Interpolation Theory, Function Spaces, Differential Operators (1st Edition) by Krupka and Demeter offers a rigorous and integrated treatment of three fundamental pillars of modern analysis. This eBook explores how interpolation methods connect function spaces with the theory of differential operators, providing powerful tools for both theoretical research and applied mathematical analysis.

The authors present key concepts in interpolation theory alongside detailed discussions of classical and modern function spaces, emphasizing their role in the study of differential and partial differential operators. The text combines abstract theory with analytical techniques, enabling readers to understand how interpolation frameworks support regularity results, operator estimates, and functional embeddings.

Written for graduate students, researchers, and advanced practitioners in mathematics, this eBook serves as both a comprehensive learning resource and a valuable reference in functional analysis, partial differential equations, and operator theory.

Key Highlights:

Integrated approach to interpolation theory and function spaces

In-depth analysis of differential and partial differential operators

Rigorous mathematical exposition with clear structure

Suitable for graduate-level study and advanced research

Essential reference for analysis and PDE specialists