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* School of Chemical and Biomolecular Engineering,
Department of Applied and Engineering Physics, and
Department of Materials Science and Engineering, Cornell University, Ithaca, New York 14853
Correspondence: Address reprint requests to Professor Lynden Archer, School of Chemical and Biomolecular Engineering, 120 Olin Hall, Cornell University, Ithaca, NY 14853. Fax: 607-255-9166; E-mail: laa25{at}cornell.edu.
| ABSTRACT |
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60°, relative to the unopened form), which leads to a dramatic decrease in gel electrophoretic mobility. In the presence of a basepair mismatch at the opening position, the DNA backbone becomes less bent and assumes a distorted T-shaped structure, resulting in an increase in polyacrylamide gel electrophoretic mobility. Both conformational changes are confirmed using fluorescence resonance energy transfer experiments and found to be similar to the signature conformational changes of DNA duplex upon MutS protein binding. Our results imply that some structural rearrangements essential for mismatch recognition are achievable without protein interference. The gel electrophoretic mobility data for DNA TWJs with and without base mismatches correlates well with rotational diffusivity, computed by taking into account the conformational change of TWJ induced by base mismatch. | INTRODUCTION |
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1 per 1,000 bp (1
A large volume of research has been conducted to develop fast, reliable, and economical techniques to screen for single nucleotide mutations. The most successful methods so far all utilize external agents, such as mismatch repair proteins, denaturants (7
,8
), and synthetic chemical agents (9
), to open up the mismatch site, allowing the unpaired bases to be detected and identified. Mismatch repair proteins are believed to first bind to the dsDNA, interrogate DNA basepairing nonspecifically, and then systematically search for the mismatched base site (10
). Denaturants and synthetic chemicals selectively melt the double helix at the mismatched site and create local defects that amplify the difference between wild and mutated dsDNA. In either case, formation of a branch or bulge is essential for trigging the mismatch recognition process. This statement is generally true whether the recognition process occurs in vivo or in vitro.
The best understood mismatch repair (MMR) system thus far is that of Escherichia coli. This system utilizes three proteins, MutS, MutL, and MutH (11
). Mismatch recognition is achieved by MutS first binding to the DNA backbone then searching progressively for the unpaired bases by probing the local flexibility of the double helix (12
). A conformational change induced by protein binding is believed to be essential to tell the difference between homo- and heteroduplex forms of the DNA (13
). The detailed mechanism through which mutation repair proteins induce conformational changes in dsDNA is, however, unknown. It is possible that the bound protein triggers formation of more complex functional domains that facilitate opening up of heteroduplex structures or that the protein simply produces a local bulge or branch on dsDNA, which leads to a localized change in stiffness, inducing the conformation change.
DNA three-way junctions (TWJ) possessing an arm or bulge adjacent to a mismatch site can be used to study the latter possibility in detail, without need for mismatch recognition proteins. By examining the impact of basepair mismatch on conformation and properties of TWJs, it should therefore be possible to gain insight into the role that mismatch repair proteins can play in initiating the process. DNA TWJs are the simplest structures of opened dsDNA that can be created by self-assembly of oligonucleotides. Perfectly formed TWJs have been investigated using many experimental methods including short-long arm assays (14
), fluorescence resonance energy transfer (FRET) experiments (15
), and sticky-end ligation assays (16
). From all these studies, TWJs are found to assume a symmetric planar structure without base stacking around the junction and exhibit some degree of interarm flexibility. Structural studies of TWJ containing defects, such as loops (15
,17
) or base mismatches (18
), have also been attempted previously, but the results are less conclusive.
| MATERIALS AND METHODS |
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TCT), which is in the middle of the backbone. Complementary oligonucleotide sequences are designed to form a bulge (Fig. 1 a) or branch (Fig. 1 b) with variable length near the mismatched base. All oligos were obtained from Sigma Genosys (Woodlands, TX) and further purified using polyacrylamide gel electrophoresis (PAGE). TWJs were formed by first mixing the backbone oligo, its complements, and annealing buffer (10mM Tris-HCl, 50mM NaCl, 1mM EDTA). The mixture was then denaturated by heating to 95°C for 5 min and then annealed to 40°C in a water bath for 1 h. The samples were slowly cooled to room temperature and then stored at 4°C. The formation of TWJs was verified by running the sample together with low molecular weight ladders (New England Biolabs, Ipswich, MA) on polyacrylamide (PA) gels.
