scanning confocal fluorescence microscopy of single dna–etbr complexes dispersed in polymer
TRANSCRIPT
www.elsevier.com/locate/cplett
Chemical Physics Letters 394 (2004) 49–53
Scanning confocal fluorescence microscopy of singleDNA–EtBr complexes dispersed in polymer
Juhee Lee a, Juha Lee a, Minyung Lee a,*, Kong-Ju-Bock Lee b,*, Dong-Seob Ko c,*
a Laboratory of Fluorescence Nanoscopy, Division of Nanosciences and Department of Chemistry, Ewha Womans University,
Seoul 120-750, Republic of Koreab Department of Physics, Ewha Womans University, Seoul 120-750, Republic of Korea
c Department of Optical and Electronic Physics, Mokwon University, Daejeon 302-729, Republic of Korea
Received 12 May 2004; in final form 18 June 2004
Available online 17 July 2004
Abstract
Fluorescence decay profiles of single DNA molecules complexed with ethidium bromides in polymer were measured by time-re-
solved confocal fluorescence microscopy. In contrast to other single-molecule fluorescence data reported previously, they all exhibit
high nonexponentiality that can be analyzed by employing the stretched exponential function. The Kohlrausch b–sK distributions
for individual DNA–dye molecules and their physical significance are presented in the first time.
� 2004 Elsevier B.V. All rights reserved.
1. Introduction
Ethidium bromide (EtBr) has been widely used as a
DNA fluorescence probe and its spectroscopic proper-
ties have drawn considerable attention over decades.In addition, DNA–EtBr complexes have been extensi-
vely studied as a model system for intercalation mecha-
nism between small molecules and DNAs [1–9].
However, although there have been extensive investiga-
tion on DNA–EtBr complexes under various environ-
ments in bulk, single molecule study on the system has
not appeared in literature. Single molecule studies com-
pletely remove an ensemble average and generate distri-butions of physical properties of system that cannot be
assessed by previous bulk measurements [10]. Some
interesting applications are among the fluorescence life-
time distributions of single molecules and donor–accep-
tor distributions of some biological systems, in which
0009-2614/$ - see front matter � 2004 Elsevier B.V. All rights reserved.
doi:10.1016/j.cplett.2004.06.105
* Corresponding authors. Fax: +82232772372.
E-mail addresses: [email protected] (M. Lee), [email protected]
(K.-J.-B. Lee), [email protected] (D.-S. Ko).
the fluorescence decay of single molecules are assumed
to be single-exponential [11–13].
In this work, we constructed a simple scanning confo-
cal microscope having capability of time-resolved fluo-
rescence detection. We report that single DNAmolecules complexed with EtBrs in polymer do not
show any single exponential decays, but all of them ex-
hibit high nonexponentiality. By employing Kohlrausch
law for the nonexponential decay analysis, we suggest
that the corresponding distribution function approach
is a very useful technique to understand microenviron-
ments of this particular model system. Our approach
of the Kohlrausch b–sK distributions to single moleculestudies should be applicable to other systems in
which luminescence decays laws exhibit nonexponential
characteristics.
2. Experiment
Purified calf thymusDNAwas labeled with EtBr in so-dium borate buffer (pH 8.2) and 10% (v/v) of polyethylene
0 10 20 30 40 50 60 70 80100
101
102
103
(iii)(ii)
(i)
Log
(co
unts
)
Time (ns)
Fig. 1. The fluorescence decay curves of single DNA complexed with
EtBr. The fitting parameters b and sK for each curves are: (i) b=0.45,
sk=0.68 ns; (ii) b=0.65, sk=3.07 ns; (iii) b=0.60, sk=4.56 ns,
respectively.
50 J. Lee et al. / Chemical Physics Letters 394 (2004) 49–53
glycol (PEG) solution was prepared in methanol. An ali-
quot of DNA–EtBr was diluted with the PEG solution
and spin coated on a cleaned cover glass (Fisher). The ho-
mogeneous PEG thin film was prepared by evaporating
the methanol solvents under pure nitrogen gas purging.
Fluorescence lifetimes of DNA–EtBr embedded in PEGpolymer were measured by a time-correlated single
photon counting (TCSPC) system equipped with a
home-built scanning confocal fluorescence microscope.
The excitation intensity was ca. 1 lW on the focal point
of the confocal microscope.
