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SangYoon Chung edited Burst_Variance_Analysis.tex
about 8 years ago
Commit id: e0586659918a4c42c77912755d41646579742fbb
deletions | additions
diff --git a/Burst_Variance_Analysis.tex b/Burst_Variance_Analysis.tex
index ee87c5d..54ddae5 100644
--- a/Burst_Variance_Analysis.tex
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\begin{equation}
\label{eq:binom_std}
\operatorname\$STD{E} \operatorname\{STD(E)} =
\squrt{\frac{(1 {\squrt{\frac{(1 -
E)}{n}} E)}{n}}}
\end{equation}
BVA analysis consists of four steps: 1) slicing bursts into sub-bursts containing \textit{n} consecutive photons, 2) computing FRET efficiencies of each sub-burst, 3) calculating the empirical standard deviation ($s_E$) of sub-burst FRET efficiencies over the whole burst, and 4) comparing $s_E$ to an expected standard deviation based on shot noise limited distribution~\cite{Torella_2011}.