Abstract

A poly-L β-hairpin bent stereochemically as a boat-shaped protein of mixed-L,D structure is scrutinized in basis of ordering as minimum of energy specific for its sequenceand solvent. The model suitable for the scrutiny is accomplished by design. A terminally-blocked oligoalanine is nucleated overDPro6-Gly7 and DPro6-LAsp7 dipeptide structures as a twelve-residue β-hairpin and bent stereochemically as a boat-shaped fold. The structure is inverse designed with side chains suitable to bind substrate p-nitophenyl phosphate, a surrogate substrate of acetyl choline and CO2. The designed sequences were proven by spectroscopy and molecular dynamics to order with solvent effects of water and display high binding affinity for the substrate. One of the proteins and a cognate oligoalanine are evolved with molecular dynamics to equilibrium in a solvent bath of water. Molecular dynamics studies establish that heteropolypeptide well ordered as β-hairpin fold and cognate oligoalanine as an ensemble of hairpin-like folds in water. The ordering of cognate oligoalanine as ensembles of hairpin-like folds manifests combined role of water as strong dielectric and weak dipolar solvent of peptides. The roles of stereochemistry and chemical details of sequence in defining polypeptides as energy minima under specific effect of solvent are illuminated and have been discussed.

Highlights

  • Protein folding presents in determination of the basis of specificity for sequences a formidable challenge [1]-[3]

  • Blocked oligoalanine is nucleated over DPro6-Gly7 and DPro6-LAsp7 dipeptide structures as Type II’ β-hairpin

  • A stereochemically bent β-hairpin is designed as receptor protein for scrutiny of the forces ordering proteins

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Summary

Introduction

Protein folding presents in determination of the basis of specificity for sequences a formidable challenge [1]-[3]. The challenge is in the size of protein molecule and of the system that orders the structure as minima of energy. The challenge is in characterizing the minima in its defining interactions over main chain, side chains, and solvent. Force fields of structures and their interactions developed empirically [15]-[17] will allow equilibria to be computed, provided the models are small enough structures to allow the computation [18]-[20]. Critical in this study are the models that will allow both observing and computing equilibria [21]-[23]. Critical can be the questions posed and the models examined

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