Hyperbolic Problems: Theory, Numerics And Applications (In 2 Volumes)

This two-volume work on hyperbolic problems offers insights into theory, numerics, and applications, making it essential for researchers and graduate students.

This comprehensive two-volume work, titled Hyperbolic Problems: Theory, Numerics And Applications (In 2 Volumes), is tailored for mathematicians, applied science researchers, and graduate students. It delves into the mathematical theory, numerical methods, and practical applications of hyperbolic problems, which have a rich history and a significant physical background. The book addresses a variety of topics, focusing on theoretical, modeling, and computational challenges associated with Hyperbolic Partial Differential Equations (PDEs).

The content is particularly relevant due to the increasing use of hyperbolic PDEs in various scientific fields, including physics, biology, and engineering. The rapid advancement of computational technology has encouraged scientists to adopt these equations as essential tools for developing new mathematical models and numerical algorithms. This evolution has sparked a surge of interest, making the study of hyperbolic problems increasingly vital in contemporary research.

Within Hyperbolic Problems: Theory, Numerics And Applications (In 2 Volumes), readers will find 80 original research and review papers authored by leading experts and emerging scientists. These contributions span a wide array of interdisciplinary topics, all aimed at addressing the theoretical, modeling, and computational issues linked to hyperbolic PDEs. The book serves as a valuable resource for those looking to deepen their understanding of this complex subject matter.