Αναφορές

Παρατίθενται μόνον όσες αναφορές έχουν γίνει στις εργασίες μου από «τρίτους» ερευνητές (ετεροαναφορές). Αυτοαναφορές και αναφορές από συ-συγγραφείς της εκάστοτε εργασίας δεν περιλαμβάνονται.

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  1. “Applications of the compartmental model neuron to time-series analysis”, S. Kasderidis and J. G. Taylor, in “Mathematics of Neural Networks: Models, Algorithms and Applications” (eds. S. Ellacott, J. C. Mason and I. J. Anderson), Kluwer Academic Publishers, Boston, p. 209 (1997).
  2. “Magnetized particle dynamics in the presence of gravitational waves”, L. Vlahos, in Proceedings of the International Workshop on “Cosmology and Gravitational Physics”, Thessaloniki, Greece, 15 – 16 December 2005 (eds. N. K. Spyrou, N. Stergioulas and C. Tsagas), Aristotle University of Thessaloniki Conference Series, p. 67 (2006).
  3. “Interaction of gravitational waves with charged particles”, T. Wickramasinghe, W. Rhodes and M. Revalski, in “Gravitational Wave Astrophysics”, Astrophysics & Space Science Proceedings (Springer) 40, pp. 295 – 299 (2015).
  4. “The emission of electromagnetic radiation from charges accelerated by gravitational waves and its astrophysical implications”, M. Revalski, W. Rhodes and T. Wickramasinghe, in “Gravitational Wave Astrophysics”, Astrophysics & Space Science Proceedings (Springer) 40, pp. 301 – 309 (2015).
  5. “On the possibility of attenuation of gravitational waves in the early Universe”, J. Avenoso, T. Viducic and T. Wickramasinghe, in “28th Texas Symposium on Relativistic Astrophysics”, 13 – 18 December 2015, Geneva, Switzerland, https://indico.cern.ch/event/336103 contributions/786779 (2016).

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  1. “Cyclotron damping and Faraday rotation of gravitational waves”, M. Servin, G.  Brodin and M. Marklund, Phys. Rev. D64, 024013 (2001).
  2. “Non-linear interaction and propagation of gravitational and E/M waves in plasmas”, M. Servin (Ph. D. Thesis – in English), Dept. of Physics, Umea University, Umea, Sweden (2003).
  3. “Magnetized particle dynamics in the presence of gravitational waves”, L. Vlahos, in Proceedings of the International Workshop on “Cosmology and Gravitational Physics”, Thessaloniki, Greece, 15 – 16 December 2005 (eds. N. K. Spyrou, N. Stergioulas and C. Tsagas), Aristotle University of Thessaloniki Conference Series, p. 67 (2006).
  4. “Transverse wave propagation in relativistic two-fluid plasmas in de Sitter space”, A. M. Rahman and H. M. Ali, Gen. Relativ. Gravit. 42, 1063 (2010). 
  5. “Transverse wave propagation in relativistic two-fluid plasmas around a  Reisner-Nordstrom-de Sitter black hole”, A. M. Rahman and H. M. Ali, Gen. Relativ. Gravit. 42, 1623 (2010).
  6. “Waves in general-relativistic two-fluid plasma around a Schwarzchild black hole”, A. M. Rahman, Astrophysics & Space Science 341, 477 (2012). 
  7. “Numerical solutions of ideal two-fluid transverse equations very close to the horizon of a Schwarzchild – anti de Sitter black hole”, A. M. Rahman, Int. J. Mod. Phys. D (2013), in press.

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  1. “Kaluza-Klein higher-derivative induced gravity”, W. F. Kao, Class. Quantum Grav. 24, 4295 (2007).
  2. “The emission of electromagnetic radiation from charges accelerated by gravitational waves and its astrophysical implications”, M. Revalski, W. Rhodes and T. Wickramasinghe, in “Gravitational Wave Astrophysics”, Astrophysics & Space Science Proceedings (Springer) 40, pp. 301 – 309 (2015).

