Michael Lacey is an American mathematician who was born on 26th of September 1959. He has played a role in helping reshape mathematics due to his innovative programs and procedures well designed to heighten the subject’s impact in the world. Read more: Michael Lacey | Mathalliance and Michael Lacey | Wikipedia

Lacey acquired his bachelor’s degree from the University of Texas, Austin. Under the supervision of Walter Phillip, a prominent mathematician, he also received a Ph.D. from the University of Illinois in 1987. He is a proud professor of mathematics at the Georgia Institute of Technology since 1996.

Mathematics categories included pure and applied mathematics and statistics with probability as a statistics specialization. Michael hypothesis focused on the subject of probability by the Banach spaces. He successfully solved a mathematical problem associated with the laws of logarithmic iterations for functions of empirical nature.

He specializes in areas of probability, harmonic analysis, and ergodic theory. At the University of North Carolina and the Louisiana state university, Lacey held his first postdoctoral position. Lacey and Walter Philipp proved their theorem of central limit while at UNC.

From 1989 to 1996 at Indiana University, he held an assistant professor position and got presented with a postdoctoral fellowship; a National Science Foundation where he commenced the study of bilinear Hilbert transform during his tenure. Learn more about Michael Lacey: and

The transform had no proof hence it was a subject of conjecture that in 1996 was solved by Christoph Thiele and Lacey. As a result, they got awarded the Salem Prize. He acquired a Guggenheim Fellowship in 2004 and later joined the American Mathematical Society in 2002 having worked together with Xiaochun Li.

Lacey stands out because of his passion for mathematics. Most of Lacey’s publications got supported by National Science Foundation, Guggenheim Foundation, Salem Prize, The Simons Foundation, the Fullbright foundation and several other research institutions for mathematics.

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