Rede TeQA de Sistemas Dinâmicos

Produção Científica do Período de 2015 a 2025

Demais tipos de produção bibliográfica

Número total de items: 84

2026

  1. NOVAES, DOUGLAS D.; ASCOLI, L. Growth estimate for the number of crossing limit cycles in planar piecewise polynomial vector fields. 2026.
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  2. SILVA, A.; GRAMA, L. A. S.; NOVAES, DOUGLAS D.; TUSCO, M. Q. Maxwell Strata in the sub-Riemannian problem on solvable, nonnilpotent regular three-dimensional Lie groups. 2026.
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  3. CANDIDO, MURILO R.; NOVAES, DOUGLAS D.; RIVERA, J. S. G. Detecting Limit Tori in Non-Smooth Systems: An Analytic Approach with Applications to 3D Piecewise Linear Systems. 2026.
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  4. EUZÉBIO, Rodrigo D Asymptotic stability in a nonsmooth slow-fast climate system presenting boundaries. 2026.
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  5. EUZÉBIO, R D; GONCALVES, L. F.; SOUZA, V. E. R. Trajectories at non-regular points in planar discontinuous piecewise linear differential systems with centers and a non-regular switching discontinuity. 2026.
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  6. CRISTIANO, R.; EUZÉBIO, R D; MCGEHEE, R.; MORETTI JUNIOR, A. Canard-Induced Periodic Orbits in a Slow-Fast Climate Model. 2026.
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  7. LIMA, D.V.S.; DE REZENDE, K. A.; TENORIO, D. Singularity Collisions through Homotopical Dynamical cancellation. 2026.
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  8. BRASSELET, J.P.; LIMA, D.V.S.; TENORIO, D. Singular Morse-Smale Flows on Pseudomanifolds with Spherical-Cone Singularities: Conley Theory and Intersection Homology. 2026.
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  9. RONDÓN, GABRIEL; SILVA, P. R.; LLIBRE, JAUME Limit cycles in piecewise smooth systems with circular switching manifold. 2026.
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  10. BUZZI, C. A.; PANAZZOLO, DANIEL; DA SILVA, P. R. Piecewise Smooth Dynamical Systems Regularized by Convolution. 2026.
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  11. VILLANUEVA, Y.; TUCKER, W. Center Conditions and Cyclicity for Generic Planar Polynomial Vector Fields. 2026.
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  12. VILLANUEVA, Y.; TUCKER, W. Darboux-type center conditions for families of planar polynomial vector fields. 2026.
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  13. AMORIM, L.; CASTRO, M. M.; SAUSSOL, B.; VAIENTI, S. Thermodynamic formalism for hyperbolic random dynamical systems. 2026.
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  14. BUZZI, CLAUDIO; SANTANA, PAULO; SILVA, L. V. M. F. Homoclinic Theorems for piecewise smooth vector fields. arXiv:2607.09618,. 2026.
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  15. NOVAES, D. D.; SANTANA, PAULO; SIMPSON, D. J. W. Hopf-like bifurcations induced by hysteresis and time-delay near monodromic tangential singularities. arXiv:2608.10581. 2026.
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  16. HUZAK, R.; KRISTIANSEN, K. U.; PEREZ, O. H.; SILVA, A. L. M. T. Cyclicity of sliding cycles in regularizations of piecewise linear two-folds. 2026.
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  17. DALBELO, T. M.; OLIVEIRA, R.; PEREZ, O. H. Generalized upper principal part of real planar polynomial vector fields. 2026.
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  18. CALDAS, M. D. A.; Lima, A. A. B; Lopes, F. J. P. Phase-space distance between stationary states mudulates phenotypic plasticity in breast cancer. 2026.
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  19. MESSAOUDI, A.; J. L. Neto; SAAVEDRA, M.; TSOKANOS, IOANNIS On Generalized Hyperbolicity, Stability, and Shadowing for Linear Operators. 2026.
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  20. MESSAOUDI, A.; G. Valle; TSOKANOS, IOANNIS INHOMOGENEOUS SUBSTITUTION SHIFTS OVER COUNTABLE ALPHABETS. 2026.
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  21. MESSAOUDI, A.; J. L. Neto; TSOKANOS, IOANNIS Hypercyclicity and Shadowing for Perturbed Weighted Shifts. 2026.
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  22. BUZZI, C. A.; CARVALHO, YAGOR ROMANO Local bifurcations in a class of piecewise-smooth Filippov systems with a nonregular switching curve via a nonlinear double regularization process. 2026.
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2025