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  1. “Cyclotron damping and Faraday rotation of gravitational waves”, M. Servin, G. Brodin and M. Marklund, Phys. Rev. D64, 024013 (2001).
  2. “Resonant interaction between gravitational waves, electromagnetic waves and plasma flows’’, M. Servin and G. Brodin, Phys. Rev. D68, 044017 (2003).
  3. “Parametric phenomena of the particle dynamics in a periodic gravitational wave field’’, A. Balakin, V. R. Kurbanova and W. Zimdahl, J. Math. Phys. 44, 5120 (2003).
  4. “Non-linear interaction and propagation of gravitational and E/M waves in plasmas”, M. Servin (Ph. D. Thesis – in English), Dept. of Physics, Umea University, Umea, Sweden (2003).
  5. “Transverse wave propagation in relativistic two-fluid plasmas in de Sitter space”, A. M. Rahman and H. M. Ali, Gen. Relativ. Gravit. 42, 1063 (2010). 
  6. “Transverse wave propagation in relativistic two-fluid plasmas around a  Reisner-Nordstrom-de Sitter black hole”, A. M. Rahman and H. M. Ali, Gen. Relativ. Gravit. 42, 1623 (2010).
  7. “Waves in general-relativistic two-fluid plasma around a Schwarzchild black hole”, A. M. Rahman, Astrophysics & Space Science 341, 477  (2012).
  8. “Numerical solutions of ideal two-fluid transverse equations very close to the horizon of a Schwarzchild – anti de Sitter black hole”, A. M. Rahman, Int. J. Mod. Phys. D (2013), in press.

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  1. “Dark energy and matter from a 5-dim Chern-Simons Cosmology”, L. Urrutia, www.lanl.gov/arXiv:gr-qc/0402001 (2004).
  2. “Interpretation of the five-dimensional quantum propagation of a spinless massless particle”, R. Breban, Prog. Theor. Phys. 114, 643 (2005).
  3. “A five-dimensional perspective on the Klein-Gordon equation”, R. Breban, Ann. Phys. 356, 158 (2015).
  4. “On spinless null propagation in five-dimensional spacetimes with approximately spacelike Killing symmetries”, R. Breban, Eur. Phys. J. C 76, 486 (2016).

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  1. “An overview of general expressions of Lovelock Lagrangians and tensors from the 0th to the 5th order in curvature”, C. C. Briggs [CERN report z-26 (2000)], www.cdsweb.cern.ch/427501/ext-2000–114 (2000).
  2. “Accelerating cosmologies and inflation from M/Superstring theories”, N. Ohta, IJMP A 20, 1 (2005).
  3. “Kaluza-Klein higher-derivative induced gravity”, W. F. Kao, Class. Quantum Grav. 24, 4295 (2007).
  4. “An inflationary cosmological solution to high-order effective gravitational field equations”, S. S. Ozkurt [CERN report (2004)], www.cdsweb.cern.ch/ext-2004–002 (2004).

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  1. “Classical and quantum strings under a generalized action principle”, A. Kuiroukidis (Ph. D. Thesis – in Greek), Dept. of Physics, Aristotle University of Thessaloniki, Greece (2000).
  2. “Higher derivative quantum cosmology”, S. Davis, Gen. Relativ. Gravit. 32, 541 (2000).
  3. “Kaluza-Klein higher-derivative induced gravity”, W. F. Kao, Class. Quantum Grav. 24, 4295 (2007).
  4. “Kaluza-Klein cosmology from five-dimensional Lovelock-Cartan theory”, Castillo-Felisola O., Corral C., del Pino S. and Ramirez F., www.lanl.gov/arXiv:1609.09045 [gr-qc]  (2016).

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  1. “An overview of general expressions of Lovelock Lagrangians and tensors from the 0th to the 5th order in curvature”, C. C. Briggs [CERN report z-26 (2000)], www.cdsweb.cern.ch/ 427501/ext-2000–114 (2000). 
  2. “Interpretation of the five-dimensional quantum propagation of a spinless massless particle”, R. Breban, Prog. Theor. Phys. 114, 643 (2005).

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  1. “Null strings and membranes in Demianski-Newman background”, P. Bozhilov and B. Dimitrov, Phys. Lett. B 472, 54 (2000).
  2. “Exact string solutions in non-trivial backgrounds”, P. Bozhilov, Phys. Rev. D65, 026004 (2002).
  3. “Two-dimensional quantum (4, 4) null superstring in de Sitter space”, F. Assaoui and T. Lhallabi, AJMP 1, 109 (2004).
  4. “Null strings in NUT-Kerr-Newman-Kasuya spacetimes”, M. Ahmed, IAEA/INIS 33, 33050409 (2002).

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  1. “Null branes in curved backgrounds”, P. Bozhilov, Phys. Rev. D60, 125011 (1999).
  2. “Null strings and membranes in Demianski-Newman background”, P. Bozhilov and B. Dimitrov, Phys. Lett. B 472, 54 (2000).
  3. “Null string evolution in black hole and cosmological spacetimes”, M. P.     Dabrowski and I. Prochnicka, Phys. Rev. D66, 043508 (2002).
  4. “Null strings in NUT-Kerr-Newman-Kasuya spacetimes”, M. Ahmed, IAEA/INIS 33, 33050409 (2002).

