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Alan C. Newell
Born (1941-11-05) 5 November 1941 (age 83)
Dublin, Ireland
Nationality Irish
Citizenship Ireland and United States
Alma mater
Awards Guggenheim Fellow (1976)
Humboldt Research Award 1988
John von Neumann Lecture (2004)
Society for Industrial and Applied Mathematics Fellow 2009
Scientific career
Institutions
Thesis The transfer of spectral energy in non-linear dispersive systems (1965)
Doctoral advisor David Benney

Alan C. Newell is a famous Irish-American mathematician. He was born in Dublin, Ireland, on November 5, 1941. He is a special professor, called a Regents Professor, at the University of Arizona. Professor Newell has won many important awards for his work in mathematics. These include a Guggenheim Fellowship in 1976 and the John von Neumann Lecture award in 2004. He was also named a Senior Scientist Humboldt Fellow in 1988–1989. In 2009, he became a Fellow of the Society for Industrial and Applied Mathematics.

Professor Newell has made many amazing discoveries. His work has helped us understand different areas of applied mathematics and physics.

Leading Math Departments

For about 30 years, from 1971 to 2000, Alan C. Newell led several important math departments. He was in charge of the Department of Mathematics and Computer Science at Clarkson University from 1971 to 1979. Later, he led the Applied Mathematics Programme at the University of Arizona from 1981 to 1985. He then became the head of the Department of Mathematics at the University of Arizona from 1985 to 1996. Finally, he led the Department of Mathematics at the University of Warwick from 1996 to 2000.

While leading these departments, Professor Newell also taught many students. He taught everything from big classes for new college students to advanced courses for graduate students. He also kept doing his own research, publishing papers, getting funding, and giving talks.

Understanding Patterns in Nature

Alan C. Newell has done important work on how patterns form. This field is called Pattern Formation.

  • He studied how patterns like stripes or spots appear in nature. He worked with other scientists to create equations that describe how these patterns behave.
  • He looked at tiny changes or "defects" in these patterns.
  • He also explored how patterns in plants, like the way leaves grow, can be explained by simple rules. These rules involve chemicals and forces that create shapes similar to what we see in nature.

Exploring Nonlinear Waves

Professor Newell is also a leader in the study of Nonlinear Waves.

  • He was one of the first to figure out a special equation called the "nonlinear Schrödinger equation." This equation helps explain how many types of waves, like light waves, behave when they are very strong.
  • He has also studied how waves act when they travel through materials that are not perfectly smooth or uniform. Imagine how a wave might change if it hits a bumpy surface.
  • His recent work looks at how waves behave when they move through a random environment. He uses the example of light pulses in special materials to understand this.

Discoveries in Optics

Professor Newell has made useful contributions to the field of Optics, which is the study of light.

  • He helped develop ideas about how light bends when it passes from one material to another, known as Snell's Law. He also studied how light can be controlled in devices.
  • His work includes understanding how patterns form in powerful lasers.
  • He also researched how lasers can affect the human eye.
  • He helped create an important equation for understanding very short pulses of light.

Studying Wave Turbulence

Professor Newell has done a lot of work on Wave Turbulence. This is about how many waves interact with each other in a chaotic way, like waves in a stormy ocean.

  • He helped create a way to understand how these turbulent waves behave.
  • He wrote a famous paper about "optical turbulence," which is about how light waves can become chaotic.
  • He also studied how turbulence works in plasmas and fluids, which are very hot gases or liquids.

Coherent Structures

Professor Newell has also explored Coherent Structures. These are stable, organized patterns that appear in systems that are otherwise chaotic.

  • He helped explain why these strong, organized structures appear in complex systems.
  • His work suggests that these structures are very important. They help highly complex systems reach a stable state, even when they are not isolated from their surroundings.
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