Skip to main content
added 117 characters in body
Source Link

$$ T_{i_ai_b} = \frac{\hbar (-1)^{i_a-i_b}}{2m_w \Delta w^2} \left\{ \begin{array}{ll} \dfrac{\pi^2}{3}, & i_a = i_b \\ \dfrac{2}{(i_a-i_b)^2}, & i_a \neq i_b \end{array} \right\} $$$$ T_{i_ai_b} = \frac{\hbar^2 (-1)^{i_a-i_b}}{2m_w \Delta w^2} \left\{ \begin{array}{ll} \dfrac{\pi^2}{3}, & i_a = i_b \\ \dfrac{2}{(i_a-i_b)^2}, & i_a \neq i_b \end{array} \right\} $$

EDIT 2:

Correction of LaTeX code: should be $\hbar^2$ in definition of T, not $\hbar$ as previously written.

$$ T_{i_ai_b} = \frac{\hbar (-1)^{i_a-i_b}}{2m_w \Delta w^2} \left\{ \begin{array}{ll} \dfrac{\pi^2}{3}, & i_a = i_b \\ \dfrac{2}{(i_a-i_b)^2}, & i_a \neq i_b \end{array} \right\} $$

$$ T_{i_ai_b} = \frac{\hbar^2 (-1)^{i_a-i_b}}{2m_w \Delta w^2} \left\{ \begin{array}{ll} \dfrac{\pi^2}{3}, & i_a = i_b \\ \dfrac{2}{(i_a-i_b)^2}, & i_a \neq i_b \end{array} \right\} $$

EDIT 2:

Correction of LaTeX code: should be $\hbar^2$ in definition of T, not $\hbar$ as previously written.

edited tags
Link
xzczd
  • 68.4k
  • 9
  • 174
  • 489
edited tags
Link
added 266 characters in body
Source Link
Loading
added 30 characters in body
Source Link
Loading
Source Link
Loading