Accounting for stochastic gating whilst estimating ion channel kinetics from voltage-clamp data

Abstract Number:

2909 

Submission Type:

Contributed Abstract 

Contributed Abstract Type:

Poster 

Participants:

Luca Del Core (1)

Institutions:

(1) University of Nottingham, Nottingham, UK

First Author:

Luca Del Core  
University of Nottingham

Presenting Author:

Luca Del Core  
N/A

Abstract Text:

The heartbeat is coordinated by ion-channels in cell membranes that change their conformation, a process known as gating, allowing ions to pass through them. Mathematical models of cardiac ion channels can be defined as biochemical reactions describing the transitions between the ion channel configurations. Whole-cell voltage-clamp data allows us to calibrate the parameters of such mathematical models. However, standard approaches do not distinguish between stochastic noise and measurement errors, and the resulting estimates can be biased. To overcome these limitations, we propose a state-space model including a set of Itô-type stochastic differential equations describing ion channel gating, coupled with an Ohmic equation linking the noisy measurements to the ion channel configurations. Inference is based on an expectation-maximization algorithm. Synthetic studies show that our proposed method can infer the unknown parameters with a low degree of uncertainty and high predictive power. These results will improve models of ion channel dynamics by accounting for stochastic gating and measurement errors during fitting.

Keywords:

State-space models|expectation-maximization|parameter inference|ion channels|cardiac electrophysiology|uncertainty quantification

Sponsors:

Uncertainty Quantification in Complex Systems Interest Group

Tracks:

Miscellaneous

Can this be considered for alternate subtype?

Yes

Are you interested in volunteering to serve as a session chair?

Yes

I have read and understand that JSM participants must abide by the Participant Guidelines.

Yes

I understand that JSM participants must register and pay the appropriate registration fee by June 1, 2024. The registration fee is non-refundable.

I understand