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Haas, F.  2011.  Quantum plasmas: an hydrodynamic approach. , New York : Springertable_contents.pdfSpringer site
Haas, F, Shukla PK.  2008.  Nonlinear structure in a current-carrying collisional dusty plasma. Phys. Plasmas. 15(9):093702.nonlinear_structure.pdf
Haas, F, Manfredi G, Goedert J.  2003.  Stability analysis of a three-stream quantum-plasma equilibrium. Braz. J. Phys. 33(1):128.stability_analysis.pdf
Haas, F, Goedert J.  1996.  On the Hamiltonian structure of Ermakov systems. J. Phys. A: Math. Gen. 29(14):4083.Hamiltonian_structure.pdf
Haas, F.  2016.  Modeling of relativistic ion-acoustic waves in ultra-degenerate plasmas. J. Plasma Phys. 82(6):705820602.
application/pdf iconmodeling_of_relativistic.pdf
Haas, F, Mahmood S.  2022.  Linear and nonlinear waves in quantum plasmas with arbitrary degeneracy of electrons. Reviews of Modern Plasma Physics. 6:7.
application/pdf iconarb-degenerate.pdf
Haas, F, Bret A.  2012.  Nonlinear low-frequency collisional quantum Buneman instability. Europhys. Lett. 97(2):26001.nonlinear_low_frequency.pdf
Haas, F, Eliasson B, Shukla PK, Manfredi G.  2008.  Phase-space structures in quantum-plasma wave turbulence. Phys. Rev. E. 78(5):056407.phase_space.pdf
Haas, F.  2005.  Stochastic quantization of time-dependent systems by the Haba and Kleinert method. Int. J. Theor. Phys. 44(1):1.stochastic_quantization.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.  2021.  Relativistic Ermakov-Milne-Pinney systems and first integrals. Physics. 3(1):59.
application/pdf iconrelativistic_pinney.pdf
Haas, F.  1998.  Sistemas de Ermakov generalizados, simetrias e invariantes exatos. , Porto Alegre: UFRGSphd_thesis.pdf
Haas, F, Shukla PK.  2009.  Quantum and classical dynamics of Langmuir wave packets. Phys. Rev. E. 79(6):066402.quantum_classical.pdf
Haas, F.  2005.  Low-momentum classical mechanics with effective quantum potentials. Phys. Rev. B. 71(23):235111.low_momentum.pdf
Haas, F, Goedert J, Manfredi G.  2000.  Modelos de transporte em plasmas quânticos. Scientia. 11(2):01.modelos_transporte.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.  2019.  Neutrino oscillations and instabilities in degenerate relativistic astrophysical plasmas. Physical Review E. 99(6):063209.
application/pdf iconneutrino_oscillations.pdf
Haas, F, Mendonça JT.  2013.  Exact solution to neutrino-plasma two-flavor dynamics. J. Plasma Phys. 79(6):991.exact_solution.pdf
Haas, F.  2010.  The damped Pinney equation and its applications to dissipative quantum mechanics. Physica Scripta. 81(2):025004.damped_Pinney.pdf
Haas, F.  2006.  Computação quântica: desafios para o século XXI. Caderno IHU Idéias Unisinos. 53:1.computacao_quantica.pdf
Haas, F.  2001.  Frobenius theorem and invariants for Hamiltonian systems. J. Phys. A: Math. Gen. 34(5):1005.Frobenius_theorem.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, Eliasson B.  2018.  Time-dependent variational approach for Bose-Einstein condensates with nonlocal interaction. Journal of Physics B: Atomic, Molecular and Optical Physics. 51(17):175302.
application/pdf icontime_dependent_variational.pdf
Haas, F, Zamanian J, Marklund M, Brodin G.  2010.  Fluid moment hierarchy equations derived from gauge invariant quantum kinetic theory. New J. Phys. 12(7):073027.fluid_gauge.pdf
Haas, F.  2007.  Contingência nas ciências físicas. Caderno IHU Idéias Unisinos. 68:1.contingencia_ciencias.pdf