Electrostatic Free Energy Landscapes for DNA Helix Bending

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Electrostatic Free Energy Landscapes for DNA Helix Bending Zhi-Jie Tan, Shi-Jie Chen  Biophysical Journal  Volume 94, Issue 8, Pages 3137-3149 (April 2008) DOI: 10.1529/biophysj.107.122366 Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 1 The bending models for a canonical B-form DNA helix with length L. (A) The native DNA helix. (B) The uniform bending mode where the whole helix is bent uniformly along the helical axis. (C) The localized bending mode where only the central six basepairs are bent uniformly along its axis and the two end parts keep straight. The bent DNA helix (bottom) can be characterized by two structural parameters (γ, β). The value γ describes the bending direction and β describes the bending sharpness. The DNA helix is produced from the grooved primitive model, and the red and blue spheres represent the phosphate and the neutral groups, respectively. In the localized bending model, the central bent six basepairs are illustrated in magenta; see Appendix A for the details on the grooved primitive DNA model, the uniform bending model, and the localized bending model (47–51,63). Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 2 The accessible widths of minor and major grooves in the bending direction, as functions of bending angle β (over six basepairs). The shaded circles denote the boundary between accessible/inaccessible widths for Na+ and Mg2+ ions. Note that the minor groove is always inaccessible for hydrated Mg2+, while the major groove is always accessible for Na+ over the shown β-range. Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 3 The three-dimensional plot for the electrostatic bending free energy landscapes ΔGE(γ, β) (in kBT) for uniformly bent (A–C) and locally bent (E–G) DNA helices with different bending configurations (γ, β) in a solution of 1M Na+ (A and E), 0.1M Mg2+ (B and F), and 0.1M small divalent ions (M2+) with radius 3.5Å (C and G). The red and blue colors represent the low and high free energies, respectively. The green circles denote the free energy minima at the landscapes, and the red curve (with arrow) denotes the switch between alternative favorable bending modes. (D and H) The illustrations for the bent DNA helix structures in typical bending directions (γ), where β=25°. Note that γ=2π/5 (7π/5) is the minor-groove-rich (major-groove-rich) bending direction for the uniform bending mode and is the major (minor)-groove bending direction for the localized bending mode. Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 4 The ion-binding configurations for small divalent ions, M2+, radius ∼3.5Å (A–C) and Mg2+ ions (D–F). For each figure panel, the average ion-binding distributions (upper one) and the most probable ion-binding modes (bottom one) are shown, respectively. For the average ion-binding distributions, the green color represents the full neutralization, and the red color describes weak neutralization. For the most probable ion-binding modes, the red spheres represents the unoccupied (bare) phosphates, and the green ones represent the phosphates with tightly bound ions. M2+ concentration is 10mM. The blue lines denote the typical correlated ion configuration across grooves. The shown bending angles β are: (B and C) β=20°; (E) β=10°; and (F) β=25°. Note that γ=2π/5 (7π/5) is the minor-groove-rich (major-groove-rich) bending direction for the uniform bending mode and is the major (minor)-groove bending direction for the localized bending mode. Panel E shows the correlated ion pattern at the central minor groove. It needs to be noted that the minor groove is too narrow to accommodate (large) hydrated Mg2+ and that binding Mg2+ should lie outside of the minor groove; however, the present TBI theory can only give the occupied phosphates by binding ions (47). Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 5 The predicted ion-induced bending angles β¯ of a DNA helix as functions of ion concentrations: Mg2+ and small divalent ions (M2+) with radius 3.5Å, for the uniform (A) and localized (B) bending. For the uniform bending, β shown in figures is scaled to the bending over 6 bps, and for the localized bending, β is the bending angle for the central six basepairs. Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions

Figure 6 The polarization energies ΔGpol calculated from the GB model and the Poisson equation for B-form DNA helices of different lengths. To test the sensitivity of the GB results on the structural scaling parameters Sj (j=p, n, and c for the phosphate sphere, the small neutral sphere, and the central large sphere, shown in red, purple, and yellow, respectively, in Fig. 1), we show three sets of results with (Sp, Sn, Sc)=(0.9, 0.8, 0.55), (1, 0.95, 0.7), and (0.8, 0.65, 0.4) for sets 1, 2, and 3, respectively. Biophysical Journal 2008 94, 3137-3149DOI: (10.1529/biophysj.107.122366) Copyright © 2008 The Biophysical Society Terms and Conditions