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* Department of Physics and Astronomy, University of Aarhus, Aarhus, Denmark; and
Department of Chemistry, University of Copenhagen, Copenhagen, Denmark
Correspondence: Address reprint requests to M. Brøndsted Nielsen, E-mail: mbn{at}kiku.dk; or L. H. Andersen, E-mail: lha{at}phys.au.dk.
| ABSTRACT |
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| INTRODUCTION |
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In this work we focus on the question to what extent molecular properties in the gas-phase, i.e., properties of completely isolated chromophore molecules, are relevant to biological systems. Our strategy is to monitor interactions by observing shifts in the absorption profile of chromophore molecules in different hosting environments like vacuum, solutions, and photoactive proteins. The absorption profile, typically in the visible part of the spectrum, reflects the electronic energy levels and hence carries direct information on such perturbations. Organic chromophores having large conjugated electronic systems are indeed sensitive to external charges and dipoles as well as hydrogen bonding and steric constraints. Hence they are convenient reporters on local environments in, e.g., proteins.
Because of its fluorescent properties and numerous applications in molecular and cell biology, the green fluorescent protein (GFP) is a particularly well-studied and important photoactive protein (3
). It consists of 238 amino acids in a single chain folded into a so-called ß-barrel. At the center of the ß-barrel sits the fluorescent chromophore. It forms part of the protein chain and originates from an autocatalytic cyclization and subsequent oxidation of three amino-acid residues of the protein: serine (Ser)-65, tyrosine (Tyr)-66, and glycine (Gly)-67. The chromophore, which is well protected from the bulk solvent, consists of a phenolic and an imidazolidinone ring (see Fig. 1) rigidly held within the ß-barrel, forming a fluorescent
-
* electron system (3
5
). The surrounding cavity contains a number of charged residues in the vicinity of the chromophore and four water molecules that are important in establishing a hydrogen-bonding network around it (6
).
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It seems evident, however, that the interaction between the chromophore and the protein is indeed important for some of the special properties of GFP. For example, the chromophore only fluoresces in the presence of the protein (15
), which is probably related to the hindrance of cis-trans isomerization in the excited state (16
) because of space constraints in the rigid protein (17
). Moreover, the large shift of the emission into the green part of the spectrum upon near-UV absorption is caused by a proton-transfer reaction to a nearby amino-acid group with the chromophore in the first excited singlet state (18
).
At the same time, the fluorescence emission of GFP exhibits no time dependence (17
). This is surprising, since the electronic transition might be associated with significant changes in the chromophore dipole moment, and one might expect a hosting medium to relax in response to the changes in electrostatic interaction. Such time-dependent fluorescence shifts have been observed in other protein environments (19
,20
). The absence of a measurable shift in fluorescence for GFP may be due to a lack of sensitivity of the protein medium to the chromophore dipole moment (i.e., the chromophore-protein interaction being too weak). Alternatively, the protein might be so rigid that little or no relaxation occurs on the timescale of the excited-state lifetime (17
).
To estimate the effect of a specific perturbation on, for example, the position of the absorption maximum one may study proteins with mutations near the chromophore. Alternatively, one can make use of advanced theory (see, e.g., (16
,21
26
)). However, such calculations must be compared to measurements to establish their reliability, and for this purpose, absorption data recorded under vacuum conditions are necessary.
The absorption spectrum of the green fluorescent protein is special in the sense that it exhibits two maxima, one at 479 nm, which is ascribed to the excitation of a deprotonated (anion) chromophore, and a main peak at 397 nm, which supposedly correlates to a protonated (neutral) chromophore (3
). For the first time, we here address experimentally the absorption of an isolated neutral GFP model chromophore. To this end we have synthesized a novel molecule, which carries a positive charge well separated from a neutral chromophore, which is akin to that in GFP. Indeed, by studying two chromophores of GFP with different protonation stages we will have much firmer ground when it comes to conclusions about the degree of vacuumlike conditions that possibly may exist inside the protein cavity.
| EXPERIMENTAL |
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Solution spectra
Absorption spectra of model chromophores in solutions are recorded by a UV/Vis spectrophotometer (ThermoSpectronic Helios-
, Bie & Berntsen, Rødovre, Denmark).
Gas phase spectra
To measure the absorption spectra of the model chromophores, gas-phase ions are stored in an ion storage ring, ELectrostatic Ion Storage ring Aarhus (ELISA), (28
,29
) shown in Fig. 2. We irradiate the ions with a laser pulse of tunable wavelength, and ions that absorb a photon increase their internal energy, and hence, temperature, accordingly (for a discussion of the temperature of small systems and the statistical decay of hot ions see Andersen et al. (13
,30
)). Due to the increased energy, the ions eventually break apart creating fragments, some of which are neutral. By recording the yield of neutral fragments as a function of the wavelength we obtain the relative absorption cross section as explained below.
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3 kV. From the needle, the solution is electrosprayed toward the entrance of the ion source. In the ion source the charged droplets are transported through a heated capillary where the solvent is evaporated, and thus the chromophore ions go into the gas phase. The ions are then accumulated in a 22-pole cylindrical ion trap (32
104 ions. The ions are then accelerated to 22 kV and mass-to-charge selected (mass 246 amu) by a bending magnet. Finally, the ions are injected into the storage ring, where they circulate with a revolution time of 63 µs and a lifetime of a few seconds. At the end of one of the straight sections of ELISA, a microchannel plate detector is positioned (see Fig. 2). If ions in this section fragment by means of a collision or by photon absorption (see below), neutral fragments are formed that continue on straight trajectories into the detector. Counts from the detector are accumulated as a function of the time after injection, so the time evolution of the neutral fragment production can be followed (see Fig. 3).
