22.07.2013 Views

Principles of Fluorescence Spectroscopy

Principles of Fluorescence Spectroscopy

Principles of Fluorescence Spectroscopy

SHOW MORE
SHOW LESS

Create successful ePaper yourself

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

PRINCIPLES OF FLUORESCENCE SPECTROSCOPY 121<br />

measurements. A number <strong>of</strong> known single exponential lifetimes<br />

are summarized in Appendix II.<br />

As described in Chapter 2, it is also important to test<br />

for background fluorescence from blank solutions. Aut<strong>of</strong>luorescence<br />

from the sample can result in errors in the intensity<br />

decay, which results in confusion and/or erroneous conclusions.<br />

There is a tendency to collect the time-resolved<br />

data prior to measuring the steady-state spectra <strong>of</strong> the sample<br />

and controls. This is particularly dangerous for timeresolved<br />

measurements because the data are <strong>of</strong>ten collected<br />

through filters, without examining the emission spectra.<br />

Measurements may be performed on an impure sample,<br />

resulting in a corrupted data set. Since the emission spectra<br />

were not recorded the impurity may go undetected. Subsequent<br />

analysis <strong>of</strong> the data is then unsatisfactory, and the<br />

source <strong>of</strong> the problem is not known. In our experience,<br />

more time is wasted by not having the spectra than the time<br />

needed to record blank spectra prior to time-resolved data<br />

collection.<br />

Background correction in TCSPC is straightforward.<br />

Data are collected from the blank sample at the same time<br />

and conditions as used for the sample. As a result, the background<br />

can then be subtracted from the sample data. The<br />

source intensity, repetition rate, and other conditions<br />

must be the same. Inner filter effects in the samples can<br />

attenuate the background signal. If the control samples have<br />

a lower optical density, the measured background can be<br />

an overestimation <strong>of</strong> the actual background. If the number<br />

<strong>of</strong> background counts is small, there is no need to consider<br />

the additional Poisson noise in the difference data file.<br />

However, if the background level is large, it is necessary to<br />

consider the increased Poisson noise level in the difference<br />

data file.<br />

4.6.6. Timing Effects <strong>of</strong> Monochromators<br />

As the time resolution <strong>of</strong> the instrumentation increases one<br />

needs to consider the effects <strong>of</strong> the various optical components.<br />

Monochromators can introduce wavelength-dependent<br />

time delays and/or broaden the light pulses. 125–126 This<br />

effect is shown in Figure 4.28, which shows the path length<br />

difference for an optical grating with N facets. Monochromators<br />

are usually designed to illuminate the entire grating.<br />

The maximum time delay is given by 127<br />

t d Nmλ<br />

c<br />

(4.19)<br />

Figure 4.28. Path length difference across a monochromator grating.<br />

N is the total number <strong>of</strong> facets in the grating and ∆x in the path length<br />

difference between adjacent reflections. From [126].<br />

where N is the number <strong>of</strong> facets, m is the diffraction order<br />

(typically 1), λ is the wavelength, and c is the speed <strong>of</strong> light.<br />

A typical grating may have 1200 lines/mm and be 60 mm<br />

across. The maximum time delay at 350 nm is thus 84 ps.<br />

While ps and fs laser pulses are not usually passed through<br />

a monochromator, this can be expected to broaden the<br />

pulse. Alternatively, the apparent intensity decay <strong>of</strong> a shortlived<br />

fluorophore may be broadened by the use <strong>of</strong> a monochromator<br />

to isolate the emission. These effects can be<br />

avoided by the use <strong>of</strong> subtractive dispersion monochromators.<br />

128–129<br />

4.7. MULTI-DETECTOR AND MULTI-<br />

DIMENSIONAL TCSPC<br />

In all the preceding examples TCSPC was performed using<br />

a single detector. However, there are many instances where<br />

it would be useful to collect data simultaneously with more<br />

than one detector. This method is called multidimensional<br />

or multichannel TCSPC. These measurements can be<br />

accomplished in several ways. One approach is to use a<br />

number <strong>of</strong> completely separate electronics for each channel,<br />

130 which unfortunately results in high complexity and<br />

costs. Another approach is to use a single TAC and MCA<br />

and to multiply the input from several detectors. 131–135<br />

Recall that TCSPC is limited to detection <strong>of</strong> about 1 photon<br />

per 100 excitation pulses. By using several detectors the<br />

overall rate <strong>of</strong> photon counting can be increased several<br />

fold. The maximum counting rate does not increase in<br />

direct proportion to the number <strong>of</strong> detectors because <strong>of</strong><br />

interference between simultaneously arriving signals, but

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

Saved successfully!

Ooh no, something went wrong!