Modele Clasice si Cuantice
 

Etapa 1
Etapa 2
Etapa 3
Etapa 4

 

Etapa 3: 01.01.2009 - 31.12.2009

01.01.2009 - 31.12.2009

Raport anual de activitate - 2009

 

Sinteza etapei 3 in format PDF

 

Bibliografie

A. Lucrari proprii

în reviste indexate ISI

  1. C. Chiritoiu, G. Zet: Towards a quantization of gauge fields on de Sitter group by functional integral method, Eur. Phys. J. C57 (2008) p. 809-815 (pdf)
  2. M. Chaichian, A. Tureanu, M. Setare, G. Zet: On black holes and cosmological constant in noncommutative gauge theory of gravity, Journal of High Energy Physics (JHEP) 04 (2008) 064/p. 1-17 (pdf)
  3. M. Chaichian, M. Oksanen, A. Tureanu, G. Zet: Gauging the twisted Poincaré symmetry as a noncommutative theory of gravitation, Phys. Rev. D79 (2009) 044016/p.1-8 (pdf)
  4. M. Chaichian, A. Tureanu, G. Zet: Gauge field theories with covariant star-product, Journal of High Energy Physics (JHEP) 07 (2009) 084/p. 1-12 (pdf)

în reviste indexate în baze de date internationale

  1. G. Zet: Gauge theories on noncommutative space-time, Annals Univ. Craiova Physics AUC, Vol. 18 (2008) p. 106-119 (pdf)
  2. G. Zet: General relativistic analog solutions for Yang-Mills theory on noncommutativity space-time, Rom. J. Phys. Vol.53, nr. 9-10 (2008) p. 1219-1229 (pdf)
  3. V. Chiritoiu, G. Zet, Regularization in quantum theory of gravity with de Sitter inner symmetry, Rom. J. Phys. Vol.54, nr. 9-10 (2009) (pdf)
  4. G. Zet: Self-dual gauge fields on noncommutative space-time, Bul. Inst. Politehnic Iasi, Sectia Matematica. Mecanica Teoretica. Fizica, fascicola 1, Tom LV (LIX) (2009) p. 33-38 (pdf)

prezentate la conferinte internationale

  1. V. Chiritoiu, G. Zet, Renormalization in quantum gauge theory using zeta-function, Proceedings of the Physics Conference TIM-08, Springer Verlag, Berlin, Vol. 1131 (2008) p. 55-60 (pdf)

 

B. Lucrari ale altor autori

  1. C. Wiesendanger: Poincaré gauge invariance and gravitation in Minkowski spacetime, Class. Quant. Grav. 13 (1996) p. 681-700
  2. N. D. Birrell and P. C. W. Davies: Quantum fields in curved space,Cambridge University Press, 1982, p. 28
  3. L. D. Fadeev and A. A. Slavnov: Gauge Fields: Introduction to Quantum Theory, Addison-Wesley Publishing Company, New York, 1986
  4. Ch. Bär and S. Moroianu: Heat kernel asymptotics for roots of generalized Laplacians, Int. J. Mathematics 14 (2003) p.397-412
  5. V. Moretti, D. Iellici: -function regularization and one-loop renormalization of field fluctuations in curved space-times, Phys. Lett. B425 (1998) p. 33-40
  6. R. Gurau, J. Magnen, V. Rivasseau, A. Tanasa: A translation-invariant renormalizable non-commutative scalar model, Commun. Math. Phys. 287 (2009) p.275-290
 
 
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