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USIA Fellow Prof. Andrew Strominger

Prof. Andrew Strominger is an Honorary / Advisory Fellow Physicist of the United Sigma Intelligence Association (USIA).


Andrew Strominger is the Gwill E. York Professor of Physics at Harvard University. He is a renowned theoretical physicist who has made pathbreaking contributions to classical and quantum gravity, quantum field theory and string theory. These include his seminal work on Calabi-Yau compactification of string theory which provides a unified framework for quantum gravity and the theory of elementary particles, the statistical origin of the Bekenstein-Hawking black hole entropy and the conformal symmetry of astrophysical Kerr black holes. Recently Strominger has discovered an exact equivalence unifying three disparate phenomena which have been separately studied for the last half-century: quantum field theory soft theorems, asymptotic symmetries and the memory effect.

In recognition of his accomplishments, Strominger has been awarded numerous prizes, fellowships, and honorary professorships. These include the Klein Medal from the Royal Swedish Academy of Sciences, the 2008 Eisenbud Prize from the American Mathematical Society, the 2014 Dirac Medal from the Abdus Salam International Centre for Theoretical Physics, which he received for his contributions to the origin, development, and further understanding of string theory, and the 2017 Fundamental Physics Breakthrough Prize. Furthermore, he received the Physics Frontiers Breakthrough Prize from the Milner Foundation along with colleague Cumrun Vafa in 2014. This award was bestowed upon the pair in honor of their "numerous deep and groundbreaking contributions to quantum field theory, quantum gravity, string theory and geometry." The Foundation also recognized their "joint statistical derivation of the Bekenstein–Hawking area–entropy relation unified the laws of thermodynamics with the laws of black hole dynamics and revealed the holographic nature of quantum spacetime." In 2020, he received a Guggenheim Fellowship.


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