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Protein Structure Prediction
using Coarse Grain Force Fields

        Nasir Mahmood

            12.02.2010
Overview

 • Introduction

 • Probabilistic Ab Initio – Standard
    – Score function
    – Search Method
    – Results

 • Probabilistic Ab Initio - Extended
    – Score Function : Introducing Solvation
    – Search Method: Bias Fix
    – Results

 • Outlook

 • Summary
                                               2
“All the information required
by protein to adopt its final
conformation is encoded in
its sequence”

 • information he referred to has not
   been decoded yet

 • interestingly, these days we also
   know about proteins like ‘prions’    Christian B. Anfinsen (1916 - 1995)

                                        Source: http://nobelprize.org/


                                                                              3
X-Ray
                         Crystallography
    Experimental
                                 NMR
      Methods
                          Spectroscopy
N
                             Cryo-EM




                   Time (year)
X-Ray
                         Crystallography
      Experimental
        Methods                NMR
                           Spectroscopy
N
                             Cryo-EM




                     Time (year)




    More than 3 decades and
    only 60000+ structures
                                           5
100 × 10 6
                                                       Sequence
     90 × 10   6
                                                    Database Growth
     80 × 10 6                         X-Ray
                                  Crystallography

     70 × 10 6     Experimental
                                      NMR
                    Methods
                                   Spectroscopy
     60 × 10 6
                                     Cryo-EM

N    50 × 10 6

     40 × 10 6

     30 × 10 6

     20 × 10 6

     10 × 10 6




                                    Time (year)                       6
Experimental Data

                                 X-Ray
          Experimental       Crystallography
           Methods
                                  NMR
                              Spectroscopy
                                                  PDB
Methods




                                                                                    Accuracy
                                Cryo-EM




                                                                 Computation cost
                                Homology




                                                PDB dependence
          Computational
                                Modeling
            Methods
                                     Fold
                                 Recognition

                                    Ab Initio
                                    Modeling

                          Physical Principles                                                  7
• Monte Carlo Methods

            • Molecular Dynamics



              • Physics-based
               • Best but most difficult (Force fields)
               • Computationally expensive

              • Statistics-based        Pi = e - ∆E/kBT
               • Boltzmann distributions
               • Statistical mechanical ensembles

              • We use Descriptive   Statistics
Ab Initio      • Bayesian formulation
               • No hidden approximations
Methods        • No energies but find distributions
                                                          8
• Simulated Annealing /
• Coarse Grained                            Monte Carlo
 •   reduced dimensionality                 • Move set: biased & unbiased
 •   relies on dihedral angles              • Acceptance criterion: ratio
                                              of probabilities
 •   no side chains
 •   5-atoms representation
 •   Fragment Assembly




                                 • Purely Probabilistic Force Field
                                   • Mixture of Probabilities:
                                    • Sequence, Structure, Solvation
Our Ab Initio                    • No energies
 Method                          • No Boltzmann statistics
                                                                            9
Probabilistic
Score Function




                 10
1. Sequence       • Multi-way Bernoulli
                                           E MP
                                    N S A
                                              W
                                          Y F       I D
                                         KG Q H T S     L C




2. Structure   • Representation :
                  • Reduced, Simplified
                  • 5-atoms per amino acid
                  • dihedral angles (phi, psi)
               • Bivariate Gaussian                        11
i
                            i+1

                                i+2


                                  1.5 × 10 6        (B)
      (A)
                Sequence                             Structure
                                           -3.1 -2.0 -0.5 -1.7 -2.0 -1.5 -2.2
  i    A    S   T   C       W     R    I   -1.1 -0.9 -0.7 -0.5 -0.3 -0.8 -1.0
                                           -2.0 -0.5 -1.7 -2.0 -1.5 -2.2 -1.1
i+1     S   T   C   W       R     I   M    -0.9 -0.7 -0.5 -0.3 -0.8 -1.0 -1.1
                                           -0.5 -1.7 -2.0 -1.5 -2.2 -1.1 -2.1
i+2     T   C   W   R       I     M    F   -0.7 -0.5 -0.3 -0.8 -1.0 -1.1 -0.4
                                       …
 …




                                           3.1   2.0 1.5 1.7 -2.0 -1.5 -1.2
 N     P    L   E   N       R     R   V    1.1   0.9 -2.5 2.3 -0.9 -1.2 -0.8

                                       (C)
                                                                                12
Fragment Generation                             Classified
                                           ACAD .. CCAD .. WFTG .. STST..   STDC ..