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where x is the distance between the bottom of the well and center of the band corresponding to the TWJ. A typical gel picture is shown in Fig. 1 c.
Capillary electrophoresis
Capillary electrophoresis (CE) experiments were performed on a GPA100 unit assembled with UV/Vis detector (Groton Biosystems, Boxborough, MA), using fused silica capillaries, with 50 µm inner diameter, 45 cm effective length, and 70 cm total length (Polymicro Technologies, Phoenix, AZ). To minimize electroosmotic flow, capillaries were covalently coated with linear PA using a procedure similar to that described by Albarghouthi et al. (21
). Briefly, in this procedure the capillary is sequentially flushed with 1 M HCl for 45 min, with water for 20 min, and with 1 N NaOH for 45 min, and finally it is rinsed with water for 20 minutes. The capillary surface is subsequently coated with silane using 0.4% v/v methacryloxypropyltrimethoxysilane in 0.4% v/v acetic acid solution for 75 min. A total of 5 ml of a 4 wt % degassed acrylamide solution initiated by 50 µl freshly prepared 10% ammonium persulfate and 5 µl N, N, N', N'-tetramethylene-diamine solution is pumped into the capillary and the reaction allowed to proceed overnight. The polymer solution is finally flushed out with water and the capillary dried with air. Electroosmotic flow (EOF) mobility was measured in the PA-coated capillary following the protocol of Williams et al. (22
). Methoxy benzyl alcohol was used as a neutral marker for these measurements.
Capillary electrophoresis measurements were performed using voltages in the range 100200 V/cm and a 1x TAE buffer. Electrophoresis measurements in free solution confirmed that the mobility is independent of applied fields in this range. During measurements, capillaries are fan cooled and thermostated at 15°C. An ultraviolet detector set at 254 nm with data acquisition rate of 2 Hz was used throughout. Before each measurement, capillaries were conditioned by rinsing with running buffer at high pressure for 30 s.
Apparent free solution mobility of DNA (
) was determined from the applied field, E, the known detecting length,
and measured migration time, t, using the relation
![]() | (1) |
) can be determined by averaging data obtained from two neutral marker runs before and after measurements using DNA samples. The corrected free solution mobility of the DNA samples is therefore obtained from
![]() | (2) |
FRET experiments
FRET has been used by several groups to study the conformation of branched DNA, TWJs, and four-way Holliday junctions (15
,23
25
). Förster formalism shows that the efficiency of FRET is dependent on the inverse sixth power of the intermolecular separation,
where R0 is the Förster radius, the distance at which energy transfer from donor to acceptor is 50% efficient, and R is the distance between the donor and acceptor dye pair. The Förster radius is a constant for a given acceptor-donor pair and is calculated to be 5.5 nm for the fluorescein-TAMRA dye pair used in this work.
