New submissions

1) The effect of time delay for synchronisation suppression in neuronal networks. Chaos, Solitons and Fractals, 2022.
2) The role of the fitness model in the suppression of neuronal synchronous behavior with three-stage switching control in clustered networks, Chaos, Solitons and Fractals, 2022.
3) Effects of time-delayed feedback in a small-world neuronal network interconnected according to a human connectivity map, Neurocomputing, 2022.
4) Dynamics of a perturbed random neuronal network with burst-timing-dependent plasticity, 2022.
5) Chimera states induced by spike timing-dependent plasticity in a regular neuronal network, AIP Advances, 2022.
6) Unpredictability in seasonal infectious diseases spread,  Chaos, Solitons and Fractals, 2022.

2022

1. Conservative generalized bifurcation diagrams and phase space properties for oval-like billiards. Chaos, Solitons and Fractals, v. 155, p.111707, 2022.

2. Dynamics of uncoupled and coupled neurons under an external pulsed current. Chaos, Solitons and Fractals, v. 155, p. 111734, 2022.

3. On the dynamical behaviour of a glucose-insulin model. Chaos, Solitons and Fractals, v. 155, p. 111753, 2022.

4.Control attenuation and temporary immunity in a cellular automata SEIR epidemic model. Chaos, Solitons and Fractals, v. 155, p. 111784, 2022.

5. Large coefficient of variation of inter-spike intervals induced by noise current in the resonate-and-fire model neuron. Cognitive Neurodynamics, v. xx, p. xx, 2022.

6. Dynamical Properties for a Tunable Circular to Polygonal Billiard. Brazilian Journal of Physics, v. 52, p. 75, 2022.

7. Effect of two vaccine doses in the SEIR epidemic model using a stochastic cellular automaton. Physica A, v. 597, p. 127258, 2022.

8. Unpredictability in Hamiltonian systems with a hierarchical phase space. Physics Letters A, v. 431, 127991, 2022.

9. Health and safety aspects of forestry work from the view of the chainsaw operator, Sodebras, v. 17, 198, 2022.

10. Hypsometric relationship of Araucária Angustifolia (Bert.) O. Kuntze in Luba Klabin square in Telêmaco Borba, Paraná, Journal of Development, v. 8, 14468, 2022.

11. Advancing our understanding of the impact of dynamics at different spatiotemporal scales and structure on brain synchronous activityFrontiers in Network Physiology: Fractal Physiology, 2022.

12. Large-scale biophysically detailed model of somatosensory thalamocortical circuits in NetPyNE. Frontiers in Neuroinformatics, 16:884245, 2022.

13. Basins of attraction of chimera states on networks, Frontiers in Physiology - Fractal Physiology, 2022.

14. Prediction of fluctuations in a chaotic cancer model using machine learning. Chaos, Solitons and Fractals, 2022.

15. Fixação de carbono orgânico na biomassa de Pinus taeda L. em diferentes espaços vitais de crescimento, Revista do Instituto Florestal, 2022.

16) Estudo do Universo de Friedmann partindo de conceitos Newtonianos, Revista Brasileira de Ensino de Física, 2022.

2021

1. Bursting synchronization in neuronal assemblies of scale-free networks. Chaos, Solitons and Fractals, 110395, 2021.

2. Dynamics of Epidemics: impact of easing restrictions and control of infection spread, Chaos, Solitons and Fractals, 110431, 2021.

3. Editorial: Advancing Our Understanding of Structure and Function in the Brain: Developing Novel Approaches for Network Inference and Emergent Phenomena. Frontiers in Physics, 626093, 2021.

4. Spiral wave chimera states in regular and fractal neuronal networks. Journal of  Physics: Complexity, 015006, 2021.

5. Short-term and spike-timing-dependent plasticity facilitate the formation of modular neural networks. Communications in Nonlinear Science and Numerical Simulation, 105689, 2021.

6. Effects of burst-timing-dependent plasticity on synchronous behaviour in neuronal network. Neurocomputing, 436, 126-135, 2021.

7. Curry-Yorke route to shearless attractors and coexistence of attractors in dissipative nontwist systems. Chaos, 31, p. 023125, 2021.

8. Possibilidade de sobrevida das células saudáveis em um modelo de câncer com tratamento quimioterápico. SODEBRÁS, 16, 5-11, 2021.