  1. CARMONA, V.; FERNÁNDEZ-SÁNCHEZ, FERNANDO; NOVAES, DOUGLAS D. Bounding the number of limit cycles in piecewise linear differential systems: methodology and worked examples.. 2025.
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  2. ARAKAKI, L. Q.; GOUVEIA, L. F. S.; NOVAES, DOUGLAS D. Normally hyperbolic limit tori near monodromic singularities in 3D polynomial vector fields. 2025.
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  3. EUZÉBIO, R D; LLIBRE, Jaume; TONON, D. J. Limit cycles of piecewise linear vector fields in R^3 separated by a plane with a multiple eigenvalue. 2025.
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  4. Jose Martinez-Alfaro; MEZA-SARMIENTO, I. S.; OLIVEIRA, R. D. S Topological classification of canonical regions for continuous flows on surfaces. 2025.
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  5. BRASSELET, JEAN-PAUL; LIMA, D.V.S.; NGUYEN, T. Classes Especiais de Campos de Vetores na Esfera. 2025.
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  6. GASULL, A.; RONDÓN, GABRIEL; SILVA, P.R. da SIMULTANEOUS BIFURCATION OF LIMIT CYCLES FOR PIECEWISE HOLOMORPHIC SYSTEMS. 2025.
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  7. SILVA, C. V. N.; SILVA, P. R. ON THE PIECEWISE HOLOMORPHIC SYSTEMS WITH THREE ZONES. 2025.
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  8. BUZZI, C.; SANTANA, P.; SILVA, L. V. M. F. A Piecewise Smooth λ-Lemma. 2025.
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  9. da CRUZ, L. P. C.; Oliveira, R.; RODERO, A. L. Center and cyclicity problems in a class of planar piecewise smooth vector fields with four zones. 2025.
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  10. CASTRO, M. M.; FROYLAND, G. On the cardinality of measures of maximal relative entropy for smooth skew products. 2025.
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  11. Bassols-Cornudella, B.; CASTRO, M. M. Conditioned stochastic stability of equilibrium states on uniformly hyperbolic sets. 2025.
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  12. FAZOLI, G.; SANTANA, PAULO Planar vector fields without invariant algebraic curves. arXiv:2511.13596,. 2025.
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  13. CALDAS, M. D. A.; MARTINS, R. M. A proof that all the sliding trajectories of generic inelastic piecewise linear dynamical systems over the torus are closed. 2025.
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  14. MESSAOUDI, A.; TSOKANOS, I. Stability and Shadowing of Dilations and Contractions in Complete Metric Spaces. 2025.
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  15. CAPRIO, D.; MESSAOUDI, A.; TSOKANOS, I.; G. Valle Operators Of Stochastic Machines and Julia Sets. 2025.
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2024

  1. BUZZI, C. A.; NOVAES, DOUGLAS D. A note on a recent attempt to solve the second part of Hilbert's 16th Problem. 2024.
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  2. EUZÉBIO, R D; Teixeira, M.A.; TONON, D. J. Generic one-parameter families of 3-dimensional Filippov Systems. 2024.
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  3. Tiago Carvalho; Gonçalves, L.F.; MARTINS, R. M.; Tonon, Durval José Classification of completely integrable three dimensional linear differential systems. 2024.
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  4. Tiago Carvalho; Gonçalves, L.F.; Freitas, B. R. Singularly perturbed of 3D cusp regular piecewise smooth vector field. 2024.
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  5. Tiago Carvalho; Gonçalves, L.F.; Freitas, B. R. Singularly perturbed cusp boundary equilibrium. 2024.
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  6. SILVA, LUAN V. M. F. Invariant tori, boundedness of solutions, and periodic orbits in a class of non-smooth oscillators. 2024.
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  7. SILVA, L. A. The cyclicity and isochronicity problems for monodromic tangential singularities in Filippov systems. 2024.
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  8. Vilela, Rafael Dias; GRADOS, ALFREDO J.; ANGILELLA, JEAN-RÉGIS Supplemental material (movies) to article J. Phys. Complex. 5 (2024) 035003. 2024.
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  9. CALDAS, M. D. A.; MARTINS, R. M. On the existence of closed trajectories and pseudo-trajectories for a family of third order differential equations. 2024.
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2023

  1. CAVENAGHI, L. F.; GRAMA, L. A. S.; MARTINS, RICARDO M.; NOVAES, DOUGLAS D. The complete dynamics description of positively curved metrics in the Wallach flag manifold SU(3)/T2. 2023.
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  2. Ali Bakhshalizadeh; Changjian Liu; Alex C. Rezende On the non-existence of isochronous centers in planar discontinuous differential systems. 2023.
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  3. EUZÉBIO, R D; ROMERO, A. T. S. Limit sets near a cusp-fold singularity in a class of 3D Filippov systems. 2023.
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  4. NOVAES, D. D.; SILVA, L. A. On the cyclicity of monodromic tangential singularities: a look beyond the pseudo-Hopf bifurcation. 2023.
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  5. GOMIDE, O. M. L.; MATTOS, P. G.; VARAO, R. The Orbit Space Approach for Piecewise Smooth Vector Fields. 2023.
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  6. PENTEADO, M. S. Explosão canard e oscilação de relaxamento em sistemas rápido-lento suaves por partes. 2023.
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2022