                                           WFDC .. DCWF .. GAEG .. GAEG .. GGGG ..




                                 Expectation
                                 Maximization

   Fragment                                       Bayesian
     Library          Statistical Models          Classifier
                                                                                 13
14




                                            20 05 -32 80
                            W   E   W   C
                                            87 -71 15 -07
                                            20 05 -32 80
                            W W     E   W
                                            87 -71 15 -07
                                            20 05 -32 80
                            Q W W       E
                                            87 -71 15 -07
                                            20 05 -32 80
87 -71 15 -07




                            A   Q W W
20 05 -32 80




                                            87 -71 15 -07
                Structure




                                            20 05 -32 80
                            T   A   Q W
                                            87 -71 15 -07
                                            20 05 -32 80
                            T   T   A   T
                                            87 -71 15 -07
                                            20 05 -32 80
                            L   T   T   A
                                            87 -71 15 -07
                                            20 05 -32 80
                            T   L   T   I
                                            87 -71 15 -07
   T

                Sequence




                                            20 05 -32 80
                            L   T   L   T
                                            87 -71 15 -07
   L




                                            20 05 -32 80
                            S   L   T   M
                                            87 -71 15 -07
   S




                                            20 05 -32 80
                            A   S   L   T
                                            87 -71 15 -07
   A




                                                                   class 0
                                                                   class 1
                                                                   class 2
                                                                   class 3
                                                                   class 4
                                                                   class 5
                                                                   class 6
                                                                                                   DCWF ..
                                                                                       GAEG ..




                                                                                                             WFDC ..
                                                      GGGG ..


                                                                   GAEG ..




                                                                                                                       Classified
                                                                                                             ACAD ..
                                                                                                 CCAD ..
                                                                                      WFTG ..
                                                         STDC ..



                                                                             STST..
Search Method




                15
Initial (random)                                         p(x i )
              conformation                Relative probabilities: Pi = p(x )
                                                                          i -1
Probability




                                          • Normal methods :   Pi = e - ∆E/kBT
                                    (i)




                                  (i-1)                      Final
                                                             Model


                                 Conformational space                            16
180

                               Random Angle
 0
                                 Generator     PDB
  -180         0         180                        180


         phi       psi
                                                         0




                                                   psi
  93 177 66 14 167 73                31 54
                                                   -180
                                                      -180          0        180
                                                                   phi

                                              Fragment          ≈ 2 × 10 6
                                                                fragments
                                               Library


               Unbiased                                      Biased          17
Interplay of Cartesian Coordinates
           & Dihedral Angles




Choi, V.: 2005, On Updating torsion angles of molecular conformations,   18
J Chem Inf Model 46, 438–444.
Results




          19
Results
                  2hfq




          Model          Native
                                  20
Results   2hd3




Model            Native
                          21
Results   2gzv




                 Psi
                            Phi




  Model                Native
                                  22
Results   2hj1




                 Score
                            Time
                          Temperature




Model
                 Native                 23
Results




          Psi
                   Phi




           Score




                    Time
                   Temperature   24
Score Function:
Introducing Solvation




                        25
26
PDB




      27
Trp




                  PDB

Gly         Lys         Ser




                              28
1. Sequence
                                             • Multi-way Bernoulli

                                                         E MP
                                                  N S A
                                                            W
                                                        Y F     I
                                                       KG QH T S D L C




2. Structure                       3. Solvation
• Representation :                 • Simple Gaussian
    • Reduced, Simplified
    • 5-atoms per amino acid
    • dihedral angles (phi, psi)
• Bivariate Gaussian
                                                                   29
• Mixture Models:                       Re-Classified
                                           Connections
                                                                       ACAD .. CCAD .. WFTG .. STST..   STDC ..
                                           Residues
 PDB                                   
                                       
                                            Geometry
                                            Location in protein
                                                                       WFDC .. DCWF .. GAEG .. GAEG .. GGGG ..




