There is great commercial interest in hyperbranched polymers from manufacturers of polymer formulations, additives and coatings, polymer electronics and pharmaceuticals. However, these polymers are difficult to characterize due to their very complex, multidimensional distribution and there is a great need to understand how to control their synthesis to obtain certain material properties. Hyperbranched Polymers is the first book to examine in detail the recent advances in hyperbranched polymers. Focusing on the structural characterization of hyperbranched polymers, the book summarizes the research in the field and makes a direct correlation between the chemical structure and global molecular properties. This correlation is essential for understanding the structure-properties relation and fills the gap between the synthetic advances and physico-chemical understanding of this polymer class. Written by acknowledged experts in the field, the book will appeal to both scientists working in fundamental research, as well as industrial manufacturers of dendritic polymers.
Albena Lederer obtained her PhD in 1999 from the University of Mainz following her research in the field of physical chemistry of polymers at the Max-Planck-Institute of Polymer Research in Mainz. Since 2000, she has extensively investigated the physico-chemical properties of branched macromolecules and in 2007 she became leader of the polymer separation group at the Leibniz-Institute of Polymer Research in Dresden. Her main research areas of interest are the characterization of dendritic and multifunctional polymers in solution and the development of new separation methods for branched polymers.
Introduction; Degree of Branching; Control over the Conformation of Dendritic Polymers; Separation and Molar Mass Determination; Solution Viscosity; Size Determination by Scattering Techniques; Model Calculation of Different Hyperbranched Structures; Scaling Conception and Interpretation Of Structural Parameters And Scattering Experiments; Correlation of Molecular And Bulk Properties;