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math.AP2026

Stable determination of damping and potential coefficients in a semilinear wave equation

Rahul Bhardwaj, Mandeep Kumar, Manmohan Vashisth

We consider an inverse problem for a semilinear wave equation with time-independent damping, linear potential, and nonlinear potential coefficients in a bounded domain of $\mathbb{…

math.AP2026

A partial data coefficient identification inverse problem for a semilinear damped wave operator

Mandeep Kumar, Parveen Kumar, Manmohan Vashisth

This manuscript deals with a coefficient identification inverse problem for a semilinear damped wave operator in a bounded domain of . We establish the…

math.AP2026

Inverse problems for a nonlinear dynamical Schrödinger operator with magnetic potential

Mandeep Kumar, Boya Liu, Manmohan Vashisth

We study two inverse problems for a nonlinear dynamical Schrödinger equation with time-dependent magnetic and electric potentials. Under suitable analyticity assumptions, we show t…

math.AP2026

Reconstruction of potential and damping coefficients in a semi-linear wave equation

Rahul Bhardwaj, Mandeep Kumar, Manmohan Vashisth

In this article, we investigate an inverse problem for a semi-linear wave equation posed on bounded domain in , with . Our primary objective is to recon…

math.AP2025

Hölder stability estimates for the determination of time-independent potentials in a relativistic wave equation in an infinite waveguide

Mandeep Kumar, Philipp Zimmermann

The main goal of this article is to establish Hölder stability estimates for the Calderón problem related to a relativistic wave equation. The principal novelty of this article is…