R. J. Baxter

E916718

R. J. Baxter is an Australian mathematical physicist renowned for his pioneering work in exactly solvable models in statistical mechanics and for introducing the Yang–Baxter equation.

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R. J. Baxter canonical 2

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Predicate Object
instanceOf academic
mathematical physicist
person
physicist
academicDegree PhD in theoretical physics
awardReceived Australian Mathematical Society Medal NERFINISHED
Boltzmann Medal NERFINISHED
Centenary Medal (Australia) NERFINISHED
Lars Onsager Prize NERFINISHED
Royal Medal
countryOfCitizenship Australia
dateOfBirth 1940-02-08
educatedAt Trinity College, Cambridge
Cambridge University
surface form: University of Cambridge
employer Australian National University NERFINISHED
fieldOfWork exactly solvable models
mathematical physics
statistical mechanics
gender male
hasConceptNamedAfter Baxter algebra NERFINISHED
Baxter equation NERFINISHED
Baxterization NERFINISHED
Yang–Baxter equation NERFINISHED
hasWritten Exactly Solved Models in Statistical Mechanics NERFINISHED
Solvable Models in Statistical Mechanics (research papers) NERFINISHED
influenced conformal field theory
development of quantum integrable systems
mathematical methods in condensed matter physics
quantum groups NERFINISHED
knownFor Baxter equation NERFINISHED
Baxter’s corner transfer matrix method NERFINISHED
Yang–Baxter equation NERFINISHED
work on solvable lattice models
work on the eight-vertex model
work on the six-vertex model
languageOfWorkOrName English
memberOf Australian Academy of Science NERFINISHED
Royal Society
notableFor introduction of the Yang–Baxter equation
pioneering work on exactly solvable models in statistical mechanics
notableStudent Barry M. McCoy NERFINISHED
occupation mathematical physicist
placeOfBirth London, England
surface form: London
positionHeld professor of theoretical physics
workLocation Canberra NERFINISHED

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Referenced by (2)

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

Yang–Baxter equation namedAfter R. J. Baxter
Yang–Baxter equation developedBy R. J. Baxter