9. Transport Barriers in Symplectic Maps. Brazilian Journal of Physics, 51, 899-909, 2021.

10. Emergence of Neuronal Synchronisation in Coupled Areas. Frontiers in Computational Neuroscience, 15, 663408, 2021.

11. Simulation of deterministic compartmental models for infectious diseases dynamics. Revista Brasileira de Ensino de Física, 43, e20210171, 2021.

12. Mathematical model of brain tumour growth with drug resistance. Communications in Nonlinear Science and Numerical Simulation, 106013, 2021.

13. Reintroduction of the archaic variant of NOVA1 in cortical organoids alters neurodevelopment, 371, Science, 2021.

14. Modeling and characterizing stochastic neurons based on in vitro voltage-dependent spike probability functions,The European Physical Journal Special Topics, 2021.

15. Suppression of chaotic bursting synchronization in clustered scale-free networks by an external feedback signal. 31, 083128, Chaos, 2021.

16. On the dynamical behaviour of a glucose-insulin model. Chaos, Solitons and Fractals, 2021.

17. Onset of internal transport barriers in tokamaks. Physics of Plasmas, 28, p. 082305, 2021.

18. Low-dimensional chaos in the single wave model for self-consistent wave-particle Hamiltonian. Chaos, 31, p. 083104, 2021.

19. Fractal structures in the deflection of light by a pair of charged black holes. Chaos, Solitons and Fractals, 150, p. 111139, 2021.

20. Coexistence of turbulence regimes in the Texas Helimak. Physics of Plasmas, 28, p. 032301, 2021.

21. Strong chaotification and robust chaos in the Duffing oscillator induced by two-frequency excitation. Nonlinear Dynamics, 103, p. 1955-1967, 2021.

22. Dynamics of uncoupled and coupled neurons under an external pulsed current. Chaos, Solitons and Fractals, 155, 111734, 2021.

2020

1. Self-sustained activity of low firing rate in balanced networks. Physica A, 122671, 2020.

2. Network properties of healthy and Alzheimer brains, Physica A, 124475, 2020.

3. Noise induces continuous and noncontinuous transitions in neuronal interspike intervals range, PRAMANA, 2020.

4. Effects of drug resistance in the tumour-immune system with chemotherapy treatment, PRAMANA, 2020.

5. Tilted-hat mushroom billiards: web-like hierarchical mixed phase space. Communications in Nonlinear Science and Numerical Simulation, 91, 105440, 2020.

6. Basin of attraction for chimera states in a network of Rössler oscillators. Chaos, 30, 083115, 2020.

7. Influence of inhibitory synapses on the criticality of excitable neuronal networks, PRAMANA, 2020.

8. Influence of delayed conductance on neuronal synchronization, Frontiers in Physiology, 11, 1053, 2020.

9. Ratchet current in nontwist Hamiltonian systems. Chaos, 30, p. 093141, 2020.

10. Chimera states in networks under external periodic perturbations. PRAMANA-JOURNAL OF PHYSICS, 2020.

11. Influence of autapses on synchronisation in neural networks with chemical synapses. Frontiers in Systems Neuroscience, 14, 604563, 2020.

12. Anisotropic Axisymmetric MHD Equilibria in Spheroidal Coordinates. Brazilian Journal of Physics, 50, p. 136-142, 2020.

13. An integro-differential equation for dynamical systems with diffusion-mediated coupling. Nonlinear Dynamics, 100, p. 3759-3770, 2020.

14. Transport of blood particles: Chaotic advection even in a healthy scenario. Chaos, 30, p. 093135, 2020.

15. Sincronização de relógios de pêndulo e metrônomos: um tratamento qualitativo. Revista Brasileira de Ensino de Física, 42, p. e20200272, 2020.

16. Reaction-Diffusion Equation with Stationary Wave Perturbation in Weakly Ionized Plasmas. Brazilian Journal of Physics, 50, p. 780-787, 2020.

2019

1. Parametric perturbation in a model that describes the neuronal membrane potential. Physica A, 515, 519-525, 2019.

2. Nonlinear cancer chemotherapy: Modelling the Norton-Simon hypothesis. Communications in Nonlinear Science and Numerical Simulation, 70, 307-317, 2019.

3. Numerical simulations of the linear drift memristor model.  European Physical Journal Plus, 134, 102, 2019.

4. On a non-ideal magnetic levitation system: nonlinear dynamical behavior and energy harvesting analyses. Nonlinear Dynamics, 1, 1-16, 2019.

5. Synchronisation of coupled neurons in a master-slave configuration, Mathematics in Engineering, Science and Aerospace,10, 1: 55-64, 2019.

