Open Access Article
Daniel G.
Singleton
a,
Rohanah
Hussain
b,
Giuliano
Siligardi
b,
Pawan
Kumar
c,
Patrick J.
Hrdlicka
c,
Nina
Berova
d and
Eugen
Stulz
*a
aSchool of Chemistry and Institute for Life Sciences, University of Southampton, Highfield, Southampton, SO17 1BJ, UK. E-mail: est@soton.ac.uk; Web: http://www.southampton.ac.uk/chemistry/about/staff/est.page?
bDiamond Light Source, Harwell Science and Innovation Campus, Didcot, Oxfordshire OX11 0DE, UK
cDepartment of Chemistry, University of Idaho, Moscow, ID 83844, USA
dDepartment of Chemistry, Columbia University, 3000 Broadway, New York, NY 10027, USA
First published on 22nd September 2015
Porphyrins were attached to LNA uridine building blocks via rigid 5-acetylene or more flexible propargyl-amide linkers and incorporated into DNA strands. The systems show a greatly increased thermodynamic stability when using as little as three porphyrins in a zipper arrangement. Thermodynamic analysis reveals clustering of the strands into more ordered duplexes with both greater negative ΔΔS and ΔΔH values, and less ordered duplexes with small positive ΔΔS differences, depending on the combination of linkers used. The exciton coupling between the porphyrins is dependent on the flanking DNA sequence in the single stranded form, and on the nature of the linker between the nucleobase and the porphyrin in the double stranded form; it is, however, also strongly influenced by intermolecular interactions. This system is suitable for the formation of stable helical chromophore arrays with sequence and structure dependent exciton coupling.
Building blocks consisting of porphyrins covalently attached to nucleotides26–28 offer great versatility due to their tuneable electrochemical and optical properties. Methods for attachment include modification of the nucleobases,29–35 ribofuranose residues,35–43 phosphate backbone44–47 and using acyclic linkers.18,48–51 This led to assemblies in which porphyrin residues were positioned as 3′- or 5′-molecular caps,39,48,50,52,53 and used instead of a nucleobase in the middle of the helix18,49,51 or as a label in the minor37,42,43,47 and major30–35 grooves. The systems have been used to detect structural switching using chiroptical methods,39,46,54,55 realize viral DNA sensing using micro-electrochemistry,56 and form reversible photonic wires through hybridization.33 Porphyrins have been shown to be particularly useful substituents for DNA based bio-nanotechnology, allowing the formation of DNA tubes57 or acting as lipophilic anchors for insertion of nanopores58,59 and electronic systems into lipid bilayers.60
Incorporation of multiple porphyrins can lead to substantial thermodynamic destabilization of the duplex when only one strand is modified;30 this can be compensated by arranging the porphyrins in interstrand zippers, resulting in the formation of very stable duplexes.31,33 Here we investigated the use of porphyrin-LNA (LNA = locked nucleic acid, LNA-P) as building blocks due to its potential ability to further stabilize the DNA duplex.61
The advantage of using C5-functionalization of pyrimidine bases is that the substituents can precisely be oriented into the major groove of the DNA.30,62 In this respect, the LNA modifier is identical to the 2′-deoxyuridines (dU) normally used for modifying DNA. This has been shown for other systems using C5-modified LNA,63–65 and generally contrasts the attachment of substituents on the 2′-position of the ribose which positions them into the minor groove.62 Here we show that the LNA modification indeed has a positive effect on duplex stability despite the very large and hydrophobic porphyrin substituents, and that the excitonic coupling between the chromophores can be modulated by selecting different linkers to the substituent.