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  1. “Elimination of the potential from the Schrodinger and Klein-Gordon equations by means of conformal transformations”, V. Faraoni and D. M. Faraoni, Foundations of Physics 32, 773 (2002). 
  2. “Hydrodynamic flow as a congruence of geodesic lines in Riemannian spacetime”, L. V. Verozub, IJMP D 17, 337 (2008). 
  3. “F(R,T) gravity”, T. Harko, F. S. N. Lobo, S. Nojiri and S. D. Odintsov, Phys. Rev. D84, 024020 (2011). 
  4. “Generalized Langevin equation with colored noise description of the stochastic oscillations of accretion disks”, T. Harko, C. S. Leung, G. Mocanu, European Phys. J. C 74, 2900 (2014).
  5. “Energy conditions in F(G,T) gravity”, M. Sharif and Ayesha Ikram, www.lanl.gov/arXiv: 1608.01182 [gr-qc]  (2016).
  6. “Complexity phenomena induced by novel symmetry & symmetry -breakings with anti-screening at cosmological scales—A tutorial”, Tom T. S. Chang, Symmetry 9, 306 (2017).
  7. “Dark matter: The problem of motion”, M. E. Kahil, www.lanl.gov/ arXiv: 1801.08396 [gr-qc]  (2018). 

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  1. “Kaluza-Klein higher-derivative induced gravity”, W. F. Kao, Class. Quantum Grav. 24, 4295 (2007).
  2. “Multi-component solutions in a modified theory of gravity”, S. H. Mohseni, Phys. Rev. D77, 103501 (2008).
  3. “The generalized equation of Gravitation in – type models”, A. T. Kotvitskiy and D. V. Kryuchkov, Kharkov University Bulletin (Physics Series) 832 (4), p. 29 [www.nbuv.gov.ua – in Ukrainian] (2008).
  4. “Analysis of the generalized theory of gravity with higher-order curvature terms”, A. T. Kotvitskiy and D. V. Kryuchkov, Kharkov University Bulletin (Physics Series), 865 (12), p. 62 [www.nbuv.gov.ua – in Ukrainian] (2009). 
  5. “Quadratic quantum cosmology with Schutz’ perfect fluid”, B. Vakili, Class. Quantum Grav. 27, 025008 (2010).

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  1. “Geometric dynamics of plasma in jet spaces with Berwald-Moor metric”, M. Neagu and C. Udriste, in Proceedings of the 9-th WSEAS International Conference on SYSTEM SCIENCE and SIMULATION in ENGINEERING, 42-49 (2010).
  2. “Riemann-Lagrange geometric dynamics for the multi-time magnetized non-viscous plasma”, M. Neagu, www.lanl.gov/arXiv: 1005.4567 [gr-qc] (2010). 
  3. “Jet local single-time Finsler-Lagrange approach for the rheonomic Berwald-Moor metric of order four”, V. Balan and M. Neagu, in “Jet single-time Lagrange geometry and its applications”, Chapter 7, John Wiley and Sons Inc., Hoboken NJ, USA, Chapter 7, pp. 77 – 97 (2011).

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  1. “Primordial magnetic field limits from cosmological data”, T. Kahniashvili, A. G. Tevzadze, S. K. Sethi, K. Pandey and B. Ratra, Phys. Rev. D82, 083005 (2010). 

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  1. “Harmonic generation of gravitational-wave-induced Alfven waves”, M. Forsberg and G. Brodin, Phys. Rev. D77, 024050 (2008).  

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  1. “Rotation and helicity as dynamo generators in dissipative and ideal plasma cosmologies”, L. C. Garcia de Andrade, www.lanl.gov/arXiv: 0906.2044 [gr-qc] (2009). 
  2. “Dynamo action at recombination epoch of open Friedmann Universe spatial sections”, L. C. Garcia de Andrade, www.lanl.gov/arXiv: 1002.1783 [astro-ph] (2010). 
  3. “General relativistic magnetic perturbations and dynamo effects in extragalactic radio-sources”, L. C. Garcia de Andrade, in Proceedings  of the IAU Symposium No274, A. Bonanno, E. D. Gouveia dal Pino & A. G. Kosovichev (eds.), 393-397, Cambridge University Press (2011). 

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  1.  “Darboux integrability of a simplified Friedmann–Robertson–Walker Hamiltonian system”, J. L. Libre and C. Valls, J. Nonlinear Math. Phys. 19, 1250036 (2012).
  2. “Darboux integrability of a generalized Friedmann–Robertson–Walker Hamiltonian system”, J. Llibre and C. Valls, J. Nonlinear Math. Phys. 20, 394-406 (2013). 

