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Elena Mirela Babalic

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3418 / 0214046255

mbabalic@theory.nipne.ro

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43

Scientific Articles

35

Conferences

2

Books

.

Patents

  1. On consistency conditions for strong SRRT inflation in two-field cosmological models
    2. E.M Babalic, C.I. Lazaroiu

    arXiv:2511.06013 [hep-th] (in print for Journal of Physics: Conference Series)

  2. Connection Matrices on the Siegel-Jacobi Upper Half Space and Extended Siegel-Jacobi Upper Half Space
    3. Elena Mirela Babalic, Stefan Berceanu

    Romanian Journal of Physics, 69, 112 (2024).

  3. Strong rapid turn inflation and contact Hamilton-Jacobi equations
    4. E. M. Babalic, C. I. Lazaroiu, V. O. Slupic

    arXiv.2407.19912

  4. Infrared behavior in tame hyperbolizable two-field models
    5. E. M. Babalic, C. I. Lazaroiu

    PoS(BPU11)050, vol 427 (BPU11), 2023, 15 pages, https://doi.org/10.22323/1.427.0050

  5. The infrared behavior of tame two-field cosmological models
    6. Elena Mirela Babalic, Calin Iuliu Lazaroiu

    Nuclear Physics B 983 (2022) 115929, https://doi.org/10.1016/j.nuclphysb.2022.115929

  6. Noether symmetries of two-field cosmological models
    7. L. Anguelova, E.M. Babalic, C.I. Lazaroiu

    AIP Conference Proceedings 2218, 050005 (2020)

  7. Remarks on the geometry of the extended Siegel-Jacobi upper half-plane
    8. E.M. Babalic, Stefan Berceanu

    Romanian Journal of Physics 65, 113 (2020), 27 pag, arXiv:2002.04452

  8. A differential model for B-type Landau-Ginzburg theories
    9. E.M. Babalic, D. Doryn, C.I. Lazaroiu, M. Tavakol

    Geometric Methods in Physics XXXVI, Trends in Mathematics, Birkhauser 2019, pp. 207--214, DOI: 10.1007/978-3-030-01156-7. (conf. proc.)

  9. B-type Landau-Ginzburg models on Stein manifolds
    10. E. M. Babalic, D. Doryn, C. I. Lazaroiu, M. Tavakol

    Journal of Physics: Conf. Series 1194 (2019) 012010, doi: 10.1088/1742-6596/1194/1/012010 (conf. proceedings for

  10. Cosmological flows on hyperbolic surfaces
    11. E. M. Babalic, C. I. Lazaroiu

    Facta Universitatis, Series: Physics, Chemistry and Technology, Vol. 17, No 1, Special Issue, 2019, pp. 1 - 9 , arXiv:1810.00441

  11. Hidden symmetries of two-field cosmological models
    12. Lilia Anguelova, Elena Mirela Babalic, Calin Iuliu Lazaroiu

    JHEP 09 (2019) 007

  12. Two-field Cosmological α-attractors with Noether Symmetry
    13. L. Anguelova, E. M. Babalic, C. I. Lazaroiu

    JHEP 04 (2019) 148

  13. Differential models for B-type open-closed topological Landau-Ginzburg theories
    14. E.M. Babalic, D. Doryn, C.I. Lazaroiu, M. Tavakol

    Commun. Math. Phys. (2018), 361(3), 1169-1234, DOI: 10.1007/s00220-018-3137-5, [arXiv:1610.09103v3]

  14. Generalized α-attractor models from elementary hyperbolic surfaces
    15. E.M. Babalic, C.I. Lazaroiu

    Adv. Math. Phys., Vol. 2018, ID 7323090, 24 pages, https://doi.org/10.1155/2018/7323090

  15. Generalized two-field α-attractors from the hyperbolic triply-punctured sphere
    16. E.M. Babalic, C.I. Lazaroiu

    Nuclear Physics B 937 (2018) 434–477, https://doi.org/10.1016/j.nuclphysb.2018.10.012