The energy transfer efficiency can be readily determined from the characteristic donor-acceptor and donor decay time constants (lifetimes) using the formula
The lifetime of donor in presence (
) and absence (
) of acceptor was determined by measuring the fluorescence decay in the time domain using a homemade lifetime apparatus similar to one described previously (26
). Briefly, a 900 nm, 80 MHz repetition rate Ti:Sapphire laser (Spectra Physics, Mountain View, CA) was pulse-picked to 16 MHz using a Pockel cell (Conoptics, Canbury, CT). A 700 nm short-pass dichroic (Chroma, Rockingham, VT) in conjunction with a narrow (515545 nm) emission filter is used to separate the donor dye fluorescence emission from the two-photon excitation beam as well as to prevent collection of fluorescence emission from the acceptor dye. Fluorescence was detected by a microchannel plate photomultiplier (Hamamatsu, Hamamatsu City, Japan), and the decay curve was calculated using a time-correlated single photon counting card (Becker & Hickl GmbH, Berlin, Germany). The fluorescence decay curve was analyzed using SPC image software (Becker & Hickl GmbH), and lifetime was determined by fitting the decay data to an exponential function (27
). A typical plot is shown in Fig. 2 to indicate the quality of the raw data and accuracy of fits obtained. The accuracy of lifetime measurement is determined by measuring the lifetime of Alexa488 in aqueous solution before each measurement. The obtained lifetime shows a maximum 50 ps run-to-run variation.
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4.1 ns., which is comparable to the 4.2 ns value for free fluorescein dye as provided by the supplier. The 0.1 ns lifetime difference can arise from several factors, including from the quenching effect of phosphate side groups of DNA or restriction of rotational motion of dye molecules due to their attachment to DNA.
Anisotropy of the attached fluorescein and TAMRA fluorescence was measured on single labeled samples. The anisotropy of fluorescein was determined to be 0.20 and the anisotropy of TAMRA 0.17. Segmental mobility of fluorescein attached to the TWJ is captured by measuring the time-domain anisotropy decays. The attached fluorescein features a segmental rotation time of 0.4
0.5 ns, which is much smaller than its lifetime (4.1 ns), indicating that attached fluorescein rotates rapidly during its fluorescence lifetime. Anisotropy measurements therefore support an orientation factor,
in calculating the Förster distance.
| RESULTS AND DISCUSSIONS |
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10 bp or bulges varying 2 bp
10 bp were introduced to the mismatched site to quantify the effect of branch/bulge size on the enhanced mobilities. Measurable increases in gel electrophoretic mobility was observed for all TWJs, as depicted in Figs. 3 and 4, and 5 a and 5 b. This result clearly shows that single basepair mismatches near the center of a dsDNA TWJ branch junction universally increase electrophoretic mobility, compared with a corresponding TWJ without basepair mismatch, in PA gels irrespective of the attached branch type and size. Fig. 3, for example, plots the gel electrophoretic mobility of fully complementary TWJs containing branches ranging from 1 bp to 5 bp. It is apparent from the experimental data that even a 2 bp branch can yield a noticeable reduction in mobility (20
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For all TWJs studied in this work, we found that introducing even a single basepair branch increases mobility in PA gels. The retardation coefficient for mutated and wild-type TWJ with varying branch lengths is shown in Fig. 5 a, and a similar trend can be observed for TWJs containing bulges of various size (Fig. 5 b). As the attached branch size is increased, the difference in mobility of the fully complementary and mutated TWJ increases slowly and reaches a maximum value for branches around 5 bp. To quantify this effect we introduce a resolution factor,
and plot it as a function of branch size in Fig. 6. Here,
are the electrophoreitc mobility of wild- and mutated-type DNA and
is the uncertainty of the electrophoreitc mobility data for the mutated-type DNA, as reflected in the gel band width. For all the gel data analyzed in this work,
remains roughly constant. Combining these observations with previous findings (19
) that electrophoretic mobility of branched structures containing TWJs is independent of the actual position of the branch, it is safe to conclude that introducing a single basepair mismatch to a TWJ near the site of a branch or bulge will increase its gel electrophoreitc mobility.
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The size of all TWJs used in our work is <100 bp, which places them firmly in the conventional Ogston sieving regime. In this regime, the gel electrophoreitc mobility can be expressed as
![]() | (3) |
is the free solution mobility, and
is the retardation coefficient (28
of Eq. 3. We consider each of these mechanisms in detail in the following sections.