     Sequence Structure Solvation
                      -3.1 -2.0 -0.5 -1.7
      A   S   L   T                       12   07 08 11
                      -1.1 -0.9 -0.7 -0.5
                           -2.0 -0.5 -1.7 -1.2
          S   L   T    I                       07   08 11 09
                           -0.9 -0.7 -0.5 -0.4

                                                               Expectation
                                                               Maximization

Fragment                                                                      Bayesian
  Library                    Statistical Models                               Classifier
                                                                                                            30
Search Method:
Bias Fix & Combining
      Fragments




                       31
Bias Fix




           32
Combining Fragments and
Probabilities




                          33
Results




          34
Results


 1fsv




2hep


          Native   Model   35
Results


 2k4x




 1agt

                   Model
          Native           36
Results


2k53




2k4n


          Native   Model   37
Results




 2hf1




          Native   Model
                           38
Future Outlook

 • Introduce hydrogen
   bonds – as a
   probabilistic term

 • Hydrogen bond          N
   energies have normal
   distribution

 • Use Simple Gaussian
   model                      Hydrogen bond energy
                                   (kcal/mol)


                                                     39
Summary

• Purely Probabilistic Approach for Protein Structure
 Prediction
• Score function consists of a set of probability distributions
• Conformation probabilities - mixture of probabilities, no
 energies at all

• generates protein/protein-like conformations
• long-range interactions not well represented
• In future, hydrogen bond term could improve results

• Application to sequence optimization
• Rapid sampling – combine with other score functions
                                                                  40
Thanks for your attention!

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Protein Structure Prediction using Coarse Grain Force Fields