  16. On B-type open-closed Landau-Ginzburg theories defined on Calabi-Yau Stein manifolds
    17. E.M. Babalic, D. Doryn, C.I. Lazaroiu, M. Tavakol

    Commun. Math. Phys. (2018), 362(1), 129-165, https://doi.org/10.1007/s00220-018-3153-5, [arXiv:1610.09813v3]

  17. Two-field cosmological models and the uniformization theorem
    18. E. M. Babalic, C. I. Lazaroiu

    Springer Proceedings in Mathematics & Statistics, Quantum Theory and Symmetries with Lie Theory and Its Applications in Physics, Vol. 2 (2018) 233-241

  18. Foliated backgrounds for M-theory compactifications (II)
    19. E.M. Babalic, C.I. Lazaroiu

    Rom. J. Phys., Volume 61, Number 1-2, 2016

  19. Geometric algebra techniques in flux compactifications
    20. C.I. Lazaroiu, E.M. Babalic, I.A. Coman

    Advances in High Energy Physics, 7292534 (2016), 42 pages, http://dx.doi.org/10.1155/2016/7292534

  20. Complete integrability of geodesic motion in Sasaki-Einstein toric Y^{p,q} spaces
    21. E.M. Babalic, M. Visinescu

    Modern Physics Letters A, Vol. 30, No. 33, 1550180 (2015), [arXiv:1505.03976]

  21. Foliated backgrounds for M-theory compactifications (I)
    22. E.M. Babalic, C.I. Lazaroiu

    TIM14 Physics Conference - Physics without frontiers, AIP Conf. Proc. 1694, 020007

  22. Foliated eight-manifolds for M-theory compactifications
    23. E.M. Babalic, C.I. Lazaroiu

    JHEP 01 (2015) 140 , (60 pg)

  23. Internal circle uplifts, transversality and stratified G-structures
    24. E. M. Babalic, C. I. Lazaroiu

    JHEP 11 (2015) 174

  24. Singular foliations for M-theory compactifications
    25. E. M. Babalic, C. I. Lazaroiu

    JHEP 1503 (2015) 116 , (63 pg)

  25. The geometric algebra of supersymmetric backgrounds
    26. C. I. Lazaroiu, E. M. Babalic, and I. A. Coman

    String-Math 2012 - Proceedings of Symposia in Pure Mathematics, published by the American Mathematical Society, Vol 90, 2015, pp. 227-237

  26. The landscape of G-structures in eight-manifold compactifications of M-theory
    27. E.M. Babalic, C.I. Lazaroiu

    JHEP 11 (2015) 07

  27. A generalization of Calabi-Yau fourfolds arising from M-theory compactifications
    28. E. M. Babalic, C. I. Lazaroiu

    Bulg. J. Phys. 41 (2014) 109-122

  28. Naturalness in low-scale SUSY models and non-linear MSSM
    29. I. Antoniadis, E. M. Babalic, D. M. Ghilencea

    Eur. Phys. J. C 74 (2014) 9, 3050 , (20pg)

  29. A unified approach to Fierz identities
    30. E. M. Babalic, I. A. Coman, C. I. Lazaroiu

    AIP Conf. Proc. 1564, 57 (2013) , (6 pg)

  30. Geometric algebra and M-theory compactifications
    31. Calin-Iuliu Lazaroiu, Elena Mirela Babalic

    Rom. Journ. Phys. 58, Nos. 5-6 (2013) 609-616

  31. Geometric algebra techniques in flux compactifications (II)
    32. Calin-Iuliu Lazaroiu, Elena Mirela Babalic

    JHEP 06 (2013) 054 , (48 pg)

  32. On N = 2 compactifications of M-theory to AdS3 using geometric algebra techniques
    33. E. M. Babalic, I. A. Coman, C. Condeescu, C. I. Lazaroiu, A. Micu

    AIP Conf. Proc. 1564, 63 (2013) , (6 pg)

  33. Revisiting eight-manifold flux compactifications of M-theory using geometric algebra techniques
    34. E. M. Babalic, C. I. Lazaroiu

