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Display information for equation id:math.1598.15 on revision:1598

* Page found: Zeitunabhängige Schrödinger- Gleichung und stationäre Zustände (eq math.1598.15)

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TeX (original user input):

\left\langle F(\hat{\bar{p}},\hat{\bar{r}}) \right\rangle =\int_{{}}^{{}}{{}}{{\Psi }_{E}}*(\bar{r},t)F(\hat{\bar{p}},\hat{\bar{r}}){{\Psi }_{E}}(\bar{r},t){{d}^{3}}r=\int_{{}}^{{}}{{{\phi }_{E}}(\bar{r})*}F(\hat{\bar{p}},\hat{\bar{r}}){{\phi }_{E}}(\bar{r})=\int_{{}}^{{}}{{{\phi }_{E}}(\bar{r})*}F(\frac{\hbar }{i}\nabla ,\hat{\bar{r}}){{\phi }_{E}}(\bar{r})

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F ( p ¯ ^ , r ¯ ^ ) = Ψ E * ( r ¯ , t ) F ( p ¯ ^ , r ¯ ^ ) Ψ E ( r ¯ , t ) d 3 r = ϕ E ( r ¯ ) * F ( p ¯ ^ , r ¯ ^ ) ϕ E ( r ¯ ) = ϕ E ( r ¯ ) * F ( i , r ¯ ^ ) ϕ E ( r ¯ ) delimited-⟨⟩ 𝐹 ^ ¯ 𝑝 ^ ¯ 𝑟 subscript Ψ 𝐸 ¯ 𝑟 𝑡 𝐹 ^ ¯ 𝑝 ^ ¯ 𝑟 subscript Ψ 𝐸 ¯ 𝑟 𝑡 superscript 𝑑 3 𝑟 subscript italic-ϕ 𝐸 ¯ 𝑟 𝐹 ^ ¯ 𝑝 ^ ¯ 𝑟 subscript italic-ϕ 𝐸 ¯ 𝑟 subscript italic-ϕ 𝐸 ¯ 𝑟 𝐹 Planck-constant-over-2-pi 𝑖 ^ ¯ 𝑟 subscript italic-ϕ 𝐸 ¯ 𝑟 {\displaystyle{\displaystyle\left\langle F(\hat{\bar{p}},\hat{\bar{r}})\right% \rangle=\int{{}}{{\Psi}_{E}}*(\bar{r},t)F(\hat{\bar{p}},\hat{\bar{r}}){{\Psi}_% {E}}(\bar{r},t){{d}^{3}}r=\int{{{\phi}_{E}}(\bar{r})*}F(\hat{\bar{p}},\hat{% \bar{r}}){{\phi}_{E}}(\bar{r})=\int{{{\phi}_{E}}(\bar{r})*}F(\frac{\hbar}{i}% \nabla,\hat{\bar{r}}){{\phi}_{E}}(\bar{r})}}

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F(p¯^,r¯^)=ΨE*(r¯,t)F(p¯^,r¯^)ΨE(r¯,t)d3r=ϕE(r¯)*F(p¯^,r¯^)ϕE(r¯)=ϕE(r¯)*F(i,r¯^)ϕE(r¯)

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