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A COMPLEX NETWORK APPROACH TO FOLLOWING THE PATH OF ENERGY IN PROTEIN CONFORMATIONAL CHANGES Del Jackson CS 790G Complex Networks - 20091019
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Outline Background Related Work Methods
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Hypothesis Utilize existing techniques to characterize a protein network Explore for different motifs based upon all aspects of molecular modeling
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Proteins Biopolymer From 20 amino acids Diverse range of functions Sequence Structure Function
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Protein Structure Primary Sequence of amino acids Secondary Motifs
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Protein Structure Tertiary Domains Quaternary “Hinges” exist between domains
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Fundamental Questions
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Motivation Misfolded proteins lead to age onset degenerative diseases Pharmaceutical chaperones Fold mutated proteins to make functional
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Simulation Methods/Techniques Energy Minimization Molecular Dynamics (MD) Simulation Langevin Dynamics (LD) Simulation Monte Carlo (MC) Simulation Normal Mode (Harmonic) Analysis Simulated Annealing
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Molecular Dynamics Computer simulation using numerical methods Based on math, physics, chemistry Initial value problem
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Molecular Dynamics Limitations Long simulations inaccurate Cumulative errors in numerical integration Huge CPU cost 500 µ s simulation ran in 200,000 CPUs Without shared memory and continuous communication Coarse-graining Empirical method but successful
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Elastic Network Model Representing proteins mass and spring network Nodes: Mass α- carbons Edges: Springs Interactions
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Complicated and the Complex Emergent phenomenon “Spontaneous outcome of the interactions among the many constituent units” Forest for the trees effect “Decomposing the system and studying each subpart in isolation does not allow an understanding of the whole system and its dynamics” Fractal-ish “…in the presence of structures whose fluctuations and heterogeneities extend and are repeated at all scales of the system.”
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Network Metrics Betweenness Closeness Graph density Clustering coefficient Neighborhoods Regular network in a 3D lattice Small world Mostly structured with a few random connections Follows power law
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PDB
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Converting PDB to network file VDM Babel
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Test Approach
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Flexweb
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Flexweb - FIRST Floppy Inclusions and Rigid Substructure Topography Identifies rigidity and flexibility in network graphs 3D graphs Generic body bar (no distance, only topology) Full atom description of protein (PDB)
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FIRST Based on body-bar graphs Each vertex has degrees of freedom (DOF) Isolated: 3 DOF x-, y-, z-plane translations One edge: 5 DOF 3 translations (x, y, z) 2 rotations Two+ edges: 6 DOF 3 translations 3 rotations
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FIRST – body bar Bar represents each degree of freedom 5 bars more rigid than node with 2 bars 6 bars (5 bars per site with only 1 atom)
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Pebble game algorithm Determines how bars affect degrees of freedom in system Each DOF is represented by a pebble
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Pebble game algorithm Small set of rules for moving pebbles on and off bars One per bar Game ends when no more valid moves exist Determines if possible to rotate around edge (flexible) or if it is locked (rigid)
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Pebble Game results Flexible hinges Hyperstatic
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Other tools to incorporate FRODA Framework Rigidity Optimized Dynamics Algorithm Maintains a given set of constraints, Covalent bonds, hydrogen bonds and hydrophobic tethers Bonding- or contact-based, with no long-range interactions in the system TIMME FlexServ
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Other tools to incorporate FRODA TIMME Tool for Identifying Mobility in Macromolecular Ensembles Identifies rigidity and flexibility in snapshots of networks Agglomerative hierarchy based on standard deviation of distances between pairs of sites from mean value over 2 or more snapshots FlexServ
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Other tools to incorporate FRODA TIMME FlexServ Coarse grained determination of protein dynamics using NMA, Brownian Dynamics, Discrete Dynamics User can also provide trajectories Complete analysis of flexibility Geometrical, B-factors, stiffness, collectivity, etc.
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Experimental Data Cardiac myopathies
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Experimental Data Access to 15 mutations in skeletal myosin Affects on function are characterized
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Combine all approaches
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Derived Topology Nodes Alpha carbons Edges Weight determined by results of other algorithms Topological view of molecular dynamics/simulations
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First Step Create one-all networks Try different weights on edges Start removing edges Apply network statistics Betweenness, closeness, graph density, clustering coefficient, etc See if reflect changes in function (from experimental data)
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Questions?
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