The excitation source was the second harmonic (410
nm) of a femtosecond Ti:Sapphire laser beam (820
nm) and the total emission from the sample was collec-ted with a side-on photomultiplier tube (PMT). A mot-
orized x–y stage (SM65, OWIS) was controlled by a PC
card and the operating software was programmed by Vi-
sual Basic. Two picosecond-timing discriminators were
used for trigger and PMT signals, respectively. A time-
to-amplitude converter and a multichannel analyzer
(MCA) were from EG &G.
The software was programmed both to control theMCA and to save data in a hard disk after scanning
one image in which all pixels contain decay curves. Dur-
ing typically scanning 128·128 positions (200·200lm2), the software examines the count rate at each posi-
tion and compares it with a preset value. If the count
rate is smaller than the preset value, then, after immedi-
ately stopping the data acquisition, it moves to next po-
sition to be measured. This skip function is useful toavoid collecting unnecessary data, thus to save the data
collection time to a large extent.
3. Results and discussion
The sample was scanned in the area of 200·200 lm2
and the single DNA particles were seen well separatedeach other. After scanning all area, we could get about
100 decay curves that represent each single DNA mole-
cules. Three among these decay curves are plotted in the
Fig. 1. The maximal counts in y-axis are normalized for
the convenience.
We observed that none of decay curves of single
DNA–EtBr molecules were single exponential, but all
exhibited high nonexponentiality. It is always a difficultmatter to judge sum-of-exponential or nonexponential
decays, for any particular decay curves, if there is no a
priori knowledge on the molecular system. In our case,
a single DNA has many EtBr chromophores each of
which exhibits its decay profile. Even if each chromo-
phore has single decay with different characteristic decay
times, the measurements collect all fluorescence photons
from many of chromophores in single DNA. In this rea-son, the single DNA–EtBr decay curve cannot be the
sum of a few exponentials, but it is more appropriate
to apply the stretched exponential (nonexponential).
Hence we analyzed the decay data using the Kohlrausch
stretched exponential which has been known as one of
the best functions describing the nonexponentiality[13–18]. In our knowledge, the application of the Kohlr-
ausch stretched exponential to single molecule experi-
ments has not been reported yet.
The Kohlrausch stretched exponential is a time-do-
main empirical function that has been widely used to
characterize nonexponential processes in various fields
and has a form of
IðtÞ ¼ Ið0Þ exp½�ðt=sKÞb�; ð1Þwhere sK is the 1/e time constant in the decay profile and
independent of the exponent b. The stretching exponent
b lies in the range of 0<b<1, representing the heteroge-
neity of the system. The smaller b values amount to thebroader rate distribution and hence, the higher heteroge-
neity. As a result of applying the stretched exponential
function (1) to fit our 100 decay curves of single
DNA–EtBr molecules, we obtained the stretching expo-
nents and the 1/e time constants ranging 0.2<b<0.8 and
1.0 ns <sK<8.0 ns, respectively. The resulting values of bimply that the systems are not only nonexponential but
also heterogeneous as expected.Fig. 2 shows the b–sK distribution. The most proba-
ble values in the distribution are turned to be around
b=0.6 and sK=4 ns (Fig. 2a). Interestingly, the distribu-
tion is spread mostly in diagonal (Fig. 2b), indicating
that a single DNA–EtBr molecule with a long sK tends
to have a large b. The diagonal distribution for our sys-
tems is plausible noting that a long sK implies a weak
quenching effect and so a low heterogeneity. Likewise,b tends to be smaller as sK being shorter.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 200
5
10
15
20
Num
ber
of o
ccur
renc
es
<τ> (ns)
Fig. 3. A number of occurrence of the mean lifetime Æsæ obtained by
integrating the Kohlrausch exponential function.
0.2
0.4
0.6
0.8
0
2
4
6
8
10
12
14
0 1 2 3 4 5 6 7 8 9
τ K(ns )
Num
ber
of o
ccur
renc
es
β
0 1 2 3 4 5 6 7 80.0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0.9
1.0
β
τK (ns)
(a)
(b)
Fig. 2. (a) A number of occurrence for Kohlrausch b–sK distribution
of single DNA–EtBr molecules obtained from the individual decay
profiles. (b) b–sK distribution shows a diagonal behavior.
