Florin-Dorian Buzatu [ISI] Articles:
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1 List of Publications Florin-Dorian Buzatu [ISI] Articles: 1. F. D. Buzatu, Stud. Cerc. Fiz. 36 (1984) Soliton solutions and the quantization of the sine-gordon theory 2. A. Corciovei and F. D. Buzatu, Rev. Roum. Phys. 29 (1984) Soliton solutions and conservation laws 3. F. D. Buzatu and A. Corciovei, Stud. Cerc. Fiz. 39 (1987) Monodromy matrices, Stokes multipliers and harmonic oscillator 4. F. D. Buzatu, F. H. Liu, L. Macarie, L. Vasiliu-Doloc and M. Apostol, Fizika 21 Suppl.3 (1989) Oxygen displacive interaction in high-temperature superconductors 5. M. Apostol, F. D. Buzatu and F. H. Liu, Int. J. Mod. Phys. B 4 (1990) Critical temperature of third generation high-temperature superconductors 6. L. Macarie, L. Vasiliu-Doloc, F. D. Buzatu and M. Apostol, Studia Univ. Babeş-Bolyai, Physica 36 (1991) On the superconducting critical temperature of La 2 x Ba x CuO 4 7. F. D. Buzatu, Stud. Cerc. Fiz. 43 (1991) The Hubbard model in the low concentration limit of the charge carriers 8. F. D. Buzatu, Stud. Cerc. Fiz. 43 (1991) The Bardeen-Cooper-Schrieffer model of superconductivity 9. F. D. Buzatu, Mod. Phys. Lett. B 6 (1992) Ground-state energy for the 1D (t, U, X) model at low densities [1]10. F. D. Buzatu, Phys. Rev. B 49 (1994) One-dimensional (t, U, X) model: Ground-state phase diagram in a mean-field-type approximation [2]11. F. D. Buzatu, Int. J. Mod. Phys. B 9 (1995) The effect of a bond-site interaction on the ground-state instabilities of the one-dimensional Hubbard model 1
2 [3]12. F. D. Buzatu, Mod. Phys. Lett. B 9 (1995) Ground-state energy of the one-dimensional Hubbard model in a simple self-consistent version of the ladder approximation [4]13. A. Belkasri and F. D. Buzatu, Phys. Rev. B 53 (1996) Ground-state instabilities in the one-dimensional Penson-Kolb-Hubbard model [5]14. F. D. Buzatu, Phys. Rev. B 55 (1997) One-dimensional fermions with delta-function repulsion in the Brueckner theory [6]15. F. D. Buzatu, Phys. Lett. A 224 (1997) The independent-pair model for one-dimensional fermions interacting through a repulsive delta-potential 16. F. D. Buzatu and E. Pieleanu, Rom. J. Phys. 42 (1997) Hubbard-type interactions in alternating chains 17. F. D. Buzatu, Rom. J. Phys. 42 (1997) One-dimensional Yang model in the independent-pair approximation [7]18. F. D. Buzatu and G. Jackeli, Phys. Lett. A 246 (1998) Alternating chains with Hubbard-type interactions: renormalization group analysis 19. A. Avella, F. Mancini, M. M. Sánchez, D. Villani, and F. D. Buzatu, J. Phys. Stud. 2 (1998) Local quantities for the 1D Hubbard model in the Composite Operator Method [8]20. D. A. Huckaby, A. Pȩkalski, D. Buzatu, and F. D. Buzatu, J. Chem. Phys. 115 (2001) Amphiphile-rich phase in a model ternary solution on the honeycomb lattice [9]21. F. D. Buzatu and D. A. Huckaby, Physica A 299 (2001) An exactly solvable model ternary solution with strong three-body interactions [10]22. F. D. Buzatu, D. Buzatu, and J. G. Albright, J. Sol. Chem. 30 (2001) Spinodal curve of a model ternary solution 2
3 23. F. D. Buzatu and D. Buzatu, Rom. J. Phys. 47 (2002) Effective spinodal curve of a three-component molecular system 24. F. D. Buzatu, D. Buzatu, and J. G. Albright, Rom. J. Phys. 47 (2002) Spinodal curve of the Wheeler-Widom model with three-body interactions on the Bethe lattice 25. F. D. Buzatu and D. A. Huckaby, Rom. J. Phys. 48 (2003) Exact results for a model ternary solution with strong three-body interactions 26. F. D. Buzatu and D. Buzatu, Rom. J. Phys. 48, Suppl. I (2003) Antiferromagnetic-like ordering in a model ternary solution [11]27. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, J. G. Albright, Rev. Chim. (Buc.) 55 (2004) Measurements of multicomponent diffusion coefficients for lysozyme chloride in water and aqueous Na 2 SO 4 [12]28. F. D. Buzatu, R. P. Lungu, and D. A. Huckaby, J. Chem. Phys. 121 (2004) An exactly solvable model for a ternary solution with three-body interactions and orientationally dependent bonding [13]29. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, J. G. Albright, Rev. Chim. (Buc.) 55 (2004) Extraction of thermodynamic data from ternary diffusion coefficients of lysozyme chloride in water and aqueous Na 2 SO 4 [14]30. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, Rev. Chim. (Buc.) 56 (2005) Conductivity and viscosity measurements for binary lysozyme chloride aqueous solution and ternary lysozyme-salt-water solution [15]31. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, Rev. Roum. Chim. 50 (2005) Conductimetric method applied to ternary lysozyme-nacl-water solution and lysozyme-nh 4 Cl-water solution [16]32. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, Rev. Roum. Chim. 50 (2005)
4 Conductimetric method applied to ternary lysozyme-kcl-water solution and lysozyme-nh 4 Cl-water solution [17]33. D. Buzatu, E. Petrescu, C. Popa, F. D. Buzatu, J. Optoel. Adv. Mat. 7 (2005) Determination of the difussion coefficients for ternary systems by Gosting difusiometer; aparatus and method [18]34. D. Buzatu, O. Annunziata, E. Petrescu, C. Popa, F. D. Buzatu, J. Optoel. Adv. Mat. 7 (2005) Dynamic light scattering: a useful optical method to probe common ion-effects in protein-salt aqueous solutions. 35. F. D. Buzatu, Radu P. Lungu, Dale A. Huckaby, D. Buzatu, Rom. J. Phys. 50 (2005) A three-component molecular model with bonding three-body interactions 36. R. P. Lungu, D. A. Huckaby, F. D. Buzatu, D. Buzatu, Rom. J. Phys. 51 (2006) Three-body and bonding effects on phase separation in a model binary solution [19]37. R. P. Lungu, D. A. Huckaby, F. D. Buzatu, Phys. Rev. E 73 (2006) (1-14). Phase separation in an exactly solvable model binary solution with threebody interactions and intermolecular bonding [20]38. F. D. Buzatu and D. Buzatu, Rom. Rep. Phys. 59 (2007) One dimensional ionic Hubbard model in the high ionicity limit 39. D. Buzatu, A. M. Popovici, F. D. Buzatu, L. Paduano, and R. Sartorio, Sci. Bull. UPB 69 (2007) Hydrodynamic and thermodynamic aspects of diffusion coefficients in the ternary system water-chloroform-acetic acid at 25 0 C. [21]40. D. Buzatu, F. D. Buzatu, L. Paduano, and R. Sartorio, J. Sol. Chem. 36 (2007) Diffusion coefficients in the ternary system water-chloroform-acetic acid at 25 0 C. Part 1. [22]41. Gh. Adam, S. Adam, A. Ayriyan, E. Dushanov, E. Hayryan, V. Korenkov, A. Lutshenko, V. Mitsyn, T. Sapozhnikova, A. Sapozhnikov, O. Streltsova, F. Buzatu, M. Dulea, I. Vasile, A. Sima, C. Vişan, J. 4
5 Buša, I. Pokorny, Rom. J. Phys. 53 (2008) Performance assesment of the SIMFAP parralel cluster at IFIN-HH Bucharest [23]42. F. D. Buzatu and D. Buzatu, Rom. J. Phys. 53 (2008) Site density waves vs. bond density waves in the one-dimensional ionic Hubbard model in the high ionicity limit [24]43. D. Buzatu, F. D. Buzatu, and R. Sartorio, Sci. Bull. UPB 70 (2008) Partial molar volumes and diffusion coefficients for ternay system waterchloroform-acetic acid at 25 0 C for different choices of solvent. [25]44. F. D. Buzatu, R. P. Lungu, D. Buzatu, R. Sartorio, and L. Paduano, J. Sol. Chem. 38 (2009) Spinodal composition of the system water + chloroform + acetic acid at 25 C [26]45. D. Buzatu, F. D. Buzatu, R. P. Lungu, L. Paduano, and R. Sartorio, Rom. J. Phys. 55 (2010) On the determination of the spinodal curve for the system water + chloroform + acetic acid from the mutual diffusion coefficients [27]46. R. P. Lungu, R. Sartorio, and F. D. Buzatu, J. Sol. Chem. 40 (2011) New method for theoretical spinodals corresponding to ternary solutions with an amphiphile component [28]47. R. P. Lungu, R. Sartorio, and F. D. Buzatu, Rom. J. Phys. 56 (2011) Theoretical spinodal for ternary solution with an amphiphile component using a generalized Wheeler-Widom model May
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