6. Bistable firing pattern in a neural network model. Frontiers In Computational Neuroscience, 13, 19, 2019.

7. Spike-burst chimera states in an adaptive exponential integrate-and-fire neuronal network, Chaos, 29, 043106, 2019.

8. Using rotation number to detect sticky orbits in Hamiltonian systems, Chaos, 29, 043125, 2019.

9. Análise Wavelet de Tacogramas Teóricos e Experimentais. Cap. 22. e-book (Educação matemática e suas Tecnologias II). Atena Editora, 2019.

10. The role of dose-density in combination cancer chemotherapy. Communications in Nonlinear Science and Numerical Simulation, 104918, 2019.

11. Dragon-kings death in nonlinear wave interactions. Physica A, 122296, 2019.

12. Bistable firing patterns: one way to understand how epileptic seizures are triggered. P13, BMC Neurosci., 20, 56, 2019.

13.  Joint effect of Spike-timing-dependent and short-term plasticity in a network of Hodgkin-Huxley neurons. P190, BMC Neurosci., 20, 56, 2019.

14. Anisotropic MHD equilibria in symmetric systems. Physics of Plasmas, 26, p. 042502, 2019.

15. Quantifying coherence of chimera states in coupled chaotic systems. Physica A, 526, p. 120869, 2019.

16. Correlated Brownian motion and diffusion of defects in spatially extended chaotic systems. Chaos, 29, p. 071104, 2019.

17. Nonlinear dynamics and chaos in micro/nanoelectromechanical beam resonators actuated by two-sided electrodes. Chaos Solitons & Fractals, 122, p. 6-16, 2019.

18. Fractal structures in the parameter space of nontwist area-preserving maps. Physical Review E, 100, p. 052207, 2019.

19. Non-local coupling among oscillators mediated by fast travelling waves. International Journal of Nonlinear Dynamics and Control, 1, p. 376-386, 2019.

20. Synchronous patterns and intermittency in a network induced by the rewiring of connections and coupling. Chaos, 29, p. 123132, 2019.

21. Chaotic maps with nonlocal coupling: Lyapunov exponents, synchronization of chaos, and characterization of chimeras. Chaos Solitons & Fractals, 131, p. 109501, 2019

2018

1. Stochastic resonance in dissipative drift motion. Communications in Nonlinear Science and Numerical Simulation, 54, 62-69, 2018.

2. Mathematical model with autoregressive process for electrocardiogram signals. Communications in Nonlinear Science and Numerical Simulation, 57, 415-421, 2018.

3. Dynamical characterization of transport barriers in nontwist Hamiltonian systems. Physical Review  E, 97, 012214, 2018.

4. A network of networks model to study phase synchronization using structural connection matrix of human brain. Physica A, 496, 162-170, 2018.

5. Inference of topology and the nature of synapses, and the flow of information in neuronal networks. Physical Rewiew E, 97, 022303, 2018.

6. Symplectic Maps for Diverted Plasmas. IEEE Transactions on Plasma Science, PP, 1-8, 2018.

7. How synapses can enhance sensibility of a neural network. Physica A, 492, 1045-1052, 2018.

8. Building phase synchronization equivalence between coupled bursting neurons and phase oscillators. Journal of Physics Communications, 2, 025014, 2018.

9. Synchronous behaviour in cortico-cortical connection network of the human brain, Physiological Measurements, 39,  074006, 2018.

10. Riddling: chimera’s dilemma, Chaos,  28, 081105, 2018.

11. Recurrence-based analysis of barrier breakup in the standard nontwist map, Chaos,  28, 085717, 2018.

12. Recurrence quantification analysis for the identification of burst phase synchronisation, Chaos, 28, 085701, 2018.

13. Alterations in brain connectivity due to plasticity and synaptic delay. European Physical Journal-Special Topics, 227, 673 , 2018.

14. Delayed feedback control of phase synchronisation in human brain. European Physical Journal-Special Topics, 227, 1151, 2018.

15. The dangerous path towards your own cryptography method , Mathematics in Engineering, Science and Aerospace9, 463-472, 2018.

16. Adiabatic plasma rotations and symmetric magnetohydrodynamical stationary equilibria: analytical and semi-numerical solutions. Journal of Physics Communications, 2, p. 035011, 2018.

17. Energy distribution in intrinsically coupled systems: The spring pendulum paradigm. Physica A, 509, p. 1110-1119, 2018.

