Biomodeling: DNA-binding proteins (PCNA)
Intro
Download link: https://www.dropbox.com/scl/fo/793kcxhjhj7q7ye5sh51y/h?rlkey=1rrx9y0h1iuzc7suh2q15sfbq&dl=0
In PCNA folder, you can find the structure and XTC file from my simulation.
Intro
There are several well known DNA-binding motif proteins.
In those DNA-binding proteins, basic residues bind to
Backbone phosphates: non-specific (e.g., RNA polymerase).
Major grooves: motif-level, specific and relatively weaker (e.g., zinc finger, helix-turn-helix etc.).
Minor grooves: single residue-level, specific and relatively stronger (e.g., histone, exonuclease etc.).
DNA-binding proteins diffuse along DNA to find the target sites!!!
References
You, S., Lee, H. G., Kim, K. & Yoo, J. Improved Parameterization of Protein-DNA Interactions for Molecular Dynamics Simulations of PCNA Diffusion on DNA. J Chem Theory Comput 16, 4006-4013 (2020). https://doi.org/10.1021/acs.jctc.0c00241
Blainey, P. C. et al. Nonspecifically bound proteins spin while diffusing along DNA. Nat Struct Mol Biol 16, 1224-1229 (2009). https://doi.org/10.1038/nsmb.1716
Kochaniak, A. B. et al. Proliferating cell nuclear antigen uses two distinct modes to move along DNA. J Biol Chem 284, 17700-17710 (2009). https://doi.org/10.1074/jbc.M109.008706
Diffusion of PCNA in MD simulations
In Kochaniak et al., you can find the single-molecule measurements of a PCNA complex as a function of time, y(t).
Using y(t), we can calculate the mean-squared-displacement (MSD) curve.
Questions
Questions
Diffusion coefficient of the protein complex?
Translational vs. rotational?
What is the physical nature of the protein-DNA contacts?
Visual inspection
Radial distribution functions?
What else?
PCNA in MD simulations
PCNA is a homotrimeric ring-shaped protein complex.
PDB: 5L7C
Put the PCNA structure to an infinitely long DNA from the web server.
Then, follow a typical MD simulation protocol.
Perform the simulation for a few microseconds.
In the Dropbox folder (PCNA), you can find a trajectory file.
Mean-Squared Displacement (MSD) and Diffusion Coefficient
For a 1D diffusion case, the diffusion coefficient is defined as MSD(∆ t)= 2D∆.t
A Python example.
https://stackoverflow.com/questions/31264591/mean-square-displacement-python
import numpy as np
# calculate COM of PCNA and put the z coordinates to zdata array.
r = np.sqrt(zdata**2)
diff = np.diff(r) #this calculates r(t + dt) - r(t)
diff_sq = diff**2
MSD = np.mean(diff_sq)