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Structure prediction: Homology modeling
Lecture 8 Structural Bioinformatics Dr. Avraham Samson 81-871
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Why do we need homology modeling ?
To be compared with:
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Structural Genomics project
Aim to solve the structure of all proteins: this is too much work experimentally! Solve enough structures so that the remaining structures can be inferred from those experimental structures The number of experimental structures needed depend on our abilities to generate a model.
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Structural Genomics Proteins with known structures Unknown proteins
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Homology Modeling: why it works
High sequence identity High structure similarity
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Homology Modeling: How it works
Find template Align target sequence with template Generate model: - add loops - add sidechains Refine model
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Fold Recognition Homology modeling refers to the easy case when the template structure can be identified using BLAST alone. What to do when BLAST fails to identify a template? Use more sophisticated sequence methods Profile-based BLAST: PSIBLAST Hidden Markov Models (HMM) Use secondary structure prediction to guide the selection of a template, or to validate a template Use threading programs: sequence-structure alignments Use all of these methods! Meta-servers:
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Fold Recognition Blast for PDB search Full homology modeling packages
Profile based approach HMM Structure-derived profiles Fold recognition and Secondary structure prediction
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Very short loops: Analytic Approach
Wedemeyer, Scheraga J. Comput. Chem. 20, (1999)
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Medium loops: A database approach
Scan database and search protein fragments with correct number of residues and correct end-to-end distances
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Medium loops: A database approach
cRMS (Ǻ) Method breaks down for loops larger than 9 Loop length
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data clustered library Long loops: A fragment-based approach
1) Clustering Protein Fragments to Extract a Small Set of Representatives (a Library) data clustered library
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Generating Loops Fragment library
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Generating Loops Fragment library
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Generating Loops Fragment library
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Generating Loops Fragment library
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Generating Loops Fragment library Threading
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Long loops: A fragment-based approach
Test cases: 20 loops for each loop length Methods: database search, and fragment building, with fragment libraries of size L <cRMS (Ǻ) Loop length
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Loop building: Other methods
Heuristic sampling (Monte Carlo, simulated annealing) Inverse kinematics Relaxation techniques Systematic sampling
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Self-Consistent Mean-Field Sampling
P(J,2) P(J,1) P(J,3)
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Self-Consistent Mean-Field Sampling
P(i,2) P(i,1)+P(i,2)+P(i,3)=1 P(i,1) P(i,3)
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Self-Consistent Mean-Field Sampling
Multicopy Protein i,1 i,2 i,3 j,1 j,3 j,2
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Self-Consistent Mean-Field Sampling
Multicopy Protein Mean-Field Energy E(i,k) = U(i,k) + U(i,k,Backbone) i,1 i,2 i,3 j,1 j,3 j,2
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Self-Consistent Mean-Field Sampling
Multicopy Protein Mean-Field Energy E(i,k) = U(i,k) + U(i,k,Backbone) i,1 i,2 i,3 j,1 j,3 j,2 Update Cycle (Koehl and Delarue, J. Mol. Biol., 239: (1994))
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Self-Consistent Mean-Field Sampling
Another way is simply aligning the side chains as well
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Dead End Elimination (DEE) Theorem
There is a global minimum energy conformation (GMEC) for which there is a unique rotamer for each residue The energy of the system must be pairwise. Each residue i has a set of possible rotamers. The notation ir means residue i has the conformation described by rotamer r. The energy of any conformation C of the protein is given by: Note that:
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Dead End Elimination (DEE) Theorem
Consider two rotamers, ir and it, at residue i and the set of all other rotamer conformations {S} at all residues excluding i. If the pairwise energy between ir and js is higher than the pairwise energy between it and js, for all js in {S}, then ir cannot exist in the GMEC and is eliminated. Mathematically: If then ir does not belong to the GMEC
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Dead End Elimination (DEE) Theorem
This is impractical as it requires {S}. It can be simplified to: If then ir does not belong to the GMEC Iteratively eliminate high energy rotamers: proved to converge to GMEC Desmet, J, De Maeyer, M, Hazes, B, Lasters, I. Nature, 356: (1992)
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Other methods for side-chain modeling
Heuristics (Monte Carlo, Simulated Annealing) SCWRL (Dunbrack) Pruning techniques Mean field methods
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Loop building + Sidechain Modeling: generalized SCMF
Template Add multi-copies of candidate “loops” Add multi-copies of candidate side-chains Final model Koehl and Delarue. Nature Struct. Bio. 2, (1995)
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Homology Modeling Presentation Fold recognition Model building
Loop building Sidechain modeling Refinement Testing methods: the CASP experiment
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Refinement ? CASP6 assessors, homology modeling category:
“We are forced to draw the disappointing conclusion that, similarly to what observed in previous editions of the experiment, no model resulted to be closer to the target structure than the template to any significant extent.” The consensus is not to refine the model, as refinement usually pulls the model away from the native structure!!
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Homology Modeling: Practical guide
Approach 2: Submit target sequence to automatic servers - Fully automatic: - 3D-Jigsaw : - EsyPred3D: - SwissModel: - Fold recognition: - 3D-PSSM: - Useful sites: - Meta server: - PredictProtein:
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Comparative Modeling Server & Program
COMPOSER MODELER InsightII SYBYL
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