Publications

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Haas, F, Goedert J.  1994.  On the generalized Hamiltonian structure of 3D dynamical systems. Phys. Lett. A. 199(3-4):173.generalized_Hamiltonian_3D.pdf
Haas, F, Mahmood S.  2015.  Linear and nonlinear ion-acoustic waves in non-relativistic quantum plasmas with arbitrary degeneracy. Phys. Rev. E. 92(5):053112.
application/pdf iconlinear_and_nonlinear.pdf
Haas, F, Eliasson B, Shukla PK.  2012.  Relativistic Klein-Gordon-Maxwell multistream model for quantum plasmas. Phys. Rev. E. 85(5):056411.relativistic_Klein_Gordon_Maxwell.pdf
Haas, F.  2021.  Exchange fluid model derived from quantum kinetic theory for plasmas. Contributions to Plasma Physics. :e202100046.
application/pdf iconexchange_fluid.pdf
Haas, F.  2010.  On quantum plasma kinetic equations with a Bohmian force. J. Plasma Phys. 79(3-4):389.on_quantum_plasma.pdf
Haas, F.  2007.  Contingência nas ciências físicas. Caderno IHU Idéias Unisinos. 68:1.contingencia_ciencias.pdf
Haas, F.  2002.  Generalized Hamiltonian structures for Ermakov systems. J. Phys. A: Math. Gen . 35(12):2925.generalized_Hamiltonian.pdf
Haas, F, Kourakis I.  2015.  Nonlinear hydrodynamic Langmuir waves in fully degenerate relativistic plasma. Plasma Phys. Control. Fusion. 57(4):044056.
application/pdf iconnonlinear_hydrodynamic.pdf
Haas, F.  1994.  Formulações de Poisson para sistemas dinâmicos. , Porto Alegre: UFRGSMSc_dissertation.pdf
Haas, F, Soares LGF.  2020.  Nonlinear oscillations of non-neutral plasmas in a time-dependent harmonic trap. Physics of Plasmas. 27(6):062307.
application/pdf icontime_dependent_trap.pdf
Haas, F, Marklund M, Brodin G, Zamanian J.  2010.  Fluid moment hierarchy equations derived from quantum kinetic theory. Phys. Lett. A. 374(3):481.fluid_moment.pdf
Haas, F.  2008.  Quantum Weibel instability. Phys. Plasmas. 15(2):022104.quantum_Weibel.pdf
Haas, F, Garcia LG, Goedert J, Manfredi G.  2003.  Quantum ion-acoustic waves. Phys. Plasmas. 10(10):3858.quantum_ion_acoustic.pdf
Haas, F, Goedert J.  1999.  Lie symmetries of generalized Ermakov systems. Lecture Notes in Physics (v. 518) - Dynamical Systems, Plasmas and Gravitation. , Heidelberg : Springer-VerlagLie_Ermakov.pdf
Haas, F, Pascoal KA, Mendonça JT.  2017.  Coupling between ion-acoustic waves and neutrino oscillations. Phys. Rev. E. 95(1):013207.
application/pdf iconcoupling_between.pdf
Haas, F, Gaete P, Rosas LOP, Helayël-Neto JA.  2019.  Modified plasma waves described by a logarithmic electrodynamics. Physics of Plasmas . 26(4):042108.
application/pdf iconmodified_plasma.pdf
Haas, F, Fichtner H, Scherer K.  2023.  Electron holes in a regularized kappa background. Nonlinear Processes in Geophysics. 30(3):277-287.
application/pdf iconelectron_holes_regularized_kappa.pdf
Haas, F, Garcia LG, Goedert J.  2005.  Quantum Zakharov equations. Fourth International Winter Conference on Mathematical Methods in Physics. :015., CBPF, Rio de Janeiro: J. High Energy Phys. (SISSA, WC2004)quantum_Zakharov.pdf
Haas, F, Goedert J, Manfredi G.  2000.  Modelos de transporte em plasmas quânticos. Scientia. 11(2):01.modelos_transporte.pdf
Haas, F.  2016.  Pedagogical systematic derivation of Noether point symmetries in special relativistic field theories and extended gravity cosmology. Eur. J. Phys. 37(6):065603.
application/pdf iconpedagogical_noether.pdf
Haas, F, Mahmood S.  2018.  Magnetosonic waves in a quantum plasma with arbitrary electron degeneracy. Physical Review E. 97(6):063206.
application/pdf iconmagnetosonic_wave.pdf
Haas, F.  2011.  An introduction to quantum plasmas. Brazilian J. Phys. 41(4-6):349.introduction_quantum.pdf
Haas, F, Soares LGF.  2022.  Nonlinear dynamics in isotropic and anisotropic magneto-optical traps. Atoms. 10(3):article83,9pages.
application/pdf iconnonl_dyn.pdf
Haas, F, Shukla PK, Eliasson B.  2009.  Nonlinear saturation of the Weibel instability in a dense Fermi plasma. J. Plasma Phys. 75(2):251.nonlinear_saturation.pdf
Haas, F, Goedert J.  1991.  Completely integrable Ermakov systems. I Encontro Brasileiro de Física dos Plasmas. :173., Santos: Anais do I Encontro Brasileiro de Física dos Plasmas, v. 2completely_integrable.pdf