J. Lee et al. / Chemical Physics Letters 394 (2004) 49–53 51
Based on the fluorescence intensities of the singleDNA–EtBr molecules in our experiment, it has been
confirmed that more than one EtBr are bound to each
single DNA. Single EtBr was not easily detected by
our confocal microscope because it was easily photo-
bleached before we obtain the number of fluorescence
photons enough to record a decay profile. DNA has ap-
proximately one micron size and a lot of grooves in
which EtBrs bind. In this situation, the fluorescence de-cay curve may be distorted by energy transfer from one
EtBr to closely located the other EtBr. On the other
hand, it has been known that the fluorescence decay of
EtBr dyes complexed with DNA in water exhibits single
exponential. Therefore, the large heterogeneity of the
DNA–EtBr complexes in polymer arises from denatur-
ation of DNA in PEG film, where the exposed EtBr dyes
interact strongly with polymers.In general, amorphous solid matrices are more heter-
ogeneous than the solution phase. DNA is character-
ized to condense as rod- or spheroid-shaped nano-
particle if surrounded by multivalent cations or posi-
tively charged polymers [19,20]. In our experiment,
microenvironments in PEG matrix is not necessarily
uniform so that each DNA may be embedding with het-
erogeneous structure. Hence heterogeneity of fluores-cence decay curves can be generated due to EtBr dyes
in heterogeneous microenvironments. The excitation in-
tensity was ca. 1 lW on the focal point of the confocal
microscope. It is possible that there is the possibility of
mutual annihilation of excitons. We carried out the
power dependence on the decay curves by increasing
the laser power by the factor of one order. We do not
find any change of the decay profiles. which may indi-cate the local heating may not affect the decay profile
significantly.
A mean lifetime Æsæ is straightforwardly obtained in
our analysis by integrating the decay function
hsi ¼Z 1
0
e�ðt=sK Þbdt ¼ sKbC
1
b
� �; ð2Þ
where C(x) is the gamma function. In Fig. 3 the mean
lifetimes Æsæ calculated using Eq. (2) are plotted. The
mean fluorescence lifetimes are widely distributed from
1 to 20 ns with 5–7 ns being the most probable. Notethat Æsæ=6 ns for the most probable occurrence
(b=0.6 and sK=4 ns) in b–sK distribution.
Finally, we would like to obtain a distribution func-
tion of decay rates theoretically. The stretched exponen-
tial or nonexponential function I(t) has been typically
regarded as a superposition of some single-exponential
relaxation functions
IðtÞ ¼ Ið0ÞZ 1
0
PðsÞe�t=sds ¼ Ið0ÞZ 1
0
gðkÞe�ktdk; ð3Þ
0 10 20 30 40 500.0
0.2
0.4
0.6
0.8
1.0 (iii)(ii)(i)
g (k
)
k-1 (ns)
Fig. 4. The probability distribution functions of decay rate k=1/s for
the fluorescence decay curves plotted in Fig. 1. The most probable
decay rates are: (i) 0.17 ns�1; (ii) 0.12 ns�1; (iii) 0.06 ns�1, respectively.
52 J. Lee et al. / Chemical Physics Letters 394 (2004) 49–53
where P(s) and g(k) are the probability distribution
functions of decay time s and decay rate k=1/s, respec-tively. The exact inverse Laplace transform of the
stretched exponential I(t) in Eq. (1) is not known analyt-
ically in a compact form except b=0.5. However, an in-
finite series form of the probability distribution has been
reported as [21–23]
gðkÞ ¼ � sKp
X1n¼0
ð�1Þn
n!sin npbð ÞCðnbþ 1Þ ksKð Þ�nb�1
;
ð4Þfor arbitrary sK and b. Fig. 4 shows g(k) versus k�1 for
three decay curves plotted in Fig. 1. The most probabledecay rates are (i) 0.17 ns�1, (ii) 0.12 ns�1, and (iii) 0.06
ns �1, respectively, and the distributions are unimodal as
expected from the Kohlrausch law. Although the distri-
bution function is calculated numerically, it provides a
testing ground. Single molecule experiment to obtain di-
rectly the distribution function of decay times should be
done to confirm the stretched exponential decays of the
single DNA–EtBr systems. It is possible that the changeof fluorescence intensity fluctuations arising from the
different conformational states of single DNA–EtBr
complex would affect the fluorescence decay profile dur-
ing the collection time, which reserves further studies in
the future.
