activity
20162026
most citedObservability and null-controllability for parabolic equations in -spaces

9 citations · 12 across the 6 of their papers we have counts for

collaborators

7 papers

cs.LO2026

Response Variability and Stability in Human Reasoning

Clemens Bombach, Rajmadan Lakshmanan, Marco Ragni

Understanding how humans reason -- and how reasoning responses vary across tasks and individuals -- remains a core challenge for modeling and explanation in cognitive science. We i…

math.OC2026

Stabilizability of neural fields from thick subsets

Clemens Bombach, Marco Ragni

An important problem in neuro-engineering is the stabilization of neural fields. In applications, it is often assumed that the actuator placement can be chosen arbitrarily. In this…

math.AP2025

Unique determination of a Kato class potential from boundary data

Clemens Bombach

We prove that a Kato class potential defined on an open, bounded set in with Lipschitz boundary is uniquely determined by the Dirichlet-to-Neumann operator assoc…

math.FA2024

A Logvinenko-Sereda theorem for vector-valued functions and application to control theory

Clemens Bombach, Martin Tautenhahn

We prove a Logvinenko-Sereda Theorem for vector valued functions. That is, for an arbitrary Banach space , all , all , all $f \in L^p (\math…

math.FA2022★ 3 cited

Observability for Non-autonomous Systems

Clemens Bombach, Fabian Gabel, Christian Seifert +1

We study non-autonomous observation systems \begin{align*} \dot{x}(t) = A(t) x(t),\quad y(t) = C(t) x(t),\quad x(0) = x_0\in X, \end{align*} where is a strongly measurable…

math.FA2020★ 9 cited

Observability and null-controllability for parabolic equations in -spaces

Clemens Bombach, Dennis Gallaun, Christian Seifert +1

We study (approximate) null-controllability of parabolic equations in and provide explicit bounds on the control cost. In particular we consider systems of the…

math.AP2016

Uniqueness in the Calderón problem via infinitesimally bounded potentials

Clemens Bombach

The Calderón problem is an inverse problem with applications to electrical impedance tomography and geophysical prospection. We prove uniqueness in the Calderón problem in spatial…