The development of fluorescent protein biosensors coupled with live-cell imaging has enabled the visualization and measurement of intracellular molecular dynamics with high spatiotemporal resolution (
Gaits and Hahn, 2003;
Hahn and Toutchkine, 2002). Fluorescent biosensors designed to probe kinase, phosphatase and GTPase activity, second messenger dynamics, metabolites such as glucose, and receptor–effector coupling are just a few examples of the continuously expanding collection currently available (
DiPilato and Zhang, 2010;
Wallrabe and Periasamy, 2005). The great majority of biosensors based on fluorescent proteins use an inherent FRET (Förster resonance energy transfer) interaction to respond to the level of cellular activity being probed (Ibraheem and Campbell,;
Tsien, 1998). Given that these molecular tools are designed to report on the spatial localization, temporal coordination and biochemical concentrations of specific signaling events, detection and quantitation of FRET as a function of time and space in cells is a matter of great interest.
FRET is a phenomenon where a donor fluorophore in an excited electronic state transfers its excitation energy to a nearby acceptor fluorophore via non-radiative dipole-dipole interaction (
Clegg, 1995;
Förster, 1965). Distance and orientation determine whether a donor-acceptor fluorophore pair can undergo FRET, and this is the key to differentiating the on and off state (dynamic range) of a FRET biosensor (
Tsien, 1998). When a FRET interaction does occur the donor fluorescence intensity and lifetime are quenched and the acceptor fluorescence intensity is enhanced, as well as shifted in lifetime (
Lakowicz and Masters, 2008). In theory any one of these changes can be used to detect the spatiotemporal dynamics of a FRET biosensor and thereby generate a FRET image. In practice the technical challenge is to quantify and differentiate a FRET signal from the several other sources of fluorescence that are present in live cells (
Periasamy and others, 2008;
Wallrabe and Periasamy, 2005).
A FRET biosensor can be constructed using either a dual chain or single chain design (
Hodgson and others, 2010;
Tsien, 1998). A dual chain design places the donor and acceptor on two separate molecules (chains) which only bind upon activation. This design is advantageous in terms of dynamic range, in that there is no baseline interaction between the two biosensor chains. However by employing two chains, there is a propensity for the donor and acceptor fluorophores to distribute unequally throughout the cell and this causes artifact for intensity based FRET detection (
Hodgson and others, 2010). A single chain design places the donor and acceptor on the same molecule and activation of the target causes a conformational change that alters the proximity and/or orientation of the fluorophores (
Hodgson and others, 2008;
Hodgson and others, 2010). This design is advantageous for ease of image analysis. However by connecting the donor and acceptor, they are in close enough proximity to cause an inherent residual FRET signal that does not originate from the cellular activity being probed.
Rac1 is known to promote membrane protrusion at the leading edge, while RhoA regulates contractility in the cell body and at adhesions throughout the cell (
Burridge and Wennerberg, 2004). Recent studies using the biosensors employed here indicate that Rac and Rho interact at the leading edge to regulate protrusion, with RhoA activation being synchronous with edge advancement and Rac1 shifted 2μm behind (
Pertz and others, 2006) (
Machacek and others, 2009). With these spatiotemporal dynamics in mind we evaluate the ability of each method to quantitatively image a FRET signal as a function of time and space.
Determination of FRET using intensity based ratiometric analysis and the generalized polarization (GP) function
Quantitation of the FRET signal from a biosensor requires knowledge of the relative concentrations of the different states of the biosensor: the free and bound state of a dual chain design and the low FRET (LF) and high FRET (HF) state of a single chain design (
Hodgson and others, 2010). In either case the various forms of the biosensor are a linear combination of the spectra of the donor and the acceptor fluorophores; thus an intensity based ratiometric method of analysis should be sufficient to derive the relative concentration of the two species after calibration for instrumental artifacts (e.g. spectral bleed through). In the cellular environment this is not the case, since not all of the biosensor expressed by the cell is optically active. In all cases of fluorescent protein expression there is a fraction of the protein that does not completely mature (
Llères and others, 2001). This leads to biosensor fluorescence at donor and/or acceptor wavelengths that are not responsive to the physiological state being measured. Furthermore the two fluorescent proteins (donor and acceptor) invariably experience photo-bleaching at different rates (
Hodgson and others, 2006) and this also results in a population of unresponsive donor only and acceptor only FRET pairs which accumulate over the duration of the experiment ().
Determination of the individual concentrations of the two states of the biosensor based on intensity is thus virtually impossible; only relative changes in the population of the on versus off state can be ascertained by a ratiometric method of analysis (). One way to better determine this relative change is to calculate the normalized FRET ratio of each pixel in an image by use of the generalized polarization (GP) function (defined in
equations 10–
12 of the materials and methods section). The GP function has been used extensively to quantify the change in spectrum of Laurdan in response to membrane fluidity (
Parasassi and others, 1991;
Yu and others, 1996). The GP function can also be used to measure the change in emission spectrum due to FRET and has the advantageous property of transforming the concentration of each species into becoming additive, since the denominator of the GP is proportional to the total fluorescence intensity (
Jameson and others, 1984). This enables a graphical representation, where if we know the GP of the on and off state of a biosensor, then the relative GP of an unknown mixture can be found from the linear combination of the two known GPs (). It is simply the alignment of the donor and acceptor only spectra with the on and off state of a biosensor that prevents the determination of the individual species by spectral un-mixing ().
Determination of FRET using quenching of the donor fluorescence and the phasor approach to FLIM
Determination of FRET in cells at a quantitative level is thought to be best achieved using the quenching of donor lifetime, since this parameter is changed to a value that can be resolved from the on and off state of a dual or single chain biosensor (
Bastiaens and Squire, 1999;
Suhling and others, 2005;
Wallrabe and Periasamy, 2005). Fluorescence lifetime imaging microscopy (FLIM) measures the average lifetime of the donor fluorescence emission in the presence of the acceptor in each pixel of an image and with prior knowledge of the donor lifetime in the absence of the acceptor, assigns those pixels producing a quenched lifetime to the FRET localization. There are different approaches available to detect FRET by FLIM, distinguished by image acquisition in either the time or frequency domain (
Chandler and others, 2006;
van Munster EB, 2005;
Wallrabe and Periasamy, 2005). FLIM data is primarily acquired in the time domain with analysis proceeding by fitting the average fluorescence decay in each pixel using an exponential model. However this mode of analysis presents a formidable computational problem when multiple fluorescent species are present as is always the case in any FRET experiment.
Analysis of FLIM data in the time domain can be simplified by use of the phasor approach, a vector representation conventionally employed to analyze data collected in the frequency domain (
Clayton and others, 2004;
Digman and others, 2008;
Gratton and others, 1984;
Jameson and others, 1984;
Lakowicz and others, 1984). The phasor approach provides a global view of the fluorescence decay in an image by transforming the histogram of time delays in each pixel into a phasor. The sine-cosine transforms of each phasor are plotted in a two dimensional space termed the universal plot, and each phasor position is characteristic of a particular molecular species and its local environment (
Colyer and others, 2008;
Digman and others, 2008). In the phasor space you can distinguish a mixture of independent molecular species (which form a linear trajectory) from a change in lifetime due to FRET (which forms a curved trajectory) without having to resolve the decay at each pixel into the individual exponential components (
Digman and others, 2008). illustrates this concept and shows that irrespective of biosensor design, analysis of a FRET signal in the phasor plot enables the various fluorescent species present in a FRET experiment to be resolved. The striking difference of the phasor representation compared with the intensity ratio in is that FRET changes the lifetime so that a new phasor position is produced that is not aligned with the on and off state of the biosensor.