Raphael Bousso

Raphael Bousso (/ˈbs/) (born 1971) is a theoretical physicist and cosmologist. He is a professor at the Berkeley Center for Theoretical Physics in the Department of Physics, UC Berkeley. He is known for the Bousso bound on the information content of the universe.[1][2][3] With Joseph Polchinski he proposed the string theory landscape as a solution to the cosmological constant problem.[4][5]

Life and CareerEdit

Bousso was born in Haifa, Israel, the son of late scientist Dino Bousso. He grew up near Augsburg, Germany,[6] where he studied physics from 1990 until 1993. He earned his Ph.D. at Cambridge University in 1997; his doctoral advisor was Stephen Hawking. Bousso did postdoctoral research at Stanford University until 2000, and at the Kavli Institute for Theoretical Physics in Santa Barbara until 2002. In 2002/03, Bousso was a fellow at the Harvard University physics department and the Radcliffe Institute for Advanced Study. Since 2002 he has been a professor in the physics department at the University of California, Berkeley. In 2012, Bousso was elected Fellow of the American Physical Society "for fundamental discoveries in the field of quantum cosmology, including the covariant entropy bound and the string landscape."[7]


Bousso's research is focused on quantum gravity and cosmology, particularly through the study of quantum information.[8] His 1999 covariant entropy bound[1] (Bousso bound) established a general relation between quantum information and the geometry of spacetime (i.e., gravity).[9] The Bousso bound has since been refined and strengthened, leading to provable new results in quantum field theory, such as the quantum null energy condition.[10][11][12][13] Bousso has also worked on the black hole information paradox (firewall problem).[14] Since 2018, he has led a consortium of theoretical and experimental physicists exploring and developing the relations between quantum gravity, quantum information, and quantum computing.[15][16]

In 2000, Bousso and Joseph Polchinski argued that string theory has many long-lived vacua, including solutions compatible with the observed positive value of the cosmological constant (vacuum energy).[4] This came to be called the "landscape of string theory."[17][5] He has developed an approach to the cosmological measure problem,[18] with the ultimate goal of testing the string theory landscape.[19]


  1. ^ a b Bousso, Raphael (13 Aug 1999). "A Covariant Entropy Conjecture". Journal of High Energy Physics. 1999 (7): 004. arXiv:hep-th/9905177. Bibcode:1999JHEP...07..004B. doi:10.1088/1126-6708/1999/07/004.
  2. ^ Bousso, Raphael (9 Aug 1999). "Holography in General Space-times". Journal of High Energy Physics. 1999 (6): 028. arXiv:hep-th/9906022. Bibcode:1999JHEP...06..028B. doi:10.1088/1126-6708/1999/06/028.
  3. ^ Bousso, Raphael (5 Aug 2002). "The holographic principle". Reviews of Modern Physics. 74 (3): 825–874. arXiv:hep-th/0203101. Bibcode:2002RvMP...74..825B. doi:10.1103/RevModPhys.74.825.
  4. ^ a b Bousso, Raphael; Polchinski, Joseph (14 Jul 2000). "Quantization of four form fluxes and dynamical neutralization of the cosmological constant". Journal of High Energy Physics. 2000 (6): 006. arXiv:hep-th/0004134. Bibcode:2000JHEP...06..006B. doi:10.1088/1126-6708/2000/06/006.
  5. ^ a b Bousso, Raphael; Polchinski, Joseph (2004). "The string theory landscape". Scientific American. 291 (3): 78–87. Bibcode:2004SciAm.291c..78B. doi:10.1038/scientificamerican0904-78. PMID 15376755.
  6. ^ "Bousso group members". Retrieved 2020-10-10.
  7. ^ "APS Fellowship 2012".
  8. ^ "Bousso Group". Retrieved 2010-11-13.
  9. ^ "The Holographic Principle". Retrieved 2018-08-27.
  10. ^ "Proof of a Quantum Bousso Bound".
  11. ^ "Proof of the Quantum Null Energy Condition".
  12. ^ "A General Proof of the Quantum Null Energy Condition".
  13. ^ "Black Holes, Quantum Information, and Unification". Retrieved 2018-08-27.
  14. ^ "A Black Hole Mystery Wrapped in a Firewall Paradox, New York Times, August 13, 2013". Retrieved 2018-08-27.
  15. ^ "GeoFlow Award" (PDF). Retrieved October 10, 2020.
  16. ^ "geoflow". sites.google.com. Retrieved 2020-10-11.
  17. ^ L. Susskind, "The anthropic landscape of string theory", arXiv:hep-th/0302219.
  18. ^ Bousso, Raphael (2006-11-06). "Holographic probabilities in eternal inflation". Physical Review Letters. 97 (19): 191302. doi:10.1103/PhysRevLett.97.191302. ISSN 0031-9007.
  19. ^ "A geometric solution to the coincidence problem, and the size of the landscape as the origin of hierarchy".

External linksEdit