A physicist whose work on fluid mechanics linked mathematical models with measurements of turbulence. He used an anemometer with a heated wire to probe velocity fluctuations and studied Burgers' equation, a simplified nonlinear equation that retains competition between wave steepening and viscous smoothing. The simpler equation makes it possible to isolate mechanisms that are entangled in the full Navier-Stokes equations. His work also introduced the Burgers vector as a measure of a dislocation in a crystal lattice.[ref]
Jan Burgers' Biography at the University of Maryland. Scientific-work paragraphs: hot-wire measurements, turbulence models, Burgers equation and crystal dislocations
Portrait of Jan Burgers
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Jan Burgers is a Dutch name, and it could refer to various individuals, but if you're asking about a notable person, Jan Burgers is often associated with the field of fluid dynamics and applied mathematics. He is recognized for his contributions to the Burgers' equation, which is a fundamental partial differential equation in the study of nonlinear waves and fluid flow.