Michael Lacey

Michael Lacey is a mathematician whose major expertise is in the field of pure mathematics. Read more: Michael Lacey |Math Alliance and Michael Lacey | Wikipedia

He received his Doctorate of Philosophy from University of Illinois at Urbana-Champaign, after majoring his thesis on the area of probability in Banach Spaces and also solved a problem in law of iterated logarithm for empirical characteristic functions, under the director known as Walter Philipp, in the year nineteen eighty-seven.

After his studies he continued his research in mathematics with help of his director and other mathematicians.

To begin his career, he worked at the Louisiana State University, Indiana University where he acquired his fellowship with National Science Foundation. In some of his research, he worked with his director Walter Philipp and they gave a proof of the central limit theorem, while working at the University of North Carolina at Chapel Hill.

Additionally, he has received awards such as Salem Prize for solving a problem in bilinear Hilbert Transform in conjunction with Christoph Thiele. Other awards include the Simons Foundation and the Guggenheim. Michael Lacey performed most of his research at Georgia Tech faculty.

Furthermore, Michael Lacey has based his research in probability and Harmonic Analysis from Georgia Institute of Technology. All his life has been of success in various fields of his interest. Moreover, he has been a mentor to most postgraduates and undergraduate students.

He has helped them acquire their field of interest and encouraged them to venture in it. Another thing is that, he has helped his students perform well by grouping them with different people with expertise in different fields, so that they are able to help each other through discussions and follow-ups.

In conclusion, Michael Lacey is a dedicated mathematician whose passion has enabled him to greater success and great dimensions of achievements in his life.

His selflessness has enabled him fund some students in their studies and research. In addition, most of his students have been known to find excellent positions in the job markets such as industries.

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