| ODN duplex | T m/°C [ΔTm] | ΔH/kJ mol−1 [ΔΔH] | −T298ΔS/kJ mol−1 [Δ(−T298ΔS)] | ΔG298/kJ mol−1 [ΔΔG298] | |
|---|---|---|---|---|---|
| a Data obtained by thermal denaturing using UV monitoring. b Data obtained by thermal denaturing using CD monitoring; ΔTm is calculated relative to the base value obtained by the same method. The Tm values were obtained from the first derivative of the melting curves at 260 nm (0.1 °C min−1, no hysteresis was observed; 2.5 μM DNA, 50 mM phosphate buffer, 100 mM NaCl, 1 mM Na2EDTA, pH 7.0). | |||||
| a | U1 5′-GTG ATA TGC | 37.6 | −279 ± 0.2 | 233 | −46.4 |
| U2 3′-CAC TAT ACG | 39.7b | −285 ± 12b | 239b | −45.9b | |
| b | R1 5′-GTG A A TGC |
32.5 [−5.1] | −261 ± 1 [+18] | 220 [−13] | −40.7 [+5.7] |
| U2 3′-CAC TAT ACG | |||||
| c | U1 5′-GTG ATA TGC | 33.0 [−4.6] | −281 ± 0.6 [−2] | 239 [+6] | −41.9 [+4.5] |
R2 3′-CAC AT ACG |
34.5b [−5.2] | −283 ± 6b [+2] | 241 [+2] | −42.1b [+4.3] | |
| d | U1 5′-GTG ATA TGC | 31.4 [−6.2] | −255 ± 0.7 [+24] | 215 [−18] | −40.3 [+6.1] |
R3 3′-CAC TA ACG |
|||||
| e | U1 5′-GTG ATA TGC | 27.7 [−9.9] | −254 ± 0.5 [+25] | 217 [−16] | −36.6 [+9.8] |
R4 3′-CAC A ACG |
|||||
| f | F1 5′-GTG A A TGC |
36.7 [−0.9] | −356 ± 0.2 [−77] | 308 [+75] | −47.7 [−1.3] |
| U2 3′-CAC TAT ACG | |||||
| g | U1 5′-GTG ATA TGC | 35.7 [−1.9] | −257 ± 0.3 [+22] | 214 [−19] | −42.6 [+3.8] |
F2 3′-CAC AT ACG |
|||||
| h | U1 5′-GTG ATA TGC | 35.4 [−2.2] | −333 ± 0.1 [−54] | 287 [+54] | −45.9 [+0.5] |
F3 3′-CAC TA ACG |
|||||
| i | U1 5′-GTG ATA TGC | 29.9 [−7.7] | −203 ± 0.7 [+76] | 165 [−68] | −37.5 [+8.9] |
F4 3′-CAC A ACG |
28.9b [−10.8] | −222 ± 7b [+63] | 186b [−53] | −35.7b [+10.7] | |
| j | R1 5′-GTG A A TGC |
35.6 [−2.0] | −357 ± 0.8 [−78] | 310 [+77] | −47.2 [−0.8] |
R2 3′-CAC AT ACG |
|||||
| k | R1 5′-GTG A A TGC |
35.5 [−2.1] | −368 ± 0.2 [−89] | 321 [+88] | −46.9 [−0.5] |
R3 3′-CAC TA ACG |
|||||
| l | R1 5′-GTG A A TGC |
39.7 [+2.1] | −362 ± 0.2 [−83] | 312 [+79] | −50.4 [−4.0] |
R4 3′-CAC A ACG |
|||||
| m | F1 5′-GTG A A TGC |
36.8 [−0.8] | −344 ± 0.2 [−65] | 297 [+64] | −46.7 [−0.3] |
F2 3′-CAC AT ACG |
|||||
| n | F1 5′-GTG A A TGC |
35.9 [−1.7] | −256 ± 0.3 [+23] | 213 [−20] | −42.5 [+3.9] |
F3 3′-CAC TA ACG |
|||||
| o | F1 5′-GTG A A TGC |
40.9 [+3.3] | −274 ± 0.2 [+5] | 226 [−7] | −48.3 [−1.9] |
F4 3′-CAC A ACG |
|||||
| p | R1 5′-GTG A A TGC |
37.7 [+0.1] | −344 ± 0.2 [−65] | 295 [+62] | −48.5 [−2.1] |
F2 3′-CAC AT ACG |
|||||
| q | R1 5′-GTG A A TGC |
37.8 [+0.2] | −270 ± 0.2 [+9] | 225 [−8] | −45.5 [+0.9] |
F3 3′-CAC TA ACG |
38.2b [−1.5] | −348 ± 4b [−63] | 300b [+61] | −47.8b [+1.4] | |
| r | R1 5′-GTG A A TGC |
41.3 [+3.7] | −349 ± 0.1 [−70] | 297 [+70] | −52.0 [−5.6] |
F4 3′-CAC A ACG |
|||||
| s | F1 5′-GTG A A TGC |
38.0 [+0.4] | −280 ± 0.5 [−1] | 234 [+1] | −46.3 [+0.1] |
R2 3′-CAC AT ACG |
