Michael B. Green

E586587

Michael B. Green is a British theoretical physicist and pioneer of string theory, renowned for his foundational work on anomaly cancellation and the development of modern superstring theory.

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Michael B. Green canonical 3

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Predicate Object
instanceOf human
theoretical physicist
academicDegree PhD in theoretical physics
awardReceived Dannie Heineman Prize for Mathematical Physics NERFINISHED
Dirac Medal of the ICTP NERFINISHED
Dirac Medal of the Institute of Physics NERFINISHED
Royal Medal of the Royal Society NERFINISHED
citizenship United Kingdom
coAuthor Edward Witten NERFINISHED
John H. Schwarz NERFINISHED
countryOfOrigin United Kingdom
educatedAt Trinity College, Cambridge
Cambridge University
surface form: University of Cambridge
employer Department of Applied Mathematics and Theoretical Physics, University of Cambridge NERFINISHED
Cambridge University
surface form: University of Cambridge
familyName Green NERFINISHED
fieldOfWork quantum field theory
string theory
theoretical physics
gender male
givenName Michael
hasAcademicAdvisor Abdus Salam NERFINISHED
hasPublicationType research articles
review articles
textbooks
influenced development of modern superstring theory
knownFor Green–Schwarz anomaly cancellation mechanism NERFINISHED
Green–Schwarz superstring NERFINISHED
development of superstring theory
pioneering work in string theory
languageSpoken English
memberOf Royal Society
name Michael B. Green NERFINISHED
notableConcept Green–Schwarz mechanism NERFINISHED
Type I superstring theory NERFINISHED
notableStudent string theorists trained at Cambridge
notableWork Green–Schwarz anomaly cancellation paper NERFINISHED
Superstring Theory (two-volume textbook) NERFINISHED
occupation physicist
university teacher
positionHeld Emeritus Lucasian Professor of Mathematics at the University of Cambridge
Lucasian Professor of Mathematics at the University of Cambridge NERFINISHED
Professor of Theoretical Physics at the University of Cambridge
researchInterest quantum gravity
supersymmetry
unification of fundamental interactions

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Full triples — surface form annotated when it differs from this entity's canonical label.