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Display information for equation id:math.2524.36 on revision:2524

* Page found: Klassisch- mechanische Gleichgewichtsverteilungen (eq math.2524.36)

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Hash: 1dd7433d72ed6344cf13c1d9981eb859

TeX (original user input):

\begin{align}

& \left\langle N \right\rangle =\sum\limits_{N=0}^{\infty }{{}}\int_{{{R}^{6N}}}^{{}}{{}}d{{\xi }_{N}}N\rho \left( {{\xi }_{N}} \right) \\

& \int_{{{R}^{6N}}}^{{}}{{}}d{{\xi }_{N}}\rho \left( {{\xi }_{N}} \right)={{P}_{N}} \\

\end{align}

TeX (checked):

{\begin{aligned}&\left\langle N\right\rangle =\sum \limits _{N=0}^{\infty }{}\int _{{R}^{6N}}^{}{}d{{\xi }_{N}}N\rho \left({{\xi }_{N}}\right)\\&\int _{{R}^{6N}}^{}{}d{{\xi }_{N}}\rho \left({{\xi }_{N}}\right)={{P}_{N}}\\\end{aligned}}

LaTeXML (experimentell; verwendet MathML) rendering

MathML (16.847 KB / 2.18 KB) :

N = N = 0 R 6 N 𝑑 ξ N N ρ ( ξ N ) R 6 N 𝑑 ξ N ρ ( ξ N ) = P N absent delimited-⟨⟩ 𝑁 superscript subscript 𝑁 0 subscript superscript 𝑅 6 𝑁 differential-d subscript 𝜉 𝑁 𝑁 𝜌 subscript 𝜉 𝑁 absent subscript superscript 𝑅 6 𝑁 differential-d subscript 𝜉 𝑁 𝜌 subscript 𝜉 𝑁 subscript 𝑃 𝑁 {\displaystyle{\displaystyle\begin{aligned} \par&\displaystyle\left\langle N% \right\rangle=\sum\limits_{N=0}^{\infty}{{}}\int_{{{R}^{6N}}}{{}}d{{\xi}_{N}}N% \rho\left({{\xi}_{N}}\right)\\ \par&\displaystyle\int_{{{R}^{6N}}}{{}}d{{\xi}_{N}}\rho\left({{\xi}_{N}}\right% )={{P}_{N}}\\ \par\end{aligned}}}

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MathML (experimentell; keine Bilder) rendering

MathML (2.104 KB / 454 B) :

N=N=0R6NdξNNρ(ξN)R6NdξNρ(ξN)=PN

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Calculated based on the variables occurring on the entire Klassisch- mechanische Gleichgewichtsverteilungen page

Identifiers

  • N
  • N
  • R
  • N
  • ξN
  • N
  • ρ
  • ξN
  • R
  • N
  • ξN
  • ρ
  • ξN
  • PN

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