|||||
| t | F1 5′-GTG A A TGC |
40.5 [+2.9] | −269 ± 0.4 [+10] | 221 [−12] | −47.8 [−1.4] |
R3 3′-CAC TA ACG |
|||||
| u | F1 5′-GTG A A TGC |
42.6 [+5.0] | −287 ± 0.4 [−8] | 237 [−4] | −50.3 [−3.9] |
R4 3′-CAC A ACG |
|||||
DNA duplexes were designed to feature either one porphyrin at a central position (Table 1, entries b, c, d, f, g, h), two porphyrins on one of the strands (entries e, i), interstrand zipper arrays with two porphyrins (entries j, k, m, n, p, q, s, t), or three porphyrins (entries l, o, r, u).
Detailed analysis of the Tm-values shows that the influence in the zipper-systems is not a simple sum of the modifications. To illustrate, R1·U2 and U1·R2 show ΔTm = −5.1 °C and ΔTm = −4.6 °C, respectively, whereas the duplex R1·R2 shows ΔTm = −2.0 °C. The same is the case for R1·R3, and this effect is even more pronounced in R1·R4. In contrast, the stabilizing effect is less pronounced when both strands are modified by the flexible linker (Table 1, m–o), suggesting that flexibility is detrimental for array stability. This means that placement of the R monomers in zipper arrangements counteracts the inherent destabilizing properties of the R monomers more efficiently than is the case with the F monomers; in other words, ΔΔTm is larger for R than for F when comparing U·X to X·X. That being said, porphyrin zippers that entail F monomers, and especially mixtures of F and R monomers, are the most stable in absolute terms. F1·R4 shows the highest stabilization effect with a ΔTm = +5.0 °C. This increase of 1.7 °C per porphyrin is decisively larger than that seen with the dU-P system (0.3–0.5 °C),31,33 suggesting that array formation between porphyrin units is more stabilising in LNA-P based systems.
In the closely related dU-zipper system, which contains six porphyrins per modified strand, the order of stabilisation was found to be U·F > F·F > U·R > R·F > R·R.31 In the LNA-system, the order is F·R > F·F > R·R > U·F > U·R. This suggests that (i) the less restricted dU-P is better tolerated by an unmodified complementary strand, and in both dU-P and LNA-P the flexible linker is beneficial; (ii) a certain degree of flexibility is necessary in order to form stable zipper arrays; (iii) the preorganised LNA modifier forms a duplex in which the mixed porphyrin array forms a better stack whereas dU adjusts better to flexible linker. It was suggested previously through molecular modelling that the mixed porphyrin system forms a more evenly distributed porphyrin arrangement in the major groove of the duplex.31 This, however, applies only to the zipper-arrangement; the thermodynamic analysis of all combinations is more complex as discussed further below. An influence of the linker length in F cannot be ruled out to act in combination with the increased flexibility.
