Zhijie Chen – författare

Catalytic and Thermochemical Conversion of Plastic Wastes explores innovative methods for converting plastic waste into valuable products through various catalytic and thermochemical processes. The book covers a wide range of topics including the challenges of plastic waste management, the principles of catalysis and thermochemistry, different methods and technologies for transforming plastic waste into fuels, chemicals, and other valuable products, and the related environmental and regulatory considerations. Through a blend of theoretical foundations, practical insights, and case studies, the book bridges the gap between academic research and real-world applications in the domain of plastic waste management. Catalytic and Thermochemical Conversion of Plastic Wastes elucidates the potential of catalytic and thermochemical approaches in plastic waste conversion and delves into sustainable solutions to address plastic waste, offering indispensable insights for researchers, professionals, policymakers, and individuals interested in combating environmental challenges related to plastic waste management.Covers all-round underpinning science and technologies for catalytic and thermochemical conversion of plastic wasteDiscusses the process factors and control strategies in the efficient catalytic and thermochemical conversion of plastic wasteOutlines environmental and regulatory considerations and further perspectives for sustainable catalytic and thermochemical conversion of plastic waste

In commemoration and celebration of the tenth anniversary of the Institute of Mathematics at East China Normal University, an International Conference on complex geometry and related fields recently convened. This collection presents some of the conference highlights, dealing with various and significant topics of differential and algebraic geometry, while exploring their connections to number theory and mathematical physics. Information for our distributors: Titles in this series are co-published with International Press, Cambridge, MA.

The existence and qualitative properties of nontrivial solutions for some important nonlinear Schrӧdinger systems have been studied in this thesis. For a well-known system arising from nonlinear optics and Bose-Einstein condensates (BEC), in the subcritical case, qualitative properties of ground state solutions, including an optimal parameter range for the existence, the uniqueness and asymptotic behaviors, have been investigated and the results could firstly partially answer open questions raised by Ambrosetti, Colorado and Sirakov. In the critical case, a systematical research on ground state solutions, including the existence, the nonexistence, the uniqueness and the phase separation phenomena of the limit profile has been presented, which seems to be the first contribution for BEC in the critical case. Furthermore, some quite different phenomena were also studied in a more general critical system. For the classical Brezis-Nirenberg critical exponent problem, the sharp energy estimate of least energy solutions in a ball has been investigated in this study. Finally, for Ambrosetti type linearly coupled Schrӧdinger equations with critical exponent, an optimal result on the existence and nonexistence of ground state solutions for different coupling constants was also obtained in this thesis. These results have many applications in Physics and PDEs.