Mismatch-induced change in surface charge
A significant change in surface charge is detectable from the migration time difference between TWJs with and without base mismatches under sufficiently high electric fields. The free solution mobility of TWJs with and without a single basepair mismatch was determined using capillary electrophoresis. Fig. 7 shows the free solution mobility of TWJs without point mutations as a function of branch length. It is apparent from this figure that the free solution mobility of all TWJs is
10% lower than that of linear dsDNA of comparable size. However, the difference in free solution mobility between wild- and mutated-type TWJs is negligible and well within the experimental error for CE measurements. In addition, the free solution mobility is seen to have no systematic dependence on the branch size. Similar trends are also observed for TWJs with varying bulge sizes (Fig. 8). Taken together, these results appear to conclusively show that in the Ogston sieving region, the effective separation of wild- and mutated-type TWJs in PA gel is not due to their net surface charge difference. Dissimilarities between the hydrodynamics of TWJs without base mismatches, reflected in the retardation coefficient,
are then the most plausible source of their mobility differences.
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G° = 2.4 kcal/mol for a mismatched duplex (18
50 nm, 150 bp). This means that even a single basepair mismatch may produce a rather large change in the contribution made by the bending free energy of the junction to the overall free energy of formation of the TWJ. Furthermore, the bending energy is sequence dependent, which means that this contribution will vary depending upon details such as what sequences flank the mismatch and possibly even what bases are unpaired. The bending constant for (AT)n is, for example, just 80% of the average value for DNA (28
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0.22. The interarm angle is calculated to be 112°
115°, by assuming that the fluorescein extending from the DNA helix contributes 0.25 nm to the branch length (15
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corresponding to a distance of 7.13 nm, indicates two essentially collinear aligned branches (7.05 nm). It is therefore apparent that introducing a point mutation to the TWJ breaks its structural symmetry and converts it from a nearly planar Y-shaped structure to a distorted T-shaped structure, by reducing the bending angle from 60° to nearly 0° between two branches, one branch with a fully complementary sequence and the other containing a point mutation. It is of course possible that two conformers of mutated TWJ exist, since there are two options in selecting the perfectly formed branch. However, only one of these conformers is observed in our measurement. This high selectivity is believed to originate from the different energy required to bend specific DNA sequences.
All the molecules used in the electrophoresis study are asymmetric, with one branch length (10 bp) significantly smaller than the other two (33 bp). Although there is no obvious reason why this asymmetry should change the interarm angles, as compared to the symmetric TWJ, how the mutated TWJ selects its dominant conformer remains unknown. Two branches of the TWJ are extended from 10 bp to 14 bp and 15 bp to explore whether the actual size of the arms plays any role in determining the dominant conformer. The interarm distance is again maintained below
to ensure measurable FRET efficiencies. Let AW/M represent distance between the ends of the longest backbone (29 bp) and AB, BW represent the end-to-end distance between the other two smaller strands (24
, 25
bp, respectively). Despite the lower energy transfer efficiency due to the increase in branch length, the interarm angle for the fully complementary TWJ can still be readily calculated and found to be
120° (AW: 115 ± 1°, BW: 118 ± 4°, AB: 110 ± 3°). In the case of TWJ containing a single basepair mismatch, the interarm angle computed in the same manner is 180°, 101 ± 3°, 100 ± 5° (AM, BM, AB), which are essentially identical to the interarm angles obtained from FRET analysis of the smaller symmetric TWJs (AM: 180; BM: 96 ± 1°; and AB: 99 ± 2°). In both cases the summation of the three angles yields an unphysical value larger than 360°, reflecting uncertainty in the length contribution from the dye pair and the unknown junction size, i.e., the region where three branches interchange its complementary strand. Again, only one dominant conformer is found for the mutated TWJ. Responding to the introduction of a point mutation, the longest backbone (AW) changes from a 60° bent structure to a nearly linear unbent structure. This dramatic change in conformation is very similar to what is observed in the TWJ containing a 3 bp loop (15
).
