His primary areas of investigation include Statistical physics, Mathematical analysis, Complex system, Dynamical systems theory and Invariant measure. His work deals with themes such as Phase transition, Lattice and Condensed matter physics, which intersect with Statistical physics. He regularly links together related areas like Quantum mechanics in his Lattice studies.
Mathematical analysis and Nonlinear system are frequently intertwined in his study. His Complex system study combines topics in areas such as Ginzburg landau equation, Mathematical physics, Functional renormalization group and Stationary solution. His Invariant measure course of study focuses on Exponential function and Mixing, Ergodicity, Space and Uniqueness.
The scientist’s investigation covers issues in Quantum mechanics, Statistical physics, Mathematical analysis, Theoretical physics and Lattice. His study in the fields of Ising model, De Broglie–Bohm theory and Lattice field theory under the domain of Quantum mechanics overlaps with other disciplines such as Copenhagen interpretation. His study on Ising model also encompasses disciplines like
The various areas that Jean Bricmont examines in his Statistical physics study include Complex system, Renormalization group and Mean field theory. His biological study spans a wide range of topics, including Invariant measure, Torus and Nonlinear system. His studies deal with areas such as Perturbation, Continuous symmetry, Exponential decay, Inverse and Classical mechanics as well as Lattice.
The scientist’s investigation covers issues in Quantum mechanics, Theoretical physics, De Broglie–Bohm theory, Einstein and Quantum nonlocality. He studies Hidden variable theory, a branch of Quantum mechanics. Much of his study explores Theoretical physics relationship to Quantum.
His work in the fields of Quantum system overlaps with other areas such as Sense and Nonsense. Jean Bricmont works mostly in the field of De Broglie–Bohm theory, limiting it down to topics relating to Function and, in certain cases, Pilot wave and Meaning, as a part of the same area of interest. His study looks at the intersection of Einstein and topics like Schrödinger's cat with Simple, Mathematical proof and Observable.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Fashionable Nonsense: Postmodern Intellectuals' Abuse of Science
Alan Sokal;Jean Bricmont;N. David Mermin.
(1997)
Lower critical dimension for the random-field Ising model.
Jean Bricmont;A. Kupiainen.
Physical Review Letters (1987)
Renormalization Group and Asymptotics of Solutions of Nonlinear Parabolic Equations
Jean Bricmont;Antti Kupiainen;G. Lin.
Communications on Pure and Applied Mathematics (1994)
Intellectual Impostures: Postmodern Philosophers' Abuse of Science
Alan D. Sokal;Jean Bricmont.
(1999)
Science of chaos or chaos in science
Jean Bricmont.
Annals of the New York Academy of Sciences (1995)
Random Surfaces in Statistical-mechanics - Roughening, Rounding, Wetting
J. Bricmont;A. El Mellouki;J. Fröhlich.
Journal of Statistical Physics (1986)
Universality in blow-up for nonlinear heat equations
J Bricmont;A Kupiainen.
Nonlinearity (1994)
Random-walks in Asymmetric Random-environments
Jean Bricmont;Antti Kupiainen.
Communications in Mathematical Physics (1991)
Renormalization group and the Ginzburg-Landau equation
Jean Bricmont;Antti Kupiainen.
Communications in Mathematical Physics (1992)
First order phase transitions in lattice and continuous systems: extension of Pirogov-Sinai theory
Jean Bricmont;K. Kuroda;J.L. Lebowitz.
Communications in Mathematical Physics (1985)
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