Gyorgy Steinbrecher - Scientific Publicashions

(a) Books
1. G. Steinbrecher, Analytic Mechanics and Deformable Media, Univ. Craiova Press, 1990.
2. M. Stanciu, E.Tugulea, G. Steinbrecher, Laboratory guide in atomic physics, Univ. Craiova Press, 1984.
3. M. Stanciu, G. Steinbrecher, Laboratory guide in nuclear physics, Univ. Craiova Press, 1985.
4. M. Chiriac, V. Harabor, I. Panes, M. Socaciu, G. Steinbrecher, Laboratory guide, Craiova Univ. Press, 1977.

(b) Chapters in collective volumes: Conference proceedings, Festschrifts, etc.
Ref [1] is cited in: S. Ciulli, "Stability Problems in analytic Extrapolation" , Lecture Notes in Physics, Proceedings of the International Summer Institute in Theoretical Physics, Kaiserslautern 1972. (Springer 1973)

(c) Referred articles in scientific journals.
(c1) Journals of international visibility
[1]. G. Steinbrecher, Calculation of the Equal-Mass, Elastic Scattering Amplitude by Conformal Mapping, Phys. Rev., 174, 1794, (1968).
[2]. G. Steinbrecher, Unitarization of the I=1 Pion-Pion Amplitude by Cheng Representation, Lettere al Nuovo Cimento, 2, 222, (1971).
[3]. S. Ciulli, C. Pomponiu, I. Sabba-Stefanescu, G.Steinbrecher,
Tautologies and Optimization of the N/D Equation, Phys. Rev. D, 8,
455, (1973).
[4]. S. Ciulli, C. Pomponiu, I. Sabba-Stefanescu, G. Steinbrecher,
C. D. D. Poles, Inelasticities and Optimization of the N/D Equation,
Nuclear Physics B 71 269 (1974).
[5]. C. Liteanu, G. Radulescu, G. Steinbrecher, Quelques Considerations
sur la Redressement par des Membranes Doubles Bipolaires, Journal
de Chimie Physique n.190, 1403, (1971).
[6]. C. Liteanu, G. Radulescu, G. Steinbrecher, Etude des Properties de
Redressement des Membranes Heterogenes, Journal de Chimie
Physique, n.192 ,1414 (1971).
[7]. G. Steinbrecher, M. Negrea, N. Pometescu, D. Constantinescu, On
the Particle Diffusion in a Fluctuating Electromagnetic Field, Journal
of Technical Physics (Warsaw), vol. 37, 3-4, 477, (1996).
[8]. G. Steinbrecher, M. Negrea, N. Pometescu, J. H. Misguich, On
Non-Markovian Diffusion of Stochastic Magnetic Lines, Plasma
Physics and Controlled Fusion, 39, 2039, (1997).
[9] I. N. Mihailescu, E. Gyorgy, V. S. Teodorescu, G. Steinbrecher,
J. Neamtu, A. Perrone, and A. Luches: Characteristic feature of the
laser radiation-target interaction during reactive pulsed laser
ablation of Si target in ammonia, Journal of Applied Physics, vol. 86,
NR. 15, pp. 7123-7128, (15 December 1999).

[10] G.Steinbrecher, R. Scorei, V. Cimpoiasu, and I. Petrisor: Stable
Reconstruction of the T2 Distribution by Low Resolution NMR Measurement and the Classical Markov and Hausdorff Momentum Problem, Journal of Magnetic Resonance, vol. 146, pp. 321-334 (2000).

[11] J. H. Misguich, J. D. Reuss, D. Constantinescu, G. Steinbrecher, M. Vlad, F. Spineanu, B. Weyssow, R. Balescu, Noble Cantor sets acting as partial internal transport barriers in fusion plasmas, Journal of Plasma Physics and Controlled Fusion, 44 (2002) , L29-L35.
[12] G. Steinbrecher, B. Weyssow, Continuous Time Randomly Amplified Linear System with Colored Multiplicative Noise, in press.
(c2) Reports Association EURATOM-CEA, sur la Fusion Controlee, Departement de Recherches sur la Fusion Controlee CEA/Cadarache-France

[13]. G. Steinbrecher, M.Negrea, N.Pometescu, J. H. Misguich, On non-markovian relative diffusion of stochastic magnetic lines, Report EURATOM-EUR-CEA-FC-1614, Cadarache-France, 1997.
[14]. G. Steinbrecher, J.D. Reuss, J. H. Misguich, Numerical methods for finding periodic points in discrete maps. High order island chains and noble barriers in toroidal magnetic configurations, Report EURATOM-CEA, EUR-CEA-FC-1719, Cadarache, France, November 2001.
[15] J. H. Misguich, J. D. Reuss, D. Constantinescu, G. Steinbrecher, M. Vlad, F. Spineanu, B. Weyssow, R. Balescu, Noble internal transport barriers and radial subdiffusion of toroidal magnetic field lines. Report EURATOM-CEA, EUR-CEA-FC-1724, Cadarache, France, Feb. 2002.
[16] J. H. Misguich, J. D. Reuss, D. Constantinescu, G. Steinbrecher, M. Vlad, F. Spineanu, B. Weyssow, R. Balescu, Noble Cantor sets acting as partial internal transport barriers in fusion plasmas, Report EURATOM-CEA, EUR-CEA-FC-1725, Cadarache, France, March 2002.