4. Conclusion
In this experiment, we constructed a simple scanning
confocal microscope having capability of time-resolved
fluorescence detection. Monitoring signals of detected
photons per unit time let us save time to collect data
by scanning only the position in which the fluorescence
photons are incident onto the PMT. We observed that
fluorescence decay profiles of single DNA molecules
complexed with EtBrs in polymer exhibit high non-
exponentiality.
We analyzed the decay profiles by employing Kohlr-
ausch law and first presented the quantitative b–sK dis-
tribution for individual DNA–dye molecules. b–sKshows a strong tendency of diagonal distribution. It im-
plies that the heterogeneity of single DNA–EtBr system
is increasing for decreasing sK since b is also decreasing.
We think the heterogeneity should be generated by di-
verse possibilities of microenvironments surrounding
each EtBr dyes even in a single DNA molecule. It is
worthwhile pointing out a possibility to get new infor-
mation from a single molecule experiments and to applyour distribution function approach to other inhomoge-
neous systems showing nonexponential characteristics
in the time domain should be required to explain the
heterogeneity of the system.
Acknowledgements
K.J.B.L. and M.L. would like to acknowledge the
support by the ABRL Project, Korea Science and Engi-
neering Foundation (R14-2002-015-01001-0(2003)).
D.-S.K. acknowledges the support by Mokwon
Research Fund.
References
[1] T. Ha, Biochemistry 43 (2004) 405.
[2] M. Sauer, H. Neuweiler, Curr. Pharm. Biotech. 5 (2004) 285.
[3] R. Eckel, R. Ros, A. Ros, S.D. Wilking, N. Sewald, D. Awelmelt,
Biophys. J. 85 (2003) 1968.
[4] B.P. Bowen, N.W. Woodbury, Photochem. Photobiol. 78 (2003)
582.
[5] R. Krautbauer, L.H. Pope, T.E. Schrader, H.E. Gaub, FEBS
Lett. 510 (2002) 154.
[6] P. Serwer, S.J. Hayes, Biophys J. 81 (2001) 3398.
[7] C.B. Cho, K.S. Jung, J.H. Kim, T.S. Cho, S.K. Kim, Biochim.
Biophys. Acta 1517 (2001) 220.
[8] K.M. Hyun, S.D. Choi, S.Y. Lee, S.K. Kim, Biochim. Biophys.
Acta 1334 (1997) 312.
[9] P.A. Piunno, U.J.R. Krull, H.E. Hudson, M.J. Damha, H.
Cohen, Anal. Chim. Acta 288 (1994) 205.
[10] W.E. Moerner, M. Orrit, Science 283 (1999) 670.
[11] A.A. Deniz, M. Dahan, J.R. Grunwell, T. Ha, A.E. Faulhaber,
D.S. Chemla, S. Weiss, P.G. Schultz, Proc. Natl. Acad. Sci.
USA 96 (1999) 3670.
[12] D.S. Talaga, W.L. Lau, H.S.M. Lu, W.F. Degrado, R.M.
Hochstraser, P. Natl. Acad. Sci. USA 97 (2000) 13021.
[13] M. Lee, J. Tang, R.M. Hochstrasser, Chem. Phys. Lett. 344
(2001) 501.
[14] M. Saminathan, T. Thomas, A. Shirahata, C.K.S. Pillai, T.J.
Thomas, Nucleic Acids Res. 30 (2002) 3722.
[15] J.C. Phillips, Rep. Prog. Phys. 59 (1996) 1133.
[16] L.A. Deschenes, D.A.V. Bout, Science 292 (2001) 255.
[17] K.C.B. Lee, J. Siegel, S.E.D. Webb, M.J. Cole, R. Jones, K.
Dowling, M.J. Lever, M.W. French, Biophys. J. 81 (2001) 1265.
J. Lee et al. / Chemical Physics Letters 394 (2004) 49–53 53
[18] M. Lee, J. Kim, J. Tang, R.M. Hochstrasser, Chem. Phys. Lett.
359 (2002) 412.
[19] A. Adhikary, V. Buschmann, C. Muller, M. Sauer, Nucleic Acids
Res. 31 (2003) 2178.
[20] G. Williams, D.C. Watts, Trans. Faraday Soc. 66 (1970) 80.
[21] C.P. Lindsey, G.D. Patterson, J. Chem. Phys. 73 (1980)
3348.
[22] A.A. Istratov, O.F. Vyvenko, Rev. Sci. Instrum. 70 (1999)
1233.
[23] J.T. Bendler, J. Stat. Phys. 36 (1984) 625.