Monique Dauge facts for kids
Monique Dauge is a French mathematician born in 1956. She is an expert in a special area of math called numerical analysis. This field uses computers to solve complex math problems. She focuses on topics like partial differential equations, which help explain how things change over time and space, like how heat spreads or how waves move. She also studies spectral theory, which is about understanding the properties of mathematical objects.
Monique Dauge was a senior researcher at the French National Centre for Scientific Research (CNRS). This is a very important organization in France that supports scientific research. She was connected with the University of Rennes 1.
Her Journey in Math
Monique Dauge was born in Nantes, France, on October 6, 1956. She studied at the University of Nantes. In 1978, she earned her diploma and a special teaching qualification called an agrégation.
She continued her studies and earned her first doctorate degree in 1980. Her research was about a math problem called the "Stokes operator." Later, in 1986, she completed another advanced degree called a habilitation. This showed she was ready to lead her own research.
In 1980, she started working as a junior researcher for the CNRS. She became a full researcher in 1984. Both of these roles were at the University of Nantes. In 1996, she became a director of research for the CNRS. At this time, she moved to the University of Rennes. She retired in 2021 as an emeritus senior researcher. This means she can still be involved in research even after officially retiring.
Important Works
Monique Dauge has written several important books and many research papers. One of her books is called Elliptic boundary value problems on corner domains. This book helps other mathematicians understand how to solve certain types of math problems in specific shapes.
She also co-authored a book titled Spectral methods for axisymmetric domains. This book was written with other mathematicians, including Christine Bernardi. It talks about using special math methods to study shapes that are round, like a spinning top.
One of her highly recognized research papers is "Vector potentials in three‐dimensional non‐smooth domains." She wrote this paper with other scientists, including Christine Bernardi and Vivette Girault. This paper is important because it helps solve problems in areas that are not perfectly smooth.