It is therefore apparent that introducing even a single basepair mismatch at a TWJ will change its conformation from a planar symmetric Y-shaped structure to a slightly distorted T-shaped structure by unbending the longest backbone. Since molecular conformation is directly associated with hydrodynamic properties, such as translational and rotational diffusivity, these conformational changes can yield large changes in the dynamics of TWJs in gels. To quantify these effects, the program HydroPix (30
) was used to model the DNA molecules and to calculate their hydrodynamics properties. The normal TWJ was modeled as three cylinders connected to form a planar structure with an interarm angle of 120°, whereas the TWJ with a single basepair mismatch was constructed as three cylinders connected with interarm angles of 90°, 90°, and 180°. The calculated rotational and translational diffusivity of these structures are shown in Fig. 11 for varying branch lengths. Although the calculated translational diffusivity shows a negligible difference between the Y-shaped and T-shaped representations of the TWJ, translational diffusivity decreases by 8% when the attached branch length varies from 1 bp to 10 bp, and the rotational diffusivity shows a strong dependence on the molecular conformation and branch length. When the planar symmetry of molecular conformation is broken, the rotational diffusivity increases in some cases by >50% (Fig. 12). The increased rotational diffusivity implies a higher pore sampling rate when DNA electrophoreses in PA gels. The well-known heterogeneity of these gels means that the DNA must continually readjust its orientation to meander from large to small gel pores, normally
1020 nm (31
). The increase of rotational diffusivity due to conformational change also manifests a local maxima 2
20 bp arm length (Fig. 12), which nicely coincides with the trend observed for reduced electrophoretic mobility in PA gels (Fig. 6) at two different gel concentrations. This observation suggests a strong correlation between conformation-induced changes in rotational diffusivity and gel electrophoretic mobility of TWJs.
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20 nm for the systems studied here. However, the difference in excluded volume concentration between T-shaped and Y-shaped TWJs remains almost constant with increasing branch length. If the excluded volume effect is the decisive factor, we would therefore expect similar resolution independence of arm length, which obviously contradicts our experimental observations.
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Mismatch-induced bending stiffness change
The third possible explanation for the increased mobility of TWJs with single base mismatches is that the mismatch basepair softens the junction and makes the TWJ more squeezable when it encounters geometric hindrance during gel electrophoresis. This should allow structures containing mutations to transition more easily from large to small gel pores, even if the arms are not properly aligned. The force applied by the external electrical field (Eq. 4) on DNA is about an order of magnitude smaller than the thermal force that attempts to extract a TWJ trapped in a small gel pore (see Eq. 5). E is the applied electrical field; q is the surface charge of the TWJ; l is the typical size of a small gel pore, taken to be
15 nm. The smallest pore size shown in Fig. 14 for 7.5% PA gel is
20 nm, and the smallest gel concentration that shows distinctive difference between wild and mutant TWJ is larger than 12.5%. Small pore size in PA gels is reported to vary with gel concentration (c) as
(33
), supporting the value of 15 nm used in this calculation.
![]() | (4) |
![]() | (5) |
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Role of mismatch protein in mismatch recognition
Based on the discussion above, the most plausible explanation for the increased mobility of TWJ with base mismatches in PA gels is that unpaired bases near the junction lead to a conformational transition from a Y-shaped to a T-shaped structure. The rotational diffusivity, DR, is sensitive to such a conformational transition in heterogeneous gels because the predicted changes in DR due to Y- to T-shaped conformational change provides a direct and convincing linkage between these two properties.
