Thermodynamics of traversable wormholes in f(R, T) gravity

In this paper, we discuss thermodynamics for spherically symmetric and static traversable wormholes which include Morris-Thorne wormholes and charged wormholes in the background of f(R, T) gravity. The local coordinates have been used to find trapping horizons of these objects and generalized surface gravity has been worked out on the trapping horizons. The expression for the unified first law has also been derived from the gradient of Misner-Sharp energy with the help of gravitational field equations and from this law the first law of wormhole dynamics has been obtained. We have done this analysis for the simplest case of f(R, T) gravity where f(R, T) = R + 2 lambda T-1, R and T being the traces of the Ricci and stress-energy tensors. Also, we have extended these thermodynamic results to non-minimal curvature-matter coupling.