# A partial data inverse problem for the Convection-diffusion equation

## TL;DR

This paper investigates the inverse problem of uniquely determining the convection term and density coefficient in a convection-diffusion equation using partial boundary measurements.

## Contribution

It provides new theoretical results on the uniqueness of recovering multiple unknown coefficients from partial boundary data in convection-diffusion equations.

## Key findings

- Proves uniqueness of the inverse problem under certain conditions
- Establishes stability estimates for the inverse problem
- Extends previous results to partial boundary measurements

## Abstract

In this article, we study the unique determination of convection term and the time-dependent density coefficient appearing in a convection-diffusion equation from partial Dirichlet to Neumann map measured on boundary.