Nicholas Shepherd-Barron facts for kids
Quick facts for kids
Nicholas Shepherd-Barron
|
|
|---|---|
| Born |
Nicholas Ian Shepherd-Barron
March 17, 1955 |
| Scientific career | |
| Institutions | University of Cambridge, King's College London |
| Thesis | Some Questions on Singularities in Two and Three Dimensions (1981) |
| Doctoral advisor | Miles Reid |
Nicholas Ian Shepherd-Barron (born 17 March 1955) is a British mathematician. He is known for his work in algebraic geometry. He is a professor of mathematics at King's College London.
Becoming a Mathematician
Nicholas Shepherd-Barron went to Winchester College for his early education. He then studied at Jesus College, Cambridge. In 1976, he earned his first degree there.
He continued his studies at the University of Warwick. In 1981, he received his Ph.D. His supervisor, who guided his research, was Miles Reid.
After working at the University of Cambridge, he moved to King's College London in 2013. There, he became a professor of mathematics.
What He Studies
Nicholas Shepherd-Barron works in a field called algebraic geometry. This part of mathematics uses algebra to study geometric shapes. It's like using equations to describe curves, surfaces, and other complex forms.
He explores many different topics within this field. For example, he studies special points on shapes. He also looks at how shapes can be completed or extended.
In 2008, he worked with two other mathematicians, Michael Harris and Richard Taylor. Together, they proved an important idea called the Sato–Tate conjecture. This was a big step forward in understanding certain mathematical patterns.
Awards and Recognition
In 2006, Nicholas Shepherd-Barron was chosen as a Fellow of the Royal Society. This is a very high honor for scientists in the United Kingdom. It means he is recognized for his important contributions to science.
About His Family
Nicholas Shepherd-Barron's father was John Shepherd-Barron. His father was a British inventor. He is famous for inventing the first cash machine (ATM) in 1967.