(c3) Local publications
[17] O. Gherman, G. Steinbrecher, Relativistic multipolar momentum problem, (in Roumanian) Studia Univ. Babes Bolyai, Tom 2, 1967.
[18] O. Gherman, G. Steinbrecher, On the Symmetries of the Semiclasical Solution of the Cosmological Tunneling Problem, Internal Report, I. C. 183/144, 1983, Trieste, Italy.
[19]. I. Ursu, I. N. Mihailescu, M. Tutunaru, G. Steinbrecher, Temperature Field Inside a Metal Submitted to Powerful cw Laser Irradiation, Revue Roumaine de Physique (Bucharest) Tome 30 n.9, 789 (1985).
[20] G. Steinbrecher, Monte-Carlo Algorithm for Few-Body Spectroscopy, Annals of the Univ. Craiova-Romania, (Physics AUC), vol. 2-3, 98, 1992-1993.
[21] G. Steinbrecher, On the correlation between Wightman fields in
different dimensions Annals of Univ.Craiova, (Physics AUC), vol. 4-5 pp.11, 1994-1995.
[22] G. Steinbrecher, Density Theorem in Quantum Field Theory,
Ann. Univ. Craiova, (Physics AUC), vol. 7, 1997, pp. 110-113.
[23] G. Steinbrecher, R. Scorei, V. Cimpoiasu, and I. Petrisor, Monitoring the Global Proton Relaxation in Heterogeneous Systems by LRP-H -NMR Technique, Ann. Univ.Craiova, (Physics AUC), vol. 7, 1997, 56-60.
[24] G. Steinbrecher, Density theorem in quantum field theory, Annals of Univ. Craiova, (Physics AUC), vol. 8, pp. 110-113, 1998.
[25] G. Steinbrecher: On the optimization of the variational Monte-Carlo calculations, Ann. Univ. Craiova, (Physics AUC), vol. 8, 1998, pp. 88-93).
[26] G. Steinbrecher, Asymptotic Properties of the Local Observables
Ann. Univ. Craiova, (Physics AUC), vol. 8, 1998, 50-54.
[27] C. P. Niculescu, G. Steinbrecher, Recurrence of States in C* -Dynamical Systems, Ann. Univ. Craiova, (Physics AUC), vol. 8, 1998, 55-60.
[28] G. Steinbrecher, New proof and generalization of Bargman-Hall-Wightman theorem Ann. Univ. Craiova, (Physics AUC), vol. 9, Part.II, pp. 103-105. (1999)
[29] G. Steinbrecher, Numerical study of the measure preserving maps by generalized Kac lemma, Ann.Univ.Craiova, (Physics AUC), vol. 9, part II (1999) pp. 96-102.
[30] G. Steinbrecher, The Kolmogorov-Sinai Entropy of the Magnetic Field Lines in the Tokamak Plasmas,Ann.Univ.Craiova, (Physics AUC), vol.10, (part I) pp. 29-32, 2000.
[31]. G. Steinbrecher, Determination of the confinement properties for a new class of symplectic maps modeling the Tokamak plasmas, Ann. Univ. Craiova, vol. 10, (Physics AUC), Part. 1, pp. 33-37, 2000.
[32] G. Steinbrecher, Variational Principle for Von Neumann Projector, Ann. Univ. Craiova, (Physics AUC), vol.11, 2001,pp 137-139.
[33] G. Steinbrecher , The fractal structure of the chaotic sea of area preserving maps, Annals Univ. Craiova, (Physics AUC), vol. 11, 2001, pp. 140-148.
[34] G. Steinbrecher, Inexistence of stable transport barriers in perturbed ergodic dynamical systems, Annals Univ. Craiova, (Physics AUC), vol.12, partI, 105-114 (2002).

[35]G.Steinbrecher, Proof of the absence of permanent trapping in two-dimensional homogenous frozen turbulent transport, Annals Univ. Craiova, volume 12 (part II), 2002, pp 93-97.
[36] G. Steinbrecher, Hilbert space generalization of the SL(N,C) group. Annals Univ. Craiova, (Physics AUC), volume 12, (part II), 2002, pp 141-144.