  1. GARCIA, RONALDO A; ALENCAR, H.; Mathias, C.; Cândido, L. O GeoGebra como ferramenta de apoio ao entendimento de demonstrações em Geometria.. 2022.
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  2. GOUVEIA, L. S.; RONDON, G.; DA SILVA, P. R. On Planar Holomorphic Systems. 2022.
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  3. PEREZ, O. H.; RONDON, G.; SILVA, P.R. da Slow-fast normal forms arising from piecewise smooth vector fields. 2022.
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  4. VILLANUEVA, YOVANI Global Dynamics of Inelastic and Center-Type Piecewise Smooth Vector Fields in R2 and R3. 2022.
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  5. CRUZ, D. H.; R. Garcia Asymptotic lines and parabolic points of plane fields in R3. 2022.
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  6. SILVA, L. L.; BORGES, C. V.; PAIVA, A. D. S.; PAGOTTO, D.P.; ARANTES, F. P.; CARVALHO, J. B.; NASSIF, V. M. J.; TEIXEIRA, D. M. Perfil da empreendedora Goiana: O empreendedorismo por mulheres no Goiás. 2022.
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2021

  1. CARVALHO, YAGOR ROMANO; BUZZI, CLAUDIO A.; GASULL, Armengol. Aspectos qualitativos de sistemas diferenciais suaves por partes: regularização, bifurcação, ciclos limite e função período. 2021.
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2020

  1. BRAUN, F.; XAVIER, F. A canonical embedding of Aut_hol(C^n). 2020.
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  2. GOMIDE, O. M. L.; TEIXEIRA, M. A. Chains in 3D Filippov Systems: A Chaotic Phenomenon. 2020.
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  3. DALBELO, T. M.; PEREIRA, M. S.; SAIA, M. J. Invariants and Whitney equisingularity of Images of Finite Morphisms. 2020.
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2019

  1. GARCIA, Ronaldo Alves; SILVA, K. Equações do terceiro grau e dobraduras de Beloch. 2019.
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  2. SILVA, L. V. M. F. Teoria KAM e Método de Melnikov Aplicados aos Sistemas Descontínuos. 2019.
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  3. SILVA, L. A. O Problema centro-foco para campos vetoriais analíticos e analíticos por partes. 2019.
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  4. ANDRADE, K. S.; GOMIDE, O. M. L.; NOVAES, D. D. Qualitative Analysis of Polycycles in Filippov Systems. 2019.
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  5. GOMIDE, O. M. L.; Teixeira, Marco Antonio On Typical Homoclinic-Like Loops in 3D Filippov Systems. 2019.
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  6. PONCE, G. Lyapunov stability and the Bernoulli property. 2019.
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2018

  1. EUZEBIO, R.; VARÃO, RÉGIS Topological transitivity implies chaos for two-dimensional Filippov systems. 2018.
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  2. PONCE, G.; VARAO, R. Measure Rigidity for Leafwise Weakly Rigid Actions. 2018.
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  3. BATISTA, W. M.; CUNHA, W. F.; Silva, F.F.O; Cançado, J.G.; ROCHA,V.; SOUZA, S. A. Análise Não Linear de um sistema Feedback. 2018.
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  4. BATISTA, W. M.; Cassiano, F.R. O uso do software Geogebra no cálculo de área de figuras planas. 2018.
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  5. BATISTA, W. M.; Cassiano, F.R. O uso do software Geogebra no estudo das funções quadráticas. 2018.
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2017

  1. GARCIA, Ronaldo Alves Algumas Notas sobre o Prof. Genésio Lima dos Reis. 2017.
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  2. GARCIA, Ronaldo Alves MDC e MMC. 2017.
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  3. VILLANUEVA, YOVANI Formas normais de sistemas forçados. 2017.
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  4. REINOL, A. C. Integrabilidade e Dinâmica Global de Sistemas Diferenciais Polinomiais Definidos em R³ com Superfícies Algébricas Invariantes de Graus 1 e 2. 2017.
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2016

  1. ANDRADE, K. S. On degenerate cycles in discontinuous vector fields and the Dulac's problem. 2016.
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  2. CARVALHO, Y. R.; ROBERTO, L. A. ESTUDO DE CICLOS LIMITES EM UMA CLASSE DE EQUAÇÕES DIFERENCIAIS DESCONTÍNUAS. 2016.
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2015

  1. NOVAES, DOUGLAS D. Regularization and minimal sets for nonsmooth dynamical systems. 2015.
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  2. CARVALHO, T.; TEIXEIRA, MARCO A. Attractivity, degeneracy and codimension of a typical singularity in 3D piecewise smooth vector fields (Artigo submetido). 2015.
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  3. CARVALHO, T. Positive measure 3D chaotic and minimal sets with trajectories simultaneously closed and dense (Artigo submetido). 2015.
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  4. SILVEIRA, M. R. da; de Rezende, K. A.; LIMA, D. V. S.; BERTOLIM, M. A.; MELO, M. An Algorithmic Approach to Algebraic and Dynamical Cancellations associated to a Spectral Sequence. 2015.
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  5. CARVALHO, Y. R.; MELO, G. D.; PAGOTTO, P. G.; FERNANDES, D.; VIEIRA, J. P. Resolução de Exercícios Selecionados: Curso de Verão em Álgebra Linear UNESP - Rio Claro. 2015.
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