12.07.2015 Views

PixFRET, an ImageJ plug-in for FRET calculation which can ...

PixFRET, an ImageJ plug-in for FRET calculation which can ...

PixFRET, an ImageJ plug-in for FRET calculation which can ...

SHOW MORE
SHOW LESS
  • No tags were found...

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

To circumvent the problem of SBT variation, us<strong>in</strong>g a unique PMT both <strong>for</strong> the detection ofthe donor <strong>an</strong>d of the acceptor seems there<strong>for</strong>e to be the best solution. However, this imposesto acquire the three ch<strong>an</strong>nels sequentially because of mech<strong>an</strong>ical movement of the PMT, atime-consum<strong>in</strong>g process <strong>which</strong> is not compatible with the <strong>FRET</strong> <strong>an</strong>alysis of rapidly diffus<strong>in</strong>gcomplexes.El<strong>an</strong>gov<strong>an</strong> et al have already reported the variation of SBT ratios as a function offluorophore <strong>in</strong>tensity <strong>an</strong>d proposed <strong>an</strong> eleg<strong>an</strong>t but only commercially available algorithm totackle this problem (El<strong>an</strong>gov<strong>an</strong> <strong>an</strong>d others, 2003). Alternately, we propose <strong>an</strong> easilyapplicable method that consists <strong>in</strong> model<strong>in</strong>g SBT ratios as a function of fluorophore <strong>in</strong>tensity.For the problem reported here<strong>in</strong>, the CFP SBT ratio c<strong>an</strong> be fitted as a function of CFP<strong>in</strong>tensity either with a l<strong>in</strong>ear or <strong>an</strong> exponential model (Fig. 3). These models are then used toestimate the SBT ratio correspond<strong>in</strong>g to each donor <strong>in</strong>tensity <strong>an</strong>d c<strong>an</strong> be implemented <strong>in</strong> theN<strong>FRET</strong> <strong>for</strong>mula described by Xia <strong>an</strong>d Liu (Xia <strong>an</strong>d Liu, 2001) as follows:(1)N<strong>FRET</strong> = F CFP+YFP − CFP CFP+YFP × a − YFP CFP+YFP × bCFP CFP+YFP× YFP CFP+YFP(Xia <strong>an</strong>d Liu, 2001)€€€(2)(3)l<strong>in</strong>N<strong>FRET</strong> = F CFP+YFP − CFP CFP+YFP × (c CFP × CFP CFP+YFP + d CFP ) − YFP CFP+YFP × bCFP CFP+YFP× YFP CFP+YFPexpN<strong>FRET</strong> = F CFP+YFP− CFP CFP+YFP× (e CFP× exp(CFP CFP+YFP× f CFP) + g CFP) − YFP CFP+YFP× bCFP CFP+YFP× YFP CFP+YFPwhere F, CFP <strong>an</strong>d YFP are the <strong>in</strong>tensities measured with the <strong>FRET</strong>, CFP <strong>an</strong>d YFP sett<strong>in</strong>gs(correspond to F, D <strong>an</strong>d A <strong>in</strong> the nomenclature proposed by Gordon et al. (Gordon <strong>an</strong>d others,1998)), a <strong>an</strong>d b are the average donor <strong>an</strong>d acceptor SBT ratios, <strong>an</strong>d c, d, e, f <strong>an</strong>d g are theconst<strong>an</strong>ts determ<strong>in</strong>ed by the fitt<strong>in</strong>g of the SBT ratio, accord<strong>in</strong>g to figure 3.To validate this approach, the three <strong>FRET</strong> <strong>calculation</strong> methods have then been comparedon the same set of data (Fig. 4). Cells were tr<strong>an</strong>sfected with expression vectors <strong>for</strong> ECFP <strong>an</strong>dEYFP (negative control), ECFP fused to EYFP (positive control), or PPAR-ECFP <strong>an</strong>d RXR-EYFP. The three <strong>for</strong>mulas give similar results <strong>for</strong> both the positive <strong>an</strong>d negative <strong>FRET</strong>10

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!