18. Efficient manifolds tracing for planar maps. Chaos, 28, p. 093106, 2018.

19. Coexistence of Subharmonic Resonant Modes Obeying a Period-Adding Rule. International Journal of Bifurcations and Chaos, 28, p. 1830031, 2018.

2017

1. Synchronization of phase oscillators with coupling mediated by a diffusing substance. Physica A, 470, 236-248, 2017.

2. Chimera-like states in a neuronal network model of the cat brain. Chaos Solitons & Fractals, 101, 86-91, 2017.

3. Characterization in bi-parameter space of a non-ideal oscillator. Physica A, 466, 224-231, 2017.

4. Lyapunov spectrum of chaotic maps with a long-range coupling mediated by a diffusing substance. Nonlinear Dynamics, 87, 1589-1601, 2017.

5. Synchronised firing patterns in a random network of adaptive exponential integrate-and-fire neuron model. Neural Networks, 90, 1-7, 2017.

6. Spike timing-dependent plasticity induces non-trivial topology in the brain. Neural Networks, 88, 58-64, 2017.

7. The dose-dense principle in chemotherapy. Journal of Theoretical Biology, 430, 169-176, 2017.

8. Synaptic Plasticity and Spike Synchronisation in Neuronal Networks. Brazilian Journal of Physics, 47, 678-688, 2017.

9. Deterministic Chaos Theory: Basic Concepts. Revista Brasileira de Ensino de Física, 39, e1309-1-e1309-13, 2017.

10. Sincronização entre um oscilador de fase e um forçamento externo. Revista Brasileira de Ensino de Física, 39, p. e3306, 2017.

11. Shaping Diverted Plasmas With Symplectic Maps. IEEE Transactions on Plasma Science, 45, p. 356-363, 2017.

12. Chaotic magnetic field lines and fractal structures in a tokamak with magnetic limiter. Chaos Solitons & Fractals, 104, p. 588-598, 2017.

13.  Fractal boundaries in chaotic hamiltonian systems. Journal of Physics, 911, p. 012002, 2017.

14. Recurrence analysis of ant activity patterns. PLoS One, 12, p. e0185968, 2017.

2014

1. Dynamical Effects in Confined Plasma Turbulence. Brazilian Journal of Physics, v. xx, 2014.

2. Super persistent transient in a master-slave configuration with Colpitts oscillators. Journal of Physics A, Mathematical and Theoretical, 47, 405101, 2014.

3. Dynamic range in a neuron network with electrical and chemical synapses. Communications in Nonlinear Science & Numerical Simulation, 19, 164-172, 2014.

4. Model for tumour growth with treatment by continuous and pulsed chemotherapy. Biosystems, 116, 43-48, 2014.

5. Modelo de interação tumor-sistema imunológico. Revista SODEBRAS, 9, 25-30, 2014.

6. Dynamic range in small-world networks of Hodgkin-Huxley neurons with chemical synapses. Physica A, 410, 628-640, 2014.

7. Sincronização e memórias em osciladores Colpitts acoplados. Revista SODEBRAS, 9, 52-59, 2014.

8. Multiple-time-scale framework for understanding the progression of Parkinson's disease. Physical Review E, 90, 062709, 2014.

9. Characterization of spatial patterns produced by a Turing instability in coupled dynamical systems. Communications in Nonlinear Science & Numerical Simulation,19, p. 1055-1071, 2014.

10. Evidence of determinism for intermittent convective transport in turbulence processes. Physica. A, 402, p. 8-13, 2014.

11. Spatial recurrence analysis: A sensitive and fast detection tool in digital mammography. Chaos, 24, p. 013106, 2014.

12. Control of extreme events in the bubbling onset of wave turbulence. Physical Review. E, 89, p. 40901(R), 2014.

13. Synchronization of bursting Hodgkin-Huxley-type neurons in clustered networks. Physical Review. E, 90, p. 032818, 2014.

2012

1. Nontwist symplectic maps in tokamaks. Communications in Nonlinear Science & Numerical Simulation, 17, 2021-2030, 2012.

2. Synchronization of Chaos and the transition to Wave Turbulence. International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 22, 1250234, 2012.

3. Anomalous transport induced by nonhyperbolicity. Physical Review E, 86, 016216, 2012.

4. Transport barriers in plasmas. Journal of Physics Conference Series, 370, 012001, 2012.

5. Effective transport barriers in nontwist systems. Physical Review E, 86, 036206, 2012.

6. Shearless transport barriers in magnetically confined plasmas. Plasma Physics and Controlled Fusion, 54, 124035, 2012.