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  1. “Impulsive cylindrical gravitational wave: One possible radiative form emitted from cosmic strings and the corresponding e/m response”, H. Wen, F. Y. Li, Z. Y. Fang and A. Beckwith, Eur. Phys. J. C74, 2998 (2014).
  2. “On piezo-gravito-electromagnetic shear-horizontal acoustic waves”, A. A. Zakharenko, Can. J. Pure & Applied Sci. 10, 4011 (2016).

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  1. “An astrophysical peek into Einstein’s static Universe: No dark energy”, A. Mitra, IJAA 1, 183 (2011).
  2. “Late time cosmological evolution in f(R) theories with ordinary and collisional matter”, V. K. Oikonomou and N. Karagiannakis, Class. Quantum Grav. 32, 085001 (2015).
  3. “Dark energy and equation of state oscillations with collisional matter fluid in exponential modified gravity”, V. K. Oikonomou, N. Karagiannakis and M. Park, Phys. Rev. D91, 064029 (2015).
  4. “Cosmological evolution in f(R, T) theory with collisional matter”, E. H. Baffou, M. J. S. Houndjo, A. V. Kpadonou, M. E. Rodriguez, and J. Tossa, Phys. Rev. D92, 084043 (2015).
  5. “Phantom crossing with collisional matter in f(T) gravity”, M. Zubair, IJMP D25, 1650057 (2016).
  6. “Modified gravity on a nutshell: Inflation, bounce and late-time evolution”, S. Nojiri, S. D. Odintsov, and V. K. Oikonomou, www.lanl.gov/arXiv: 1705.11098 [hep-th] (2017).
  7. “Late-time cosmological approach in mimetic f(R,T) gravity”, E. H. Baffou, M. J. S. Houndjo, M. Hamani-Daouda, and F. G. Alvarenga, www.lanl.gov/arXiv: 1706.08842 [hep-th] (2017).
  8. “Viscous, self-interacting dark matter and cosmic acceleration”, A. Atreya, J. R. Bhatt, and Α. Mishra, www.lanl.gov/arXiv: 1709.02163 [astro-ph.CO] (2017).
  9. “Gravitationally influenced particle creation models and late-time cosmic acceleration”, S. Pan, B. K. Pal and S. Pramanik, IJGMMP in press DOI:10.1142/S0219887818500421 (2017). 

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  1. “Quantum physics with extra dimensions”, M. Bureš, (Ph. D. Thesis – in English), Department of Theoretical Physics and Astrophysics, Masaryk University, Brno, Czech Republic (2015).
  2. “A model of mesons in finite extra dimensions”, J. Lahkar, D. K. Choudhury, S. Roy, and N. S. Bordoloi, www.lanl.gov/arXiv: 1701.06737 [hep-th] (2017).

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  1. “Supersymmetric SYK model and random matrix theory”, T. Li, J. Liu, Y. Xiu, and Y. Zhou, lanl.gov/arXiv: 1702.01738 [hep-th] (2017).

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  1. “Quantum gravitational anomaly as a dark matter”, P. O. Kazinski, www.lanl.gov/arXiv: 1501.05777 [hep-th] (2015).
  2. “Non-perturbative effects in intensive e/m and gravitational fields”, P. O. Kazinski (Ph. D. Thesis – in Russian), Dept. of Physical Sciences, Tomsk State University, Tomsk, Russia (2015).
  3. “Is the Universe logotropic?”, P.-H. Chavanis, Eur. Phys. J. Plus 130, 130 (2015).
  4. “Thermodynamic analysis of universes with the initial and final de-Sitter eras”, H. Moradpour, M. T. Mohammadi-Sabet and A. Ghasemi, Mod. Phys. Lett. A30, 1550158 (2015).
  5. “Thermodynamic descriptions of polytropic gas and its viscous type as the dark energy candidates”, H. Moradpour and M. T. Mohammadi-Sabet, Ca. J. Phys. 94, 334 (2015).
  6. “Thermodynamic behavior and stability of polytropic gas”, H. Moradpour, A. Abri and H. Ebadi, IJMP D25, 1650014 (2015).
  7. “A varying polytropic gas universe and phase space analysis”, M. Khurshudyan, Mod. Phys. Lett. A31, 1650097 (2016).
  8. “Dark matter concentrations in galactic nuclei according to polytropic models”, C. Saxton, Z. Younsi and K. Wu, MNRAS 461, 4295 (2016).
  9. “Some cosmological solutions in Einstein-Chern-Simons gravity”, L. Aviles, P. Mella, C. Quinzacara and P. Salgado, www.lanl.gov/arXiv: 1607.07137 [gr-qc] (2016).
  10. “Dynamical systems approach in scalar-field cosmologies”, K. Tzanni (Ph. D. Thesis – in English), Dept. of Marine Sciences, University of the Aegean, Mytilini, Greece (2016).
  11. “A thermodynamic point of view on dark energy models”, V. Cardone, N. Radicella and A. Troisi, Entropy, accepted (2017).
  12. “Coupled DM heating in SCDEW cosmologies”, S. Bonometto and R. Mainini, Entropy, accepted (2017).
  13. “Viscous, self-interacting DM and cosmic acceleration”, A. Atreya, J. R. Bhatt, and Α. Mishra, www.lanl.gov/arXiv: 1709.02163 [astro-ph.CO] (2017).