Thus, we can conclude from the data that once a branch or bulge is introduced to the DNA backbone, as in the most common mechanism for mismatch repair proteins (10
,11
), it triggers a first order conformational transition of dsDNA from a straight linear conformation to a bent structure. The 60° bend in the backbone of the TWJ is in exact accordance with experimental observations for protein-induced DNA bending (12
). This conformation can only be stabilized if the protein forms favorable interactions with the DNA surface to compensate for the energy penalty for forming the bend. To dock the protein and trigger the downstream repair mechanism, a second order conformational transition is needed to differentiate the mismatched type from wild-type DNA. For example, in the E. coli mismatch repair system, once the MutS-heterduplex complex is stabilized, it is believed to recruit another protein, MutL, to form a MutS-MutL-DNA complex to activate the cleavage activity of MutH, which can nick the mismatch-included strand in both directions. This recruiting process requires a structural rearrangement of the MutS-heterduplex complex (11
). Our work indicates that this second order structural transition can actually be achieved by the DNA molecule itself if the duplex is torn open on the mismatch site. Although there is no direct evidence to rule out the possibility that the second order transition may be protein assisted, the conformational transition state suggested by Wang et al. (13
) is readily achievable by DNA without any protein interference. The characteristic bend angle suggested for wild- and mutated-type backbones are
120° and
180°, respectively; in agreement with the trend observed from our FRET measurements on DNA TWJs.
| CONCLUSIONS |
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10 bp) and bulge sizes (2 bp
6 bp). The mobility difference between wild-type and mutated-type TWJ manifests a local maximum with increasing branch length; the resolution in PA gel electrophoresis will be lost completely when the attached branch size becomes comparable to the other two arms of the TWJ (16
A conformational change induced by single basepair mismatch is observed and quantified using FRET experiments. A single basepair mismatch is capable of inducing similar interarm length change in a TWJ, with 10, 14, and 15 bp arms, similar to the 3 bp loop-induced conformational change in symmetric DNA TWJ (14
). The associated change of hydrodynamic properties was calculated using computer simulations. Rotational diffusivity, DR, is found to be sensitive to the conformational change. Specifically, DR increases when the TWJ changes from a Y-shaped to a T-shaped structure. This increase varies with branch length in an analogous manner to the variation of gel electrophoretic mobility with branch length. The rotational diffusivity difference decreased to just 8% for a symmetric TWJ with equal arm length and can be used to explain the loss of resolution between wild- and mutated-type TWJ as branch length increases. The excluded volume concentration was also calculated based on a cubic lattice model. Although the conformational transition form Y-shaped structure to T-shaped structure does cause a slight decrease in calculated excluded volume concentration, the effect is independent of attached arm length.
The extra bending flexibility induced by base mismatch might also contribute to the increased mobility of mutated TWJs in gels. However, only one dominant conformation can be extracted from time-resolved FRET experiments, negating the existence of a subpopulation of TWJ with largely squeezed structure in PA gels. The conformational change in DNA TWJs observed in this study coincides with the conformational change of dsDNA when mismatch repair proteins, such as MutS, bind to it (13
). This suggests that after the mismatch repair protein binds to dsDNA and opens the DNA duplex nonspecifically (6
), the conformational difference between the hetero- and homoduplex can be triggered by internal conformational adjustment of the DNA itself. When the DNA duplex is disrupted by introducing a small bulge or branch, the backbone manifests a
60° bending angle, similar to the bending angle of DNA duplex responding to MutS binding. The bent structure is stable when the sequence on the "disrupted" region is fully complementary. However, the presence of a single basepair mismatch in this region will cause the duplex backbone to release this bending and favors a nearly linear conformation, a conformational transition essential for MutS mismatch recognition (13
). Observation of this conformational change in TWJ with a point mutation suggests that mismatch repair proteins can achieve their mismatch recognition function by simply disrupting the base pairing locally and opening up the duplex.
| ACKNOWLEDGEMENTS |
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Submitted on May 3, 2005; accepted for publication July 18, 2005.
| REFERENCES |
|---|
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2. Cooper, D. N., B. A. Smith, H. J. Cooke, S. Niemann, and J. Schmidtke. 1985. An estimate of unique DNA-sequence heterozygosity in the human genome. Hum. Genet. 69:201205.[CrossRef][Medline]
3. Hart, J. R., M. D. Johnson, and J. K. Barton. 2004. Single-nucleotide polymorphism discovery by targeted DNA photocleavage. Proc. Natl. Acad. Sci. USA. 101:1404014044.