7. Finite-time rotation number: A fast indicator for chaotic dynamical structures. Physics Letters A, 377, 452-456, 2012.

8. Dynamical analysis of turbulence in fusion plasmas and nonlinear waves. Communications in Nonlinear Science & Numerical Simulation, 17, 4690-4699, 2012.

9. The influence of connectivity on the firing rate in a neuronal network with electrical and chemical synapses. Physica A, 391, 819-827, 2012.

10. Bursting synchronization in networks with long-range coupling mediated by a diffusing chemical substance. Communications in Nonlinear Science & Numerical Simulation, 17, 2924-2942, 2012.

11. Self-organized criticality in MHD driven plasma edge turbulence. Physics Letters A, 376, 753-757, 2012.

12. Phase synchronization of bursting neurons in clustered small-world networks. Physical Review E, 86, 016211, 2012.

13. Chaos-based communication systems in non-ideal channels. Communications in Nonlinear Science & Numerical Simulation, 17, 4707-4718, 2012.

14. Suppression of bursting synchronization in clustered scale-free (rich-club) neuronal networks. Chaos, 22, 043149-1-043149-12, 2012.

15. Microcantilever Chaotic Motion suppression in tapping mode atomic force microscope. Journal of Mechanical Engineering Science, 1, 1-12, 2012.

16. Self-similarities of periodic structures for a discrete model of a two-gene system. Physics Letters. A (Print), 376, 1290-1294, 2012.

2006

1. Self-organized memories in coupled map lattices. Physica A, 368, 387-398, 2006.

2. Chaos synchronization in a lattice of piecewise linear maps with regular and random couplings. Physica A,  367, 145-157, 2006.

3. Nonlinear three-mode interaction and drift-wave turbulence in a tokamak edge plasma. Physics of Plasmas, 13, 042510, 2006.

4. Synchronization threshold in coupled logistic map lattices. Physica D, 223, 270-275, 2006.

5. Dynamics of vibrating systems with tuned liquid column dampers and limited power supply. Journal of Sound and Vibration, 289, 987-998, 2006.

 

2005

1. Finite-time Lyapunov spectrum for chaotic orbits of non-integrable Hamiltonian systems. Physics Letters A, 335, 394-401, 2005.

2. Short-term memories with a stochastic perturbation. Chaos, Solitons and Fractals, 23, 1689-1694, 2005.

3. Simulating a chaotic process. Brazilian Journal of Physics, 35, 139-147, 2005.

4. Noise-induced basin hopping in a gearbox model. Chaos, Solitons and Fractals, 26, 1523-1531, 2005.

5. Bubbling bifurcation: loss of synchronization and shadowing breakdown in complex systems. Physica D, 206, 94-108, 2005.

6. Some aspects of the synchronization in coupled maps. Physical Review E, 72, 037206, 2005.

7. Basins of attraction changes by amplitude constraining of oscillators with limited power supply. Chaos, Solitons and Fractals, 26, 1211-1220, 2005.

8. Impact dampers for controlling chaos in systems with limited power supply. Journal of Sound and Vibration, 279, 955-967, 2005.

 

2004

1. Chaos synchronization in long-range coupled map lattices. Physics Letters A,  326, 227-233, 2004.

2. Spatial correlations and synchronization in coupled map lattices with long-range interactions. Physica A,  343,  201-218, 2004.

3. Erratum: Analytical results for coupled-map lattices with long-rang interactions. Physical Review E, 68, 1-1, 2004.

4. Sudden changes in chaotic attractors and transient basins in a model for rattling in gearboxes. Chaos, Solitons and Fractals, 21, 763-772, 2004.

5. Calculation of Lyapunov exponents in systems with impacts. Chaos, Solitons and Fractals, 19, 569-579, 2004.

6.  Controlling Chaotic Orbits in Mechanical Systems with Impacts. Chaos, Solitons and Fractals, 19, 171-178, 2004.

 

2003

1. Mode locking in small-world networks of coupled circle maps. Physica A, 322, p. 118-128, 2003.

2. Analytical results for coupled-map lattices with long-range interactions. Physical Review E, 68, 1-4, 2003.

3. Validity of numerical trajectories in the synchronization transition of complex systems. Physical Review. E, 68, 067204, 2003.