  • 1. Protein Structure Prediction using Coarse Grain Force Fields Nasir Mahmood 12.02.2010
  • 2. Overview • Introduction • Probabilistic Ab Initio – Standard – Score function – Search Method – Results • Probabilistic Ab Initio - Extended – Score Function : Introducing Solvation – Search Method: Bias Fix – Results • Outlook • Summary 2
  • 3. “All the information required by protein to adopt its final conformation is encoded in its sequence” • information he referred to has not been decoded yet • interestingly, these days we also know about proteins like ‘prions’ Christian B. Anfinsen (1916 - 1995) Source: http://nobelprize.org/ 3
  • 4. X-Ray Crystallography Experimental NMR Methods Spectroscopy N Cryo-EM Time (year)
  • 5. X-Ray Crystallography Experimental Methods NMR Spectroscopy N Cryo-EM Time (year) More than 3 decades and only 60000+ structures 5
  • 6. 100 × 10 6 Sequence 90 × 10 6 Database Growth 80 × 10 6 X-Ray Crystallography 70 × 10 6 Experimental NMR Methods Spectroscopy 60 × 10 6 Cryo-EM N 50 × 10 6 40 × 10 6 30 × 10 6 20 × 10 6 10 × 10 6 Time (year) 6
  • 7. Experimental Data X-Ray Experimental Crystallography Methods NMR Spectroscopy PDB Methods Accuracy Cryo-EM Computation cost Homology PDB dependence Computational Modeling Methods Fold Recognition Ab Initio Modeling Physical Principles 7
  • 8. • Monte Carlo Methods • Molecular Dynamics • Physics-based • Best but most difficult (Force fields) • Computationally expensive • Statistics-based Pi = e - ∆E/kBT • Boltzmann distributions • Statistical mechanical ensembles • We use Descriptive Statistics Ab Initio • Bayesian formulation • No hidden approximations Methods • No energies but find distributions 8
  • 9. • Simulated Annealing / • Coarse Grained Monte Carlo • reduced dimensionality • Move set: biased & unbiased • relies on dihedral angles • Acceptance criterion: ratio of probabilities • no side chains • 5-atoms representation • Fragment Assembly • Purely Probabilistic Force Field • Mixture of Probabilities: • Sequence, Structure, Solvation Our Ab Initio • No energies Method • No Boltzmann statistics 9
  • 11. 1. Sequence • Multi-way Bernoulli E MP N S A W Y F I D KG Q H T S L C 2. Structure • Representation : • Reduced, Simplified • 5-atoms per amino acid • dihedral angles (phi, psi) • Bivariate Gaussian 11
  • 12. i i+1 i+2 1.5 × 10 6 (B) (A) Sequence Structure -3.1 -2.0 -0.5 -1.7 -2.0 -1.5 -2.2 i A S T C W R I -1.1 -0.9 -0.7 -0.5 -0.3 -0.8 -1.0 -2.0 -0.5 -1.7 -2.0 -1.5 -2.2 -1.1 i+1 S T C W R I M -0.9 -0.7 -0.5 -0.3 -0.8 -1.0 -1.1 -0.5 -1.7 -2.0 -1.5 -2.2 -1.1 -2.1 i+2 T C W R I M F -0.7 -0.5 -0.3 -0.8 -1.0 -1.1 -0.4 … … 3.1 2.0 1.5 1.7 -2.0 -1.5 -1.2 N P L E N R R V 1.1 0.9 -2.5 2.3 -0.9 -1.2 -0.8 (C) 12
  • 13. Fragment Generation Classified ACAD .. CCAD .. WFTG .. STST.. STDC .. WFDC .. DCWF .. GAEG .. GAEG .. GGGG .. Expectation Maximization Fragment Bayesian Library Statistical Models Classifier 13
  • 14. 14 20 05 -32 80 W E W C 87 -71 15 -07 20 05 -32 80 W W E W 87 -71 15 -07 20 05 -32 80 Q W W E 87 -71 15 -07 20 05 -32 80 87 -71 15 -07 A Q W W 20 05 -32 80 87 -71 15 -07 Structure 20 05 -32 80 T A Q W 87 -71 15 -07 20 05 -32 80 T T A T 87 -71 15 -07 20 05 -32 80 L T T A 87 -71 15 -07 20 05 -32 80 T L T I 87 -71 15 -07 T Sequence 20 05 -32 80 L T L T 87 -71 15 -07 L 20 05 -32 80 S L T M 87 -71 15 -07 S 20 05 -32 80 A S L T 87 -71 15 -07 A class 0 class 1 class 2 class 3 class 4 class 5 class 6 DCWF .. GAEG .. WFDC .. GGGG .. GAEG .. Classified ACAD .. CCAD .. WFTG .. STDC .. STST..
  • 16. Initial (random) p(x i ) conformation Relative probabilities: Pi = p(x ) i -1 Probability • Normal methods : Pi = e - ∆E/kBT (i) (i-1) Final Model Conformational space 16
  • 17. 180 Random Angle 0 Generator PDB -180 0 180 180 phi psi 0 psi 93 177 66 14 167 73 31 54 -180 -180 0 180 phi Fragment ≈ 2 × 10 6 fragments Library Unbiased Biased 17
  • 18. Interplay of Cartesian Coordinates & Dihedral Angles Choi, V.: 2005, On Updating torsion angles of molecular conformations, 18 J Chem Inf Model 46, 438–444.
  • 19. Results 19
  • 20. Results 2hfq Model Native 20
  • 21. Results 2hd3 Model Native 21
  • 22. Results 2gzv Psi Phi Model Native 22
  • 23. Results 2hj1 Score Time Temperature Model Native 23
  • 24. Results Psi Phi Score Time Temperature 24
  • 26. 26
  • 27. PDB 27
  • 28. Trp PDB Gly Lys Ser 28
  • 29. 1. Sequence • Multi-way Bernoulli E MP N S A W Y F I KG QH T S D L C 2. Structure 3. Solvation • Representation : • Simple Gaussian • Reduced, Simplified • 5-atoms per amino acid • dihedral angles (phi, psi) • Bivariate Gaussian 29
  • 30. • Mixture Models: Re-Classified  Connections ACAD .. CCAD .. WFTG .. STST.. STDC ..  Residues PDB   Geometry Location in protein WFDC .. DCWF .. GAEG .. GAEG .. GGGG .. Sequence Structure Solvation -3.1 -2.0 -0.5 -1.7 A S L T 12 07 08 11 -1.1 -0.9 -0.7 -0.5 -2.0 -0.5 -1.7 -1.2 S L T I 07 08 11 09 -0.9 -0.7 -0.5 -0.4 Expectation Maximization Fragment Bayesian Library Statistical Models Classifier 30
  • 31. Search Method: Bias Fix & Combining Fragments 31
  • 32. Bias Fix 32
  • 34. Results 34
  • 35. Results 1fsv 2hep Native Model 35
  • 36. Results 2k4x 1agt Model Native 36
  • 37. Results 2k53 2k4n Native Model 37
  • 38. Results 2hf1 Native Model 38
  • 39. Future Outlook • Introduce hydrogen bonds – as a probabilistic term • Hydrogen bond N energies have normal distribution • Use Simple Gaussian model Hydrogen bond energy (kcal/mol) 39
  • 40. Summary • Purely Probabilistic Approach for Protein Structure Prediction • Score function consists of a set of probability distributions • Conformation probabilities - mixture of probabilities, no energies at all • generates protein/protein-like conformations • long-range interactions not well represented • In future, hydrogen bond term could improve results • Application to sequence optimization • Rapid sampling – combine with other score functions 40
  • 41. Thanks for your attention!