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Mesh Methods for Boundary-Value Problems and Applications: 13th International Conference, Kazan, Russia, October 20-25, 2020

Mesh Methods for Boundary-Value Problems and Applications: 13th International Conference, Kazan, Russia, October 20-25, 2020

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  • More about Mesh Methods for Boundary-Value Problems and Applications: 13th International Conference, Kazan, Russia, October 20-25, 2020


This book collects papers from the 13th International Conference on Mesh Methods for Boundary-Value Problems and Applications, covering topics such as mathematical physics, non-linear models, variational inequalities, computing science, and educational systems. It is intended for students and researchers in mathematical modeling and engineering.

Format: Hardback
Length: 621 pages
Publication date: 15 September 2022
Publisher: Springer Nature Switzerland AG


This comprehensive book presents a collection of papers presented at the 13th International Conference on Mesh Methods for Boundary-Value Problems and Applications, which took place in Kazan, Russia, in October 2020. The conference brought together experts from various fields to discuss and explore innovative approaches and techniques in mesh methods for solving boundary-value problems.

The papers presented at the conference cover a wide range of topics, including:

Theory of Mesh Methods for Boundary-Value Problems in Mathematical Physics: This section explores the theoretical foundations and applications of mesh methods in mathematical physics, particularly in solving complex boundary-value problems involving partial differential equations, ordinary differential equations, and systems of equations.

Non-Linear Mathematical Models in Mechanics and Physics: The papers in this section address non-linear mathematical models used in mechanics and physics, such as fluid dynamics, solid mechanics, and thermodynamics. The focus is on developing efficient and accurate mesh methods for modeling and simulating these complex systems.

Algorithms for Solving Variational Inequalities: Variational inequalities are mathematical problems that arise in various fields, including engineering, physics, and economics. The papers in this section discuss algorithms for solving these inequalities, including finite difference methods, finite element methods, and optimization techniques.

Computing Science: The papers in this section explore the application of mesh methods in computing science, including parallel computing, high-performance computing, and cloud computing. The focus is on developing efficient algorithms and software for solving large-scale problems on modern computing systems.

Educational Systems: The papers in this section discuss the use of mesh methods in educational systems, such as computer-aided learning, simulation-based education, and virtual reality. The focus is on developing effective teaching tools and methodologies that leverage the power of mesh methods to enhance student learning.

Given the broad scope of the conference, this book is primarily intended for students in the fields of mathematical modeling, science, and engineering. However, it will also be of great interest to scientists and graduate students who are engaged in these fields.

The papers presented in this book are written by leading researchers and practitioners from around the world, and they provide valuable insights into the latest developments and applications of mesh methods in boundary-value problems. The book is well-organized, with each section providing a clear introduction to the topic and a summary of the key findings.

Overall, this book is a valuable resource for anyone interested in advancing their knowledge and expertise in mesh methods for boundary-value problems. It will be particularly useful for students, researchers, and practitioners in the fields of mathematical modeling, physics, and engineering.

Weight: 1112g
Dimension: 235 x 155 (mm)
ISBN-13: 9783030878085
Edition number: 1st ed. 2022

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