 

2002

1. Short-term memories in lattices of inductively coupled AC-driven circuits. Physica A, 303, 410-420, 2002.

2. Lyapunov spectrum and synchronization of piecewise linear map lattices with power-law coupling. Physical Review E, 65, n.056209, 2002.

3. Kolmogorov-Sinai entropy for locally coupled piecewise linear maps. Physica A, 308, 125-134, 2002.

4. Analysis of regular and irregular dynamics of a non ideal gear rattling problem. J. Brazilian Society of Mechanical Sciences and Engineering, 24, 111-114, 2002.

 

2001

1. Lyapunov exponents of a lattice of chaotic maps with a power-law coupling. Physics Letters A, 286, 134-140, 2001.

2. Basins of attraction and transient chaos in a gear-rattling model. Journal of Vibration and Control, 7, 849-862, 2001.

 

2000

1. Multiple short-term memories in coupled weakly nonlinear map lattices. Physical Review E, 61, n. 5, 1-4, 2000.

2. Unstable dimension variability and synchronization of chaotic systems, Physical Review E, 62, n. 1, 462-468, 2000.

3. Chaotic magnetic field lines in a Tokamak with resonant helical windings, Chaos, Solitons & Fractals, 11,765-778, 2000.

​4. Synchronization plateaus in a lattice of coupled sine-circle maps, Physical Review E, 61, 5154-5161, 2000.

5. Chaos suppression in vertical cavity surface emitting laser diodes, Journal of Microwaves and Optoelectronics, 2, 49-53, 2000.

1999

1. Detailed derivation of axisymmetric double adiabatic MHD equilibria with general plasma flow. Brazilian Journal of Physics, 29, n.02, p. 457-468, 1999.

2. On Axisymmetric Double Adiabatic Mhd Equilibria With Plasma Flow. Plasma Physics and Controlled Fusion, 41, p. 567-573, 1999.

1998

1. Synchronization of Coupled Kicked Limit Cycle Systems. Chaos, Solitons and Fractals, 9, n.12, 1931-1944, 1998.

2. MHD Equilibrium Equation With Azimuthal Rotation In A Curvilinear Coordinate System. International Journal of Theoretical Physics, 37, n.10, p. 2657-2667, 1998.

1997

1. Spherically Symmetric Stationary Mhd Equilibria With Azimuthal Rotation. Plasma Physics and Controlled Fusion, 39, n.1, p. 197-203, 1997.

2. Field Line Stochasticity In A Tokamak With An Ergodic Magnetic Limiter. Journal of Dynamics and Stability of Systems, 12, n.2, p. 75-88, 1997.

3. Transition To Chaos In The Conservative Four-Wave Parametric Interactions. Physica. D, Nonlinear phenomena, 110, n.3-4, p. 277-288, 1997.

1996

1. Magnetic Field Line Mappings For A Tokamak With Ergodic Limiter. Chaos, Solitons and Fractals, 7, n.7, p. 991-1010, 1996.

1995

1. Hamiltonian Representation For Magnetic Field Lines In An Exactly Soluble Model. Brazilian Journal of Physics, 25, n.3, p. 215-218, 1995.

1994

1. Comment On A Hamiltonian Representation For Helically Symmetric Fields. Plasma Physics and Controlled Fusion, 36, p. 587-588, 1994.

2. Stochastic Quantization Of The Nonlinear Sigma Model And The Background Field Method. International Journal of Theoretical Physics, 33, n.6, p. 1241-1250, 1994.

1993

1. Magnetic Field Line Hamiltonians For Some Perturbed Mhd Equilibria In Cylindrical Geometry. Revista Mexicana de Fisica, Cidade do México, 39, n.6, p. 902-912, 1993.

1992

1. Peripheral Stochasticity In Tokamaks: The Martin-Taylor Model Revisited. Zeitschrift für Naturforschung. A, A journal of Physical Sciences, 47 A, p. 941-944, 1992.

1991

1. Comments On The Magnetic Field Generated By An Infinite Current Grid. European Journal of Physics, 12, p. 293-296, 1991.

1989

1. Analytic Stochastic Regularization In QCD And Its Supersymmetric Extension. Modern Physics Letters A, 4, n.5, p. 491-499, 1989.

2. Breaking Of Gauge Invariance In Spinor QED Induced By A Stochastic Regulator. Brazilian Journal of Physics, 19, n.2, p. 203-214, 1989.

3. Analytic Stochastic Regularization: Various Applications In Gauge And Supersymmetric Theories. Revista Brasileira de Física, 19, n.3, p. 307-330, 1989.

Publications