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  1. “Dualities and geometrical invariants for static and spherically symmetric spacetimes”, T. Seidel and L. A. Cabral, IJMP D25, 1641007 (2016).

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  1. “Dynamical systems approach in scalar-field cosmologies”, Tzanni (Ph. D. Thesis – in English), Dept. of Marine Sciences, University of the Aegean, Mytilini, Greece (2016).
  2. “Hyperbolic trajectories around black holes”, E. A. Leon, J. A. Nieto and E. Rios, lanl.gov/arXiv: 1701.02340 [gr-qc] (2017).
  3. “Model independent reconstruction of f(T) teleparallel cosmology”, S. Capozziello, R. d’ Agostino and O. Luongo, lanl.gov/arXiv: 1706.02962 [gr-qc] (2017).
  4. “A thermodynamic point of view on dark energy models”, V. Cardone, N. Radicella and A. Troisi, Entropy, accepted (2017).
  5. “Coupled DM heating in SCDEW cosmologies”, S. Bonometto and R. Mainini, Entropy, accepted (2017).
  6. “Rational approximations of f(R) cosmography through Pade poly-nomials”, S. Capozziello, R. d’ Agostino and O. Luongo, lanl.gov/arXiv: 1709.08407 [gr-qc] (2017).
  7. “Limits on the reconstruction of a single DE scalar-field potential from SNe Ia data”, A. Piloyan, S. Pavluchenko and L. Amendola, Particles 1, 3 (2018).
  8. “New holographic DE model in Brans – Dicke Theory”, K. Bamba, M. Sarif and S. A. Ali Shah, Symmetry in press (2018).

——————————————–B31——————————————-

  1. “On the phenomenology of an accelerated large-scale Universe”, M. Khurshudyan, Symmetry 8, 110 (2016).
  2. “Phase-space analysis in a model of f(T) gravity with nonlinear sign-changeable interactions”, M. Khurshudyan, Int. J. Geom. Methods Mod. Phys. (2016) DOI: S0219887817500414.
  3. “Generic phase-portrait analysis of the finite-time singularities and generalized teleparallel gravity”, W. El Hanafy and G. G. L. Nashed, www.lanl.gov/arXiv: 1702.05786 [gr-qc] (2017).
  4. “Lorenz gauge fixing of f(T) teleparallel cosmology”, W. El Hanafy and G. G. L. Nashed, www.lanl.gov/arXiv: 1707.01802 [gr-qc] (2017).
  5. “Existence of static wormholes in f(G,T) gravity”, M. Sharif and A. Ikram, Int. J. Mod. Phys. D (2017) DOI: S0218271817501826. 
  6. “Cosmological model involving an interacting van der Waals fluid”, E. Elizalde and M. Khurshudyan, www.lanl.gov/arXiv: 1711.01143 [gr-qc] (2017). 
  7. “New holographic DE model in Brans – Dicke Theory”, K. Bamba, M. Sarif and S. A. Ali Shah, Symmetry in press (2018).

——————————————–B32——————————————-

  1. “Recovering a MOND-like acceleration law in mimetic gravity”, S. Vagnozzi lanl.gov/arXiv: 1708.00603 [gr-qc] (2017).

——————————————–B33——————————————-

  1. “Coupled DM heating in SCDEW cosmologies”, S. Bonometto and R. Mainini, Entropy, accepted (2017).

——————————————–B35——————————————-

  1. “Towards cosmological dynamics from Loop Quantum Gravity”, B.-F. Li, P. Singh and A. Wang lanl.gov/arXiv: 1801.07313 [gr-qc] (2018).

——————————————–E4——————————————-

  1. “Dispersion relations for gravitational waves in different models of dark energy”, Dzhunushaliev, V. Folomeev, B. Kleihaus and J. Kunz, www.lanl.gov/arXiv: 1702.00698 [gr-qc] (2017).

 

Σύνολο ετεροαναφορών:            113