2023
DOI: 10.1021/acs.jpclett.3c00366
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Study of the Allosteric Mechanism of Human Mitochondrial Phenylalanyl-tRNA Synthetase by Transfer Entropy via an Improved Gaussian Network Model and Co-evolution Analyses

Abstract: We propose an improved transfer entropy approach called the dynamic version of the force constant fitted Gaussian network model based on molecular dynamics ensemble (dfcfGNM MD ) to explore the allosteric mechanism of human mitochondrial phenylalanyl-tRNA synthetase (hmPheRS), one of the aminoacyl-tRNA synthetases that play a crucial role in translation of the genetic code. The dfcfGNM MD method can provide reliable estimates of the transfer entropy and give new insights into the role of the anticodon binding … Show more

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“…TE is an effective method for the study of protein allosteric activity, where the time-delayed correlation is introduced to reveal the driver–driven relations between residue pairs. , According to the formulation proposed by Schreiber, the TE can be expressed as T i j ( τ ) = S ( Δ R j false( t + τ false) | Δ R j false( t false) ) S ( Δ R j false( t + τ false) | Δ R i false( t false) , Δ R j false( t false) ) where S (Δ R j ( t + τ)|Δ R j ( t )) is the conditional entropy of Δ R j ( t + τ) at time t + τ given the values of Δ R j ( t ) at time t , and S (Δ R j ( t + τ)|Δ R i ( t ), Δ R j ( t )) is the conditional entropy of Δ R j ( t + τ) at time t + τ given the values of Δ R i ( t ) and Δ R j ( t ) at time t . The difference shows the amount of entropy reduced in the trajectory of residue j due to knowledge of the past values of residue i .…”
Section: Methodsmentioning
confidence: 99%
“…TE is an effective method for the study of protein allosteric activity, where the time-delayed correlation is introduced to reveal the driver–driven relations between residue pairs. , According to the formulation proposed by Schreiber, the TE can be expressed as T i j ( τ ) = S ( Δ R j false( t + τ false) | Δ R j false( t false) ) S ( Δ R j false( t + τ false) | Δ R i false( t false) , Δ R j false( t false) ) where S (Δ R j ( t + τ)|Δ R j ( t )) is the conditional entropy of Δ R j ( t + τ) at time t + τ given the values of Δ R j ( t ) at time t , and S (Δ R j ( t + τ)|Δ R i ( t ), Δ R j ( t )) is the conditional entropy of Δ R j ( t + τ) at time t + τ given the values of Δ R i ( t ) and Δ R j ( t ) at time t . The difference shows the amount of entropy reduced in the trajectory of residue j due to knowledge of the past values of residue i .…”
Section: Methodsmentioning
confidence: 99%