4. Hainaut, P., T. Soussi, B. Shomer, M. Hollstein, M. Greenblatt, E. Hovig, C. Harris, and R. Montesano. 1997. Database of p53 gene somatic mutations in human tumors and cell lines: updated compilation and future prospects. Nucleic Acids Res. 25:151157.
5. Malkin, D., F. P. Li, L. C. Strong, J. F. Fraumeni Jr., C. E. Nelson, D. H. Kim, J. Kassel, M. A. Gryka, F. Z. Bischoff, M. A. Tainsky, and S. H. Friend. 1990. Germ line p53 mutations in a familial syndrome of breast-cancer, sarcomas and other neoplasms. Science. 250:12331238.
6. Prior, T. W., A. C. Papp, P. J. Snyder, M. S. Sedra, L. M. Western, C. Bartolo, R. T. Moxley, and J. R. Mendell. 1994. Heteroduplex analysis of the gene: application to point mutation and carrier detection. Am. J. Med. Genet. 50:6873.[CrossRef][Medline]
7. Nollau, P., and C. Wagener. 1997. Methods for detection of point mutations: performance and quality assessment. Clin. Chem. 43:11141128.
8. Korkko, J., S. Annunen, T. Pihlajamaa, D. J. Prockop, and L. Ala-Kokko. 1998. Conformation sensitive gel electrophoresis for simple and accurate detection of mutations: comparison with denaturing gradient gel electrophoresis and nucleotide sequencing. Proc. Natl. Acad. Sci. USA. 95:16811685.
9. Junicke, H., J. R. Hart, J. Kisko, O. Glebov, I. R. Kirsch, and J. K. Barton. 2003. Bioinorganic chemistry special feature: a rhodium(III) complex for high-affinity DNA base-pair mismatch recognition. Proc. Natl. Acad. Sci. USA. 100:37373742.
10. Banerjee, A., W. Yang, M. Karplus, and G. L. Verdine. 2005. Structure of a repair enzyme interrogating undamaged DNA elucidates recognition of damaged DNA. Nature. 434:612638.[CrossRef][Medline]
11. Sixma, T. K. 2001. DNA mismatch repair: MutS structures bound to mismatches. Curr. Opin. Struct. Biol. 11:4752.[CrossRef][Medline]
12. Obmolova, G., C. Ban, P. Hsieh, and W. Yang. 2000. Crystal structures of mismatch repair protein MutS and its complex with a substrate DNA. Nature. 407:703710.[CrossRef][Medline]
13. Wang, H., Y. Yang, M. J. Schofield, C. Du, Y. Fridman, S. D. Lee, E. D. Larson, J. T. Drummond, E. Alani, P. Hsieh, and D. A. Erie. 2003. DNA bending and unbending by MutS govern mismatch recognition and specificity. Proc. Natl. Acad. Sci. USA. 100:1482214827.
14. Guo, Q., N. C. Seeman, and N. R. Kallenbach. 1989. Site-specific interaction of intercalating drugs with a branched DNA molecule. Biochemistry. 28:23552359.[CrossRef][Medline]
15. Stuhmeier, F., J. B. Welch, A. I. H. Murchie, D. M. J. Lilley, and R. M. Clegg. 1997. Global structure of three-way DNA junctions with and without additional unpaired bases: a fluorescence resonance energy transfer analysis. Biochemistry. 36:1353013538.[CrossRef][Medline]
16. Ma, R. I., N. R. Kallenbach, R. D. Sheardy, M. L. Petrillo, and N. C. Seeman. 1986. Three-arm nucleic acid junctions are flexible. Nucleic Acids Res. 14:97459753.
