Cornelia Schiebold

Cornelia Schiebold is a Professor in the Department of Engineering, Mathematics and Subject Didactics (IMD) at Mid Sweden University in Sundsvall. She holds a prominent position in mathematical research with a specialization in soliton theory and integrable systems, contributing significantly to the field of nonlinear partial differential equations through numerous publications and collaborations.

Her educational background includes a Habilitation in Integrable Systems and Operator Equations (2004) from Friedrich-Schiller-Universität Jena, a PhD in Funktionalanalytische Methoden bei der Behandlung von Solitonengleichungen (1997) from the same institution, and a Licentiate thesis on Die klassische Charaktertheorie der Mathieugruppen (1993) from Universität Mainz.

Professor Schiebold's research focuses on soliton theory, integrable systems, and nonlinear partial differential equations, with particular expertise in matrix solutions for KdV equations, Toda lattice, and noncommutative mathematics. Her work bridges abstract mathematical theory with applications in mathematical physics, exploring the structural properties of nonlinear systems and developing solution methods for complex equations.

Her publication record demonstrates a consistent trajectory of high-impact research in mathematical physics, with a recent focus on noncommutative soliton equations, Bäcklund transformations, and asymptotic analysis of multiple pole solutions. Her collaborative work with researchers like Sandra Carillo and Mauro Lo Schiavo has produced significant contributions to understanding the connections between abelian and non-abelian systems in integrable equations.

Throughout her career, Professor Schiebold has maintained a strong publication record with numerous articles in prestigious journals including Journal of Mathematical Physics, Nonlinearity, and Journal of Nonlinear Mathematical Physics. Her research has evolved from foundational work on operator-theoretic approaches to soliton equations toward more complex noncommutative systems and matrix-valued solutions.

While specific information about her current advising activities is not provided in the available materials, her extensive publication record suggests she likely mentors graduate students in mathematical physics and differential equations. Her research has generated multiple reports through Mid Sweden Mathematical Reports series, indicating ongoing research projects and scholarly output.

Professor Schiebold's work represents a significant contribution to the theoretical foundations of soliton theory and integrable systems, with implications for both pure mathematics and mathematical physics applications. Her research continues to advance our understanding of nonlinear phenomena through rigorous mathematical analysis and innovative solution methods.