Team:TU Darmstadt/modelling/Structure

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Modelling | Statistics | Structure




Homology Modelling

While our proteins are functionally described in literature and during the IGEM competition, only part of the structures are available in the protein data bank. For further work and visualizations, protein structures are indispensable. We used Yasara Structure [1]⁠ to calculate 3-dimensional structures of all of our proteins for the IGEM.





Workflow

Description how our Yasara script calculates homology model[7]: DKL

  1. Sequence is PSI-BLASTed against Uniprot [2]
  2. Calculation of a position-specific scoring matrix (PSSM) from related sequences
  3. Using the PSSM to search the PDB for potential modeling templates
  4. The Templates are ranked based on the alignment score and the structural quality[3]⁠
  5. Deriving additional information’s for template and target (prediction of secondary structure, structure-based alignment correction by using SSALN scoring matrices [4])⁠.
  6. A graph of the side-chain rotamer network is built, dead-end elimination is used to find an initial rotamer solution in the context of a simple repulsive energy function [5]⁠
  7. The loop-network is optimized using a high amount of different orientations
  8. Side-chain rotamers are fine-tuned considering electrostatic and knowledge-based packing interactions as well as solvation effects.
  9. An unrestrained high-resolution refinement with explicit solvent molecules is run, using the latest knowledge-based force fields[6]⁠.




Application

All these steps are performed to every template used for the modeling approach. For our project we set the maximum amount of templates to 20. Every derived structure is evaluated using an average per-residue quality Z-scores. At last a hybrid model is built containing the best regions of all predictions. This procedure make prediction’s accurate and thus more realistic. For the evaluation we used the Yasara Z-scores.A Z-score describes how many standard deviations the model quality is away from the average high-resolution X-ray structure. Negative values indicate that the homology model looks worse than a high-resolution X-ray structure. The overall Z-scores for all models have been calculated as the weighted averages of the individual Z-scores using the formula Overall = 0.145*Dihedrals + 0.390*Packing1D + 0.465*Packing3D [7].

Parameters
We used the Yasara script hm_build.mcr for the model creation with the following parameters:

    Modeling speed (slow = best): Slow
    Number of PSI-BLAST iterations in template search (PsiBLASTs): 3
    Maximum allowed PSI-BLAST E-value to consider template (EValue Max): 0.5
    Maximum number of templates to be used (Templates Total): 20
    Maximum number of templates with same sequence (Templates SameSeq): 1
    Maximum oligomerization state (OligoState): 4 (tetrameric)
    Maximum number of alignment variations per template: (Alignments): 5
    Maximum number of conformations tried per loop (LoopSamples): 50
    Maximum number of residues added to the termini (TermExtension): 10





Results



First model LssmOrange



lssmOrange



mod_qual

Here, the hybrid homology model of our protein, LssmOrange is shown in ribbon representation. Furthermore, we illustrate the average quality z-score as a function of residue number. Nevertheless, it was subjected to a final round of simulated annealing minimization in explicit solvent and obtained the following quality Z-scores:

Check Type Quality Z-score Comment
Dihedrals 2.363 Optimal
Packing 1D -0.864 Good
Packing 3D -1.138 Satisfactory
Overall -0.524 Good






LssmOrange - second modelling



lssmOrange



mod_qual



Check Type Quality Z-score Comment
Dihedrals 2.125 Optimal
Packing 1D -0.936 Good
Packing 3D -1.259 Satisfactory
Overall -0.642 Good






Third model LssmOrange (dimer)



lssmOrange



mod_qual



Check Type Quality Z-score Comment
Dihedrals 1.237 Optimal
Packing 1D -2.083 Poor
Packing 3D -1.651 Satisfactory
Overall -1.400 Satisfactory




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References

[1] E. Krieger, G. Koraimann, and G. Vriend, “Increasing the precision of comparative models with YASARA NOVA--a self-parameterizing force field.,” Proteins, vol. 47, no. 3, pp. 393–402, 2002.
[2] S. F. Altschul, T. L. Madden, A. A. Schäffer, J. Zhang, Z. Zhang, W. Miller, and D. J. Lipman, “Gapped BLAST and PSI-BLAST: a new generation of protein database search programs.,” Nucleic Acids Res, vol. 25, no. 17, pp. 3389–3402, Sep. 1997.
[3] R. W. Hooft, G. Vriend, C. Sander, and E. E. Abola, “Errors in protein structures.,” Nature, vol. 381, no. 6580. Nature Publishing Group, p. 272, 1996.
[4] D. T. Jones, “Protein secondary structure prediction based on position-specific scoring matrices,” Journal of Molecular Biology, vol. 292, no. 2, pp. 195–202, 1999.
[5] A. A. Canutescu, A. A. Shelenkov, and R. L. Dunbrack, “A graph-theory algorithm for rapid protein side-chain prediction.,” Protein Science, vol. 12, no. 9, pp. 2001–2014, 2003.
[6] E. Krieger, K. Joo, J. Lee, J. Lee, S. Raman, J. Thompson, M. Tyka, D. Baker, and K. Karplus, “Improving physical realism, stereochemistry, and side-chain accuracy in homology modeling: Four approaches that performed well in CASP8.,” Proteins, vol. 77 Suppl 9, no. June, pp. 114–122, 2009.
[7] http://www.yasara.org/homologymodeling.htm