Overall, hydrophobic interactions exert a positive effect with increasing number of porphyrins, and the system is very sensitive to the nature of the linker and sequence context of the modification. The melting temperatures were, in a few cases, also determined using CD-melting (Table 1) and are in good agreement with the UV-melting temperatures. The overall duplex structure continues to exhibit the B-form helical conformation where the melting is reflected by a global change of the molecule, and is not affected by secondary structures or intermolecular interactions induced by the porphyrin (see below).
The melting curves were fitted to provide thermodynamic parameters (see Table 1 and ESI†). The differences in enthalpy and entropy, as expressed in ΔΔH and ΔΔS, are illustrative of the influence of the modification compared to the unmodified DNA duplex. Plotting ΔΔS vs. ΔΔH shows a linear correlation with an intercept very close to the origin (red line in Fig. 1a); the intercept of −5.8 J mol−1 and slope of 3.15 K agrees well with the reported values for a series of LNA strands (intercept 9.5 J mol−1, slope 2.95 K).66
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| Fig. 1 Thermodynamic plots of the porphyrin-LNA duplexes. Data are taken from Table 1. (a) Enthalpy–entropy compensation with linear regression [ΔΔS = −5.88 + (3.15 K)ΔΔH; R2 = 0.996]. (b) Correlation between ΔΔH and ΔΔG298 demonstrating that there is a linear correlation between ΔΔG and ΔΔH.66 (c) Enthalpy–entropy-change in ΔTm correlation showing further clustering when compared to net change of entropy. (d) Hierarchical analysis using the euclidean distance carried out by OriginLab software presenting five clusters of duplex samples. The dashed circle indicates the classification of the three groups identified in (a), (b) and (c); the main groups can be further divided into five major subgroups. | ||
From a global point of view, the plots of thermodynamic parameters ΔΔS vs. ΔΔH revealed one isolated and two main groups of duplex architecture systems (Fig. 1a). The group comprising the f, h, j, k, l, m, p and r duplex systems with both greater negative ΔΔS and ΔΔH values should be considered to be more ordered compared to the reference duplex “a” relative to which the ΔΔS and ΔΔH values were calculated. The second group comprising the remaining duplex systems (except “i”) with small positive ΔΔS differences can be viewed as less ordered than “a”. The duplex “i” (U1·F4) clearly falls outside the clustering, indicating that the use of two flexible F monomers on one DNA strand is enthalpically very unfavourable. The systems U·F, R·R and R·F fall mainly into the first group, and the systems U·R, F·F and F·R can be predominantly found in the second clustering.
The enthalpy–entropy compensation has been discussed for LNA, and since the plot of ΔΔG298vs. ΔΔH shows a positive correlation rather than random scattering (Fig. 1b) it suggests that the compensation is not due to experimental error, and that the porphyrin-LNA building blocks can stabilize the duplex by either preorganization or improved stacking, but not both simultaneously.66
From the ΔΔG298 and ΔΔH plot (Fig. 1b), it can be deduced that the duplex architecture of the first group is energetically more favourable than that of the reference duplex “a”, whereas for the second group the difference is smaller and towards less stable duplex formation than “a” with “i” forming the least stable duplex. The 3D plot of Tm, ΔΔH and ΔΔS is a better way of representing the thermodynamic parameters (Fig. 1c) and shows the trends of the three groups in a more accurate and complete way. The cluster analysis as shown in Fig. 1d is consistent with the broad classification of the duplex architectures as revealed in Fig. 1a–c. In fact, the systems can be represented in five major subgroups with the systems {a, c, o, q, s, t, u} with mainly F·R zippers; {b, d, e, g, n} with mainly U·R duplexes; {i}; {f, j, k, l} with mainly R·R zippers; and {h, m, p, r} with mainly R·F zippers. Outliers are present in each of the groups.
