Applied Mathematics in Ferroelectricity and Piezoelectricity by Kenji Uchino
About this book :-
"Applied Mathematics in Ferroelectricity and Piezoelectricity" by Kenji Uchino explains the mathematical tools needed to understand how ferroelectric and piezoelectric materials behave. The book focuses on linking equations with real physical meaning, helping readers see how electric fields, stress, and material responses are mathematically connected.
Uchino presents "applied mathematics" in a clear and practical way, making complex models easier to follow. The book covers constitutive equations, tensor notation, boundary conditions, and energy concepts used in modeling smart materials. It is designed for engineers, researchers, and graduate students who work with sensors, actuators, and electromechanical systems.
Overall, the book acts as a bridge between "material science" and "engineering applications". It supports deeper understanding of device design, simulation, and performance analysis in modern technologies. By focusing on "mathematical modeling" rather than pure theory, the book helps readers confidently apply math to real-world ferroelectric and piezoelectric problems.
Book Detail :-
Title:
Applied Mathematics in Ferroelectricity and Piezoelectricity by Kenji Uchino
Publisher:
MDPI
Year:
2023
Pages:
634
Type:
PDF
Language:
English
ISBN-10 #:
3036513205
ISBN-13 #:
978-3036513201
License:
Creative Commons
Amazon:
Amazon
About Author :-
The author
Kenji Uchino
is a leading scientist and engineer known for his work on "ferroelectric" and "piezoelectric materials". He combines physics, engineering, and "applied mathematics" to explain how smart materials respond to electrical and mechanical forces in real devices. As a professor and researcher, Uchino has contributed widely to "materials science" and actuator technology. His books and research help engineers design sensors, actuators, and energy systems using clear mathematical models and practical insight.
Book Contents :-
1. L-Fuzzy Sets and Isomorphic Lattices: Are All the “New” Results Really New?
2. On the Most Extended Modal Operator of the First Type over Interval-Valued Intuitionistic Fuzzy Sets
3. N-Hyper Sets
4. Hypergraphs in m-Polar Fuzzy Environments
5. On Generalized Roughness in LA-Semigroups
6. Fuzzy Semi-Metric Spaces
7. Nilpotent Fuzzy Subgroups
8. Neutrosophic Triplet G-Modules
9. Some Types of Subsemigroups Characterized in Terms of Inequalities of Generalized Bipolar Fuzzy Subsemigroups
10. Hyperfuzzy Ideals in BCK/BCI-Algebras
11. Length-Fuzzy Subalgebras in BCK/BCI-Algebras
12. Neutrosophic Permeable Values and Energetic Subsets with Applications in BCK/BCI-Algebras
13. A Novel (R, S)-Norm Entropy Measure of Intuitionistic Fuzzy Sets and Its Applications in Multi-Attribute Decision-Making
14. Hesitant Probabilistic Fuzzy Linguistic Sets with Applications in Multi-Criteria Group Decision-Making Problems
15. The Effect of Prudence on the Optimal Allocation in Possibilistic and Mixed Models
16. The Emergence of Fuzzy Sets in the Decade of the Perceptron—Lotfi A. Zadeh’s and Frank Rosenblatt’s Research Work on Pattern Classification
17. Credibility Measures for Intuitionistic Fuzzy Variables
18. Certain Algorithms for Modeling Uncertain Data Using Fuzzy Tensor Product Bézier Surfaces
19. Numerical Methods for Solving Fuzzy Linear Systems
Similar
Applied Mathematics
Books