most citedInverse source problem with a posteriori interior measurements for space-time fractional diffusion equations

2 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2026

Logarithmic stability for recovering initial data of fractional heat equations from thin-set observations

Kai Yu, Zhiyuan Li

We study the inverse problem of recovering initial data for fractional heat equations on bounded domains from observations taken on two types of possibly Lebesgue-null sets: the fi…

math.AP2026

Logarithmic stability for determining the damping coefficient for the time-fractional damped wave equation

Kai Yu, Zhiyuan Li

This paper investigates the inverse problem of determining the spatially dependent damping coefficient in a time-fractional damped wave equation, where the damping term is given by…

math.AP2026

Uniqueness of an Inverse Coefficient Problem for a Time-Fractional Damped Wave Equation from Boundary Measurements

Kai Yu

This paper studies an inverse coefficient problem for a time-fractional damped wave equation on a finite time interval. The aim is to determine two spatially varying coefficients,…

math.AP2026

Uniqueness for an inverse coefficient problem of a weakly coupled parabolic system

Caixuan Ren, Kai Yu, Zhiyuan Li

This paper considers the weakly coupled parabolic system with the homogeneous Neumann boundary condition, where \(P(x)\) is a \(2\times2\) sym…

math.NA2025★ 2 cited

Inverse source problem with a posteriori interior measurements for space-time fractional diffusion equations

Kai Yu, Zhiyuan Li, Yikan Liu

This paper investigates an inverse source problem for space-time fractional diffusion equations from a posteriori interior measurements. The uniqueness result is established by the…