    Rom. Journ. Phys 58, Nos. 5-6, (2013) 414–422

  34. The geometric algebra of Fierz identities in arbitrary dimensions and signatures
    35. C.-I. Lazaroiu, E.-M. Babalic, I.-A. Coman

    JHEP 09 (2013)156 , (74 pg)

  35. Fundamentals of a particular non-stationary stochastic process used to model particle transport in a stochastic magnetic field
    36. E. M. Babalic and N. I. Pometescu

    AIP Conf. Proc. 1387 (2011) 92-97

  36. Some aspects on the correlation between the kappa-symmetric and the pure spinor versions of the supermembrane in D=11
    37. Elena-Mirela Babalic

    PoS (CORFU 2011) 06

  37. Correlating The Kappa-Symmetric And Pure Spinor Versions Of The Supermembrane In D=11
    38. E. M. Babalic

    AIP Conf. Proceedings, Vol 1262, Issue 1 (2010) 32-38

  38. Dual linearized gravity in D=6 coupled to a purely spin-two field of mixed symmetry (2,2)
    39. C. Bizdadea, E. M. Cioroianu, S. O. Saliu, and E. M. Babalic

    Fortschr. Phys. 58, No. 4 - 5, 341 - 363 (2010)

  39. QCD Correlation functions and the shape of K_l3 form factors
    40. I. Caprini and E.-M. Babalic

    Rom. Journ. Phys, 55, (2010) 920-930

  40. Yes-go cross-couplings in collections of tensor fields with mixed symmetries of the type (3,1) and (2,2)
    41. C. Bizdadea, E. M. Cioroianu, S. O. Saliu, and E. M. Babalic

    Int. J. Mod. Phys. A25 (2010) 1211-1238

  41. Selfinteractions in collections of massless tensor fields with the mixed symmetry (3,1) and (2,2)
    42. C. Bizdadea, S. O. Saliu, and E. M. Babalic

    Physics AUC 19, part I (2009) 1-21

  42. Towards relating the kappa-symmetric and pure spinor versions of the supermembrane
    43. Mirela Babalic, and Niclas Wyllard

    JHEP 0810 (2008) 059-073

  43. Two-dimensional interactions in a class of tensor gauge fields from local BRST cohomology
    44. E. M. Babalic, C. C. Ciobarca, E. M. Cioroianu, I. Negru, and S. C. Sararu

    Acta. Phys. Polon. B34 (2003) 2673-2682

  1. On consistency conditions for strong SRRT inflation in two-field cosmological models
    2. E.M. Babalic*, C.I. Lazaroiu

    Third Workshop on Soliton Theory, Nonlinear Dynamics and Machine Learning, Aug. 18-23, 2025, Tsarevo, Bulgaria (2025)

  2. Contact Hamilton-Jacobi equations and consistency of strong SRRT inflation
    3. E. M. Babalic

    Workshop on Soliton Theory, Nonlinear Dynamics and Machine Learning, 16-21 August 2024, Varna (2024)

  3. Infrared behavior in tame two-field hyperbolizable cosmological models
    4. E.M. Babalic

    ICTP Workshop on String Theory, Holography and Black Holes, ICTP, Trieste, October 23-27, 2023 (2023)

  4. Nonlinear dynamics in two-field cosmological models with hidden symmetry
    5. M. Babalic

    “First Workshop on Soliton Theory, Nonlinear Dynamics and Machine Learning”, Varna, Bulgaria, Aug 12-17, 2023 (2023)

  5. Infrared behavior of two-field cosmological models
    6. E.M. Babalic*, C.I. Lazaroiu

    BPU11 congress, Belgrade, Serbia, 28 Aug -- 1 Sept 2022 (2022)

  6. Multifield cosmological models – Asymptotic behaviour of gradient flow curves
    7. E.M. Babalic

    TIM 20-21 Physics Conference (2021)

  7. Hidden symmetries in multi-field cosmological models
    8. Mirela Babalic

    Workshop on Quantum Fields and Nonlinear Phenomena, September 27-29, 2020 (UCV, online) (2020)

