The effect of a Pro28Thr point mutation on the local structure and stability of human galactokinase enzyme—a theoretical study
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Abstract
Galactokinase is responsible for the phosphorylation of α-d-galactose, which is an important step in the metabolism of the latter. Malfunctioning of galactokinase due to a single point mutation causes cataracts and, in serious cases, blindness. This paper reports a study of the Pro28Thr point mutation using a variety of theories including molecular dynamics (MD), MM-PBSA/GBSA calculations and AIM analysis. Altered H-bonding networks were detected based on geometric and electron density criteria that resulted in local unfolding of the β-sheet secondary structure. Another consequence was the decrease in stability (5–7 kcal mol−1) around this region, as confirmed by ΔGbind calculations for the extracted part of the whole system. Local unfolding was verified by several other MD simulations performed with different duration, initial velocities and force field. Based on the results, we propose a possible mechanism for the unfolding caused by the Pro28Thr point mutation.
The role of Thr28 and a water molecule in the local unfolding process around the point mutation of human galactokinase
Keywords
Human galactokinase Molecular dynamics AIM MMPBSA/GBSA Local unfolding β-sheet stabilityAbbreviations
- MD
Molecular dynamics
- WT
Wild-type form of galactokinase
- MT
Point-mutated form of galactokinase
- GALK
Galactokinase
- WTA
Chain A of wild-type galactokinase
- WTB
Chain B of wild-type galactokinase
- MTA
Chain A of point-mutated galactokinase
- MTB
Chain B of point-mutated galactokinase
- AIM
Atoms in molecules theory
- a.u.
Atomic unit
- bcp
Bond critical points
- PM
Point mutation
- ΔGbind
Binding free energy
- MTA2, MTA3, MTA4, MTA5
Shorter (6 ns long) MD simulation of the MTA using different initial velocities
- n.p.
Not possible
- ΔΔGbind
Relative binding free energy
Notes
Acknowledgments
This work was supported by “Társadalmi Megújulás Operatív Program” (TÁMOP-4.2.1/B-09/1/KONV-2010-0005). The authors thank M. Labádi for technical support at the High Performance Computing Centre of the University of Szeged. The help of Methos L. Müller in the preparation of the graphics is acknowledged.
Supplementary material
References
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