知,任何旋轉體都有繞軸的角動量。它是一個矢量。當它不是連續變動時,會取不同的,是量子化的。在原子物理中,这个量子数决定了電子雲的形状。例如,电子所处的分别对应的角量子数分别是,其他情况以此类推。</span><small> (zh)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="ar" >عدد الكم الثانوي أو عدد الكم المداري في ميكانيكا الكم، هو عدد كمومي يحدد مع عدد كم الرئيسي n وعدد كم المغناطيسي طاقة الإلكترون في ذرة ويعطي مداره في الغلاف الذري. يتعلق عدد الكم الثانوي على مدار الإلكترون في الذرة ولهذا يسمى عدد كم مداري ويرمز له بالحرف (l). يأخذ عدد الكم المداري قيما صحيحة تتراوح من 0 إلى (n-1)، حيث n عدد الكم الرئيسي الذي يصف تواجد الإلكترون في الغلاف الذري.</span><small> (ar)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="fr" >En mécanique quantique, le nombre quantique secondaire, noté ℓ, également appelé nombre quantique azimutal, est l'un des quatre nombres quantiques décrivant l'état quantique d'un électron dans un atome. Il s'agit d'un nombre entier positif ou nul lié au nombre quantique principal n par la relation : 0 ≤ ℓ ≤ n – 1. Il correspond au moment angulaire orbital de l'électron, et définit les sous-couches électroniques des atomes, tandis que le nombre quantique principal n définit les couches électroniques. Il a été introduit par Arnold Sommerfeld à partir du modèle de Bohr de l'atome d'hydrogène et rend compte de la structure fine du spectre de l'atome d'hydrogène.</span><small> (fr)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="pt" >O número quântico secundário ou número quântico azimutal, na mecânica quântica, é um dos números quânticos, e caracteriza as subcamadas de um orbital atômico. Definido por l, este número obtém-se a partir de um conjunto de números naturais, que termina no resultado da subtração uma unidade ao número quântico principal. Assim, l = 0,...,n -1. Este número caracteriza o formato da orbital (a distribuição, por probabilidade, dos elétrons envoltos do núcleo do átomo) no espaço.</span><small> (pt)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:comment" lang="ru" >Орбитальное (побочное или азимутальное) квантовое число — в квантовой физике квантовое число ℓ, определяющее форму распределения амплитуды волновой функции электрона в атоме, то есть форму электронного облака. Характеризует число плоских узловых поверхностей. Определяет подуровень энергетического уровня, задаваемого главным (радиальным) квантовым числом n и может принимать значения Является собственным значением оператора орбитального момента электрона, отличается от момента количества движения электрона j на s:</span><small> (ru)</small></span></li> </ul></td></tr><tr class="odd"><td class="col-2"><a class="uri" href="http://www.w3.org/2000/01/rdf-schema#label"><small>rdfs:</small>label</a> </td><td class="col-10 text-break"><ul> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="ar" >عدد كم مداري</span><small> (ar)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="ca" >Nombre quàntic azimutal</span><small> (ca)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="cs" >Vedlejší kvantové číslo</span><small> (cs)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="el" >Αζιμουθιακός κβαντικός αριθμός</span><small> (el)</small></span></li> <li><span class="literal"><span property="rdfs:label" lang="en" >Azimuthal quantum number</span><small> (en)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="es" >Número cuántico azimutal</span><small> (es)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="fr" >Nombre quantique secondaire</span><small> (fr)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="in" >Bilangan kuantum azimut</span><small> (in)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="it" >Numero quantico orbitale</span><small> (it)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="ja" >軌道角運動量</span><small> (ja)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="ko" >방위 양자수</span><small> (ko)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="pl" >Poboczna liczba kwantowa</span><small> (pl)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="pt" >Número quântico secundário</span><small> (pt)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="ru" >Орбитальное квантовое число</span><small> (ru)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="sv" >Bankvanttal</span><small> (sv)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="uk" >Орбітальне квантове число</span><small> (uk)</small></span></li> <li style="display:none;"><span class="literal"><span property="rdfs:label" lang="zh" >角量子数</span><small> (zh)</small></span></li> </ul></td></tr><tr 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