A Basic Guide to Uniqueness Problems for Evolutionary Differential Equations by Mi-Ho Giga
This book addresses the issue of uniqueness of a solution to a problem a very important topic in science and technology, particularly in the field of partial differential equations, where uniqueness guarantees that certain partial differential equations are sufficient to model a given phenomenon.-
The Kurzweil-Henstock Integral for Undergraduates
-
Geometric Multiplication of Vectors
-
Tessellations with Stars and Rosettes
-
Vector Bundles and Connections
-
Introduction to Functional Analysis
-
An Introduction to the Language of Category Theory
-
Projective Geometry
-
Probabilistic Methods in Telecommunications
-
Mathematical Portfolio Theory and Analysis
-
Introduction to Ring and Module Theory
-
Elements of General Relativity
-
A Course on Topological Vector Spaces
-
An Introduction to Catalan Numbers
-
Differential Equations: Methods and Applications
-
A Compact Capstone Course in Classical Calculus
-
Tensors for Scientists
-
Linear Algebra
-
Turning Points in the History of Mathematics
-
Basic Monotonicity Methods with Some Applications
-
Introduction to Quasi-Monte Carlo Integration and Applications
-
From Groups to Categorial Algebra
-
Measure and Integral
-
Exploring Classical Greek Construction Problems with Interactive Geometry Software
-
Differential Geometry
-
A Basic Course in Topology
-
Geometry by Its Transformations
-
Elementary Numerical Mathematics for Programmers and Engineers
-
Introduction to Geometry and Topology
-
Introduction to Quantitative Methods for Financial Markets
-
Linear Algebra in Data Science
-
A Primer on Hilbert Space Operators
-
Introduction to Infinity-Categories
-
Lebesgue Integral
-
Finite Element Approximation of Boundary Value Problems
-
A Course in Combinatorics and Graphs
-
The Mathematics of Voting and Apportionment
-
Mathematical Thinking
-
Statistics for Mathematicians
-
Basics of Programming and Algorithms, Principles and Applications
Dr. Yoshikazu Giga is professor at the Graduate School of Mathematical Sciences of the University of Tokyo, Japan. He is a fellow of the American Mathematical Society as well as of the Japan Society for Industrial and Applied Mathematics. Through his more than 250 papers and 2 monographs, he has substantially contributed to the theory for parabolic partial differential equations including geometric evolution equations, semilinear heat equations, as well as the incompressible Navier-Stokes equations. He has received several prizes including the Medal of Honor with Purple Ribbon from the Government of Japan and the second Kodaira Kunihiko Prize from the Mathematical Society of Japan.
Dr. Mi-Ho Giga is a project researcher at the Graduate School of Mathematical Sciences of the University of Tokyo, Japan. She is a mathematical analyst working on parabolic partial differential equations related to crystal growth at low temperature. She is a member of both the Mathematical Society of Japan and the Japan Society for Industrial and Applied Mathematics. She is one of the authors of the book 'Nonlinear Partial Differential Equations: Asymptotic Behavior of Solutions and Self-Similar Solutions' published from Birkhauser in 2010 as well as its Japanese original version published from Kyoritu-Shuppan in 1999.
| SKU | Unavailable |
| ISBN 13 | 9783031347955 |
| ISBN 10 | 3031347951 |
| Title | A Basic Guide to Uniqueness Problems for Evolutionary Differential Equations |
| Author | Mi-Ho Giga |
| Series | Compact Textbooks In Mathematics |
| Condition | Unavailable |
| Binding Type | Paperback |
| Publisher | Birkhauser Verlag AG |
| Year published | 2023-09-15 |
| Number of pages | 160 |
| Cover note | Book picture is for illustrative purposes only, actual binding, cover or edition may vary. |
| Note | Unavailable |