The destabilizing characteristics of R-modified ODNs (R·U or U·R) are of an enthalpic nature (ΔΔH > 0 kJ mol−1), consistent with structural perturbation by the porphyrin in the major groove. The underlying structural reasons for the destabilizing properties of the monomer F (F·U or U·F) appear to be much more sequence/position-dependent since highly unfavourable entropic contributions are observed in some cases (see Δ(−T298ΔS) for F1·U2), while strongly unfavourable enthalpic contributions are seen in others (see ΔΔH for U1·F2). In the zipper arrays, R stabilizes the duplexes through enthalpic contributions, in agreement with the formation of π–π stacks (ΔΔH ≪ 0 kJ mol−1 for R·R). The more flexible F in the F·F arrays stabilizes DNA duplexes through favourable enthalpic contributions in some constructs (−1 zipper constructs) and entropic contribution in others (+1 zipper construct). Finally, the R·F hetero-arrays are either stabilized due to strong enthalpic contributions (e.g., R1·F2), or through minor differences in enthalpy/entropy contributions (F1·R3).
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| Fig. 3 CD spectra of porphyrin-LNA strands of selected examples showing the porphyrin region of the spectra. (a) and (b) spectra of single strands with LNA-1 or LNA-2 modification, respectively. (c) and (d) spectra for selected duplexes where the same modifier has been used in both strands. (e) Comparison of stands U1·R3/F3 in pure water or in 1 M NaCl (50 mM phosphate buffer) solution. (f) Mixed LNA duplexes where the complementary strands have been modified with different modifiers. Δε values are given per porphyrin (normalized to the number of porphyrins present). Conditions as in Fig. 2. | ||
Particularly interesting are the strands R4 and F4 containing two porphyrins, which do show differences going from ssODN to dsODN forms, since a combination of intra- and intermolecular interactions determines the shape of the overall CD profile. The differences between the single and double stranded forms demonstrate the sensitivity of CD spectroscopy, which allows to distinguish between the intramolecular 1,3-porphyrin interactions and the intermolecular stacking. Comparing the R with the F series confirms that the added flexibility of the linker induces different orientations of the porphyrins, giving a better overlap of the π-systems which is seen in the larger bisignate bands of the spectra.
Similar trends can be seen in the zipper arrays R·R and F·F. Both the R- and the F-series show similar CD spectra (Fig. 3c and d), indicating that the porphyrins adopt a similar chiral twist. In the F-series, the porphyrins clearly act as circular oscillators since due to the restricted rotation around the bond between the porphyrin and the functionalized phenyl group both Soret components Bx and By are given equal weight.76 This results into complex CD bands consisting of multiple exciton couplet contributions; the porphyrins seem to be closer aligned due to the added flexibility of the linker. Exceptions are the systems R1·R4 and F1·F4, where the CD signals do not appear as a superposition of the +1 or −1 interstrand zipper-arrangements. We speculate that the sterical demand of the porphyrins distorts the array formation. Mixed arrays R·F and F·R have more distorted CD signatures as can be seen from Fig. 3f. The arrays R1·F2 and R1·F3 show similar signatures in the spectra and their porphyrin arrangement seems comparable; the same holds for the arrays R1·F4 and F1·R4. These arrays also have ΔTm values in a similar range (Table 1). Whilst it is not possible to deduce the structure of the arrangement from the CD spectra, the overall picture does confirm that the type of linker (acetylene vs. propargyl-amide) as well as the sequence context strongly influences the intramolecular interactions and leads to a different orientation of the porphyrins in the major groove of the DNA.31 Particularly the use of mixed linker systems seems advantageous in terms of forming more evenly distributed porphyrin stacks.
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| Fig. 4 CD spectra of zinc metallated porphyrin arrays, containing either (a) R4-Zn or (b) F4-Zn, in comparison with the non-metallated duplexes. Δε values are given per porphyrin (normalized to the number of porphyrins present). Conditions as in Fig. 2. | ||
Footnote |
| † Electronic supplementary information (ESI) available: Synthetic procedures for the building blocks and DNA strands, full spectroscopic analysis of the ssDNA and duplex systems. See DOI: 10.1039/c5ob01681a |
| This journal is © The Royal Society of Chemistry 2016 |