17. Kim, H. D., G. U. Nienhaus, T. Ha, J. W. Orr, J. R. Williamson, and S. Chu. 2002. Mg2+-dependent conformational change of RNA studied by fluorescence correlation and FRET on immobilized single molecules. Proc. Natl. Acad. Sci. USA. 99:42844289.
18. Zhong, M., M. S. Rashes, and N. R. Kallenbach. 1993. Effects of unpaired bases on the conformation and stability of three-arm DNA junctions. Biochemistry. 32:68986907.[CrossRef][Medline]
19. Heuer, D. M., C. Yuan, S. Saha, and L. A. Archer. 2005. Effect of topological asymmetry on the electrophoretic mobility of branched DNA structures with single base mismatches. Electrophoresis. 26:6470.[CrossRef][Medline]
20. Heuer, D. M., S. Saha, A. T. Kusumo, and L. A. Archer. 2004. Influence of branch length asymmetry on the electrophoretic mobility of rigid rod-like DNA. Electrophoresis. 25:17721783.[CrossRef][Medline]
21. Albarghouthi, M. N., T. M. Stein, and A. E. Barron. 2003. Poly-N-hydroxyethylacrylamide as a novel, adsorbed coating for protein separation by capillary electrophoresis. Electrophoresis. 24:11661175.[CrossRef][Medline]
22. Williams, B. A., and C. Vigh. 1996. Fast, accurate mobility determination method for capillary electrophoresis. Anal. Chem. 68:11741180.
23. Clegg, R. M., A. I. Murchie, A. Zechel, C. Carlberg, S. Diekmann, and D. M. Lilley. 1992. Fluorescence resonance energy transfer analysis of the structure of the four-way DNA junction. Biochemistry. 31:48464856.[CrossRef][Medline]
24. Clegg, R. M., A. I. Murchie, and D. M. Lilley. 1994. The solution structure of the four-way DNA junction at low-salt conditions: a fluorescence resonance energy transfer analysis. Biophys. J. 66:99109.
25. Gohlke, C., A. I. H. Murchie, D. M. J. Lilley, and R. M. Clegg. 1994. Kinking of DNA and RNA helices by bulged nucleotides observed by fluorescence resonance energy-transfer. Proc. Natl. Acad. Sci. USA. 91:1166011664.
26. Vishwasrao, H. D., A. A. Heikal, K. A. Kasischke, and W. W. Webb. 2005. Conformational dependence of intracellular NADH on metabolic state revealed by associated fluorescence anisotrophy. J. Biol. Chem. 280:2511925126.
27. Lakowicz, J. R. 1999. Principles of Fluorescence Spectroscopy, 2nd ed. Kluwer Academic/Plenum Publishers, New York. 368371.
28. Okonogi, T. M., S. C. Alley, A. W. Reese, P. B. Hopkins, and B. H. Robinson. 2000. Sequence-dependent dynamics in duplex DNA. Biophys. J. 78:25602571.
29. Yan, J., and J. F. Marko. 2004. Localized single-stranded bubble mechanism for cyclization of short double helix DNA. Phys. Rev. Lett. 93:108108.[CrossRef][Medline]
30. Torre, J. G. 2001. Building hydrodynamic bead-shell models for rigid bioparticles of arbitrary shape. Biophys. Chem. 94:265274.[CrossRef][Medline]
31. Viovy, J.-L. 2000. Electrophoresis of DNA and other polyelectrolytes: physical mechanisms. Rev. Mod. Phys. 72:813872.[CrossRef]
32. Allison, S. A., Z. Li, D. Reed, and N. C. Stellwagen. 2002. Modeling the gel electrophoresis of short duplex DNA by Brownian dynamics: cubic gel lattice with direct interaction. Electrophoresis. 23:26782689.[CrossRef][Medline]
33. Park, I. H., C. S. Johnson Jr., and D. A. Gabriel. 1990. Probe diffusion in polyacrylamide gels as observed by means of holographic relaxation methods: search for a universal equation. Macromolecules. 23:15481553.[CrossRef]
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