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1011 mbar). A tunable nanosecond laser pulse is fired along the straight section opposite the injection side at a repetition rate of 10 Hz corresponding to one laser shot at each ion bunch injected into ELISA (see Fig. 2). The laser is synchronized with the injection of ions into ELISA and the timing is adjusted to ensure maximum overlap with the ion bunch. Photoabsorption will result in a breakup of the ions, thus creating neutral fragments, which are detected if the dissociation takes place in the injection section. The fragmentation happens over an appreciable time (ms) and the storage technique is thus essential for detecting the delayed (statistical) action of the excitation.
To cover the desired wavelength range we use a pulsed alexandrite laser (PAL101, Light Age, Somerset, NJ) in combination with a Raman cell. The alexandrite laser is tunable in the range 720800 nm. The second harmonic is then either used directly, or sent into a Raman cell. This provides wavelengths in the regions 360399 nm (second harmonic) and 412430 nm (first Stokes in D2). In the region from 424 nm to 450 nm, we used an Optical Parametric Power Oscillator (OPPO, Lambda Physik, Göttingen, Germany) pumped by the third harmonic of an Nd:YAG laser (Infinity, Coherent, Santa Clara, CA). After interaction with the ion bunch the laser pulse leaves the ring, and the pulse energy is measured with a power meter. The laser-pulse energy is averaged over the data-acquisition time, which is 200 s corresponding to 2000 injections at each wavelength
.
Data analysis
Typical data with the number of counts from the detector as a function of time for the Neutral+ chromophore model are shown in Fig. 3. The laser-induced signal is clearly seen. The counts are summed from the time of laser interaction to the time, where the neutral count rate is reduced to the background level giving Nsignal(
) (second black window in Fig. 3). The average number of background counts (N0) is determined by summing up the counts in a time window before the laser interaction, but after a stable background rate is reached (first black window in Fig. 3). The background counts are subtracted from the counts in the signal-time window and also used as a measure of the number of ions in the storage ring, i.e., for normalization. The resulting fraction is termed the yield, Y(
):
![]() | (1) |
The yield was found to depend approximately linearly on the photon flux for low laser-pulse energies, whereas at higher energies it saturates, as seen in Fig. 4. The typical pulse energy (Epulse) during the measurement of the absorption profile is 0.2 mJ, which is within the linear range. Thus, we further normalize the yield to the photon flux, which is proportional to Epulse x
. The relative absorption cross section is then
![]() | (2) |
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| RESULTS AND DISCUSSION |
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To estimate the inherent perturbation from the positive NH3 group in the present Neutral+ model chromophore we performed Gaussian03 TDDFT calculations at the B3LYP/6-311++G*//MP3 level of theory (35
). The S0S1 transition of the true neutral model chromophore (terminated by two methyl groups in the imidazolino ring) was found at 359 nm, whereas the transition wavelength of the Neutral+ model chromophore with a charged group and one methyl group (see Fig. 1) was calculated to be at 372 nm. According to this, the presence of the positive charge causes a red shift of 13 nm equivalent to an energy shift of 0.12 eV (an energy shift of 0.16 eV was calculated with a B3LYP/631G(d) optimized structure). If we correct the measured peak position of the Neutral+ model chromophore (415 nm) for this energy shift, we obtain a transition wavelength of 399 nm for the neutral GFP chromophore in vacuum, which is indeed very close to the main absorption peak of GFP. We note that the calculation does not reproduce the absorption maximum of the gas-phase measurement very well (415 vs. 372 nm), yet we assume that the obtained energy shift produced by the presence of the charged group is more reliable than the absolute energy levels.
The geometry optimized structure of the Neutral+ chromophore is shown in Fig. 6. It reveals that the Neutral+ chromophore adopts a conformation where the lactam oxygen forms a hydrogen bond to one of the ammonium hydrogens with an O···H distance of 1.7 Å (MP3 optimized) and 1.4 Å (B3LYP/6-31+G(d) optimized). We are currently targeting neutral GFP chromophores where the ionic spectator group is not able to form hydrogen bonds.
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80, whereas a value at least 10 times smaller may be used for the interior of proteins (38
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We come to the conclusion that the absorption properties of the green fluorescent protein to a high degree are determined by the intrinsic chromophore properties. GFP as well as photoactive yellow protein (14
) provide very good shielding of their chromophores. The neighboring amino acids in the protein cage may cause protonation or deprotonation of the chromophore, which is indeed important because it may shift the absorption significantly as shown by this work.
It is interesting to compare these findings with the situation for retinal containing photoactive proteins. In the case of rhodopsin, which contains retinal in the protonated Schiff-base form, an even bigger shift is observed upon a change in the protonation stage. The protonated retinal chromophore has a maximum absorption at 610 nm in vacuum (2
) but it shifts to
380 nm when it becomes deprotonated (39
), which happens in the rhodopsin intermediate metarhodopsin II and in UV-sensing pigments. Unlike the situation for chromophores in GFP, retinal in the protonated Schiff-base form is subject to significant perturbations from the opsin protein, which forms the basis for color vision.
| CONCLUSIONS |
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| ACKNOWLEDGEMENTS |
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This work was supported by the Lundbeck and Velux Foundations, and the Danish Research Agency (contracts No. 21-03-0330 and No. 2111-04-0018).
Submitted on July 20, 2006; accepted for publication September 19, 2006.
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