  8. Hidden symmetries of multifield cosmological models
    9. C.I. Lazaroiu*, L. Anguelova, E.M. Babalic

    XIII International Workshop Lie Theory and Its Applications in Physics, Varna, Bulgaria, 17-23 June 2019 (2019)

  9. Noether Symmetries of Two-Field Cosmological Models
    10. E.M. Babalic*, L. Anguelova, C.I. Lazaroiu

    TIM 19 Physics Conference, 29-31 May 2019, Timisoara (2019)

  10. The general theory of B-type Landau-Ginzburg models
    11. C.I. Lazaroiu*, E.M. Babalic, D. Doryn, M. Tavakol

    Topological String Theory and Related Topics, CERN, Geneva, 3-14 June 2019 (2019)

  11. The holomorphic theory of B-type Landau-Ginzurg models
    12. C.I. Lazaroiu*, E.M. Babalic, D. Doryn, M. Tavakol

    The Geometry and Algebra of Landau-Ginzburg models, Fields Institute, Toronto, Sept. 16-20, 2019 (2019)

  12. B-type Landau-Ginzburg models on Stein manifolds
    13. E.M. Babalic*, D. Doryn, C. I. Lazaroiu, M. Tavakol

    Quantum spacetime 18 (QST-18), Sofia, February 19-23, 2018 (2018)

  13. B-type Landau-Ginzburg models on Stein manifolds
    14. E.M. Babalic*, D. Doryn, C.I. Lazaroiu, M. Tavakol

    The 32nd International Colloquium on Group Theoretical Methods in Physics (Group 32), Prague, July 9-13, 2018 (2018)

  14. Cosmological Noether symmetries on elementary hyperbolic surfaces
    15. E. M. Babalic

    Geometry and PDEs, Timisoara, October 12-13, 2018 (2018)

  15. Generalized B-type Landau-Ginzburg theories
    16. E.M. Babalic*, D. Doryn, C.I. Lazaroiu, M. Tavakol

    The Joint Meeting on Quantum Fields and Nonlinear Phenomena, 18-22 April 2018, Sinaia, Romania (2018)

  16. Generalized alpha-atractor models and hyperbolic surfaces
    17. E.M. Babalic*, C. I. Lazaroiu

    SEENET-MTP Balkan Workshop BW2018, Nis, Serbia, June 9-14, 2018 (2018)

  17. A differential model for B-type Landau-Ginzburg theories
    18. E. M. Babalic*, D. Doryn, C. I. Lazaroiu, M. Tavakol

    XXXVI Workshop on Geometric Methods in Physics, Bialowieza, July 2-8, 2017 (2017)

  18. Differential models for B-type open-closed Landau-Ginzburg theories
    19. C. I. Lazaroiu*, E. M. Babalic, D. Doryn, M. Tavakol

    Pacifc Rim Complex-Symplectic Geometry Conference, Jul.31-Aug.4, 2017, IBS-CGP Pohang (2017)

  19. Differential models for open-closed B-type Landau-Ginzburg theorie
    20. Mehdi Tavakol*, E.M. Babalic, D. Doryn, C.I. Lazaroiu

    String Field Theory of Landau-Ginzburg models, IBS-CGP Pohang, Korea, September 11-15, 2017 (2017)

  20. Open-closed B-type Landau-Ginzburg theories: Stein case and non-degeneracy of traces
    21. Dmitry Doryn*, E.M. Babalic, C.I. Lazaroiu, M. Tavakol

    String Field Theory of Landau-Ginzburg models, IBS-CGP Pohang, Korea, September 11-15, 2017 (2017)

  21. Two-field cosmological models and the uniformization theorem
    22. E. M. Babalic*, C. I. Lazaroiu

    QTS-10 & LT-12, Varna, June 19-25, 2017 (2017)

  22. On B-type open-closed Landau-Ginzburg theories
    23. E. M. Babalic*, D. Doryn, C. I. Lazaroiu, M. Tavakol

    APCTP 2016 Workshop on Frontiers of Physics:10 perspectives on particle physics, Pohang, Korea, December 12-16, 2016 (2016)

  23. A generalization of Calabi-Yau fourfolds arising from M-theory compactifications
    24. E. M. Babalic, C. I. Lazaroiu

    Mathematics days in Sofia - Algebraic methods in quantum field theory, (MDS2014), Sofia, Bulgaria, July 7-10, 2014 (2014)

  24. A reconstruction theorem for spinors with applications to flux compactifications
    25. E. M. Babalic*, C. I. Lazaroiu

    Geometry and Physics of F-Theory, Heidelberg, Germany, February 24-27, 2014 (2014)

  25. Foliated backgrounds for M-theory compactifications
    26. E. M. Babalic, C. I. Lazaroiu

    The 9th Workshop ”Quantum Field Theory and Hamiltonian Systems” (QFTHS 2014), Sinaia, Romania, September 24-28, 2014 (2014)

  26. Foliated backgrounds for M-theory compactifications
    27. E. M. Babalic, C. I. Lazaroiu

    Physics Conference TIM 14 – Physics without frontiers, West University, Timisoara, Romania, November 20-22, 2014 (2014)

  27. Geometric algebra techniques and applications to flux compactifications (poster)
    28. I. A. Coman, E. M. Babalic

    Summer School: Toric Geometry, Dimers and String Theory”, Hanovra, Germany, 21-24 May 2013 (2013)

  28. Geometric algebra, Fierz identities and supergravity
    29. E. M. Babalic, I. A. Coman, C. I. Lazaroiu

    XXXII Workshop on Geometric Methods in Physics, Bialowieza, Poland, 30 June - 6 July 2013 (2013)

  29. General Compactifications of M-theory to AdS3 preserving N=2 SUSY - Study of geometrical set-up using Geometric Algebra and Implications
    30. I. A. Coman, E. M. Babalic, C. I. Lazaroiu, A. Micu, C. Condeescu

    TIM-12, Timisoara, Romania, November 27-30, 2012 (2012)

  30. N=2 flux compactification of M-theory to AdS3 using geometric algebra techniques
    31. E. M. Babalic, I. A. Coman, C. I. Lazaroiu

    TIM-12, Timisoara, Romania, November 27-30, 2012 (2012)

  31. Revisiting eight‐manifold flux compactifications of M‐theory using geometric algebra techniques
    32. E. M. Babalic

    Quantum Field Theory & Hamiltonian Systems, Craiova, Romania, September 19-22, 2012 (2012)

  32. Some aspects on the correlation between the K-symmetric and the pure spinor versions of the supermembrane in D=11
    33. Elena Mirela Babalic

    11th Helenic School and Workshops on Elementary Particle Physics and Gravity, Corfu, Greece, September 4-18, 2011 (2011)

  33. Fundamentals of a particular non-stationary stochastic process used to model particle transport in a stochastic magnetic field
    34. E. M. Babalic*, N. I. Pometescu

    Physics Conference TIM - 10, West University of Timisoara, Romania, 25 - 27 November 2010 (2010)

  34. Symmetries, supersymmetries and cohomologies in gauge theories
    35. E. M. Babalic

    International School on Strings and Fundamental Physics - SFP10, Munich, Germany, 25 July-6 August 2010 (2010)

  35. Correlating the kappa-symmetric and pure spinor versions of the supermembrane in D=11
    36. E. M. Babalic

    Physics Conference TIM 09, West University of Timisoara, Romania, 27-28 November 2009 (2009)

  1. REV. ROUMAINE MATH. PURES APPL. 66 (2021), Vol 2, 255-522. (Editor Proceedings Volume)
    2. Vasile BRÎNZĂNESCU, Calin Iuliu LAZAROIU, Carlos S. SHAHBAZI, Olivia DUMITRESCU, Motohico MULASE, Rafał R. SUSZEK, Adrian Stefan CARSTEA, Eugen-Mihăiță CIOROIANU, Matteo LAUDONIO, Romain PASCALIE, Adrian TANASA

    2021

  2. Generalized compactifications of M-theory and implications for the F-theory limit, Monograph, ISBN 978 - 606 - 11 - 4916 - 2, Ed. Sitech, 2015, pp. 1-114.
    3. Elena Mirela Babalic

    2015

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