Publicação
Artigos Publicados

          2024
  1. E. H. Gomes Tavares, M. A. Jorge Silva, T. F. Ma, H. P. Oquendo,
    Shearing Viscoelasticity in Partially Dissipative Timoshenko–Boltzmann Systems,  
    SIAM J. Math. Anal., Vol. 56, Iss. 1, pp 1149-1178 (2024).
    DOI: 10.1137/23M1568375

  2. E. H. Gomes Tavares, M. A. Jorge Silva, Y. Li, V. Narciso, Z. Yang,
    Dynamics of a thermoelastic Balakrishnan-Taylor beam model with fractional operators,  
    Appl Math Optim, vol. 89, Issue 1, article 17 (2024).
    DOI: 10.1007/s00245-023-10086-2

  3. 2023

  4. Xin-Guang Yang, Shubin Wang, M. A. Jorge Silva,
    Lamé system with weak damping and nonlinear time-varying delay,  
    Advances in Nonlinear Analysis, vol. 12, no. 1, 2023, pp. 20230115.
    DOI:10.1515/anona-2023-0115

  5. E. H. Gomes Tavares, M. A. Jorge Silva, V. Narciso, A. Vicente,
    Intrinsic polynomial squeezing for Balakrishnan-Taylor beam models,  
    In: Analysis, Applications, and Computations. ISAAC 2021. Trends in Mathematics. Birkhäuser, 1ed (2023), p. 621-633.
    DOI:10.1007/978-3-031-36375-7_47,   ISBN: 978-3-031-36374-0.

  6. G. E. Bittencourt Moraes, S. J. de Camargo, M. A. Jorge Silva,
    Arched beams of Bresse type: new thermal couplings and pattern of stability,  
    Asymptotic Analysis, vol. 135, no. 1-2, pp. 157-183, 2023.
    DOI:10.3233/ASY-231850

  7. E. H. Gomes Tavares, M. A. Jorge Silva, V. Narciso, A. Vicente,
    Dynamics of a class of extensible beams with degenerate and non-degenerate nonlocal damping,  
    Adv. Differential Equations, Vol. 28, Issue 7/8, 685-752, 2023.
    DOI:10.57262/ade028-0708-685

  8. E. H. Gomes Tavares, M. A. Jorge Silva, T. F. Ma,
    Exponential Characterization in Linear Viscoelasticity Under Delay Perturbations,  
    Applied Mathematics & Optimization, Vol. 87, Issue 2, Article: 27, 2023.
    DOI:10.1007/s00245-022-09934-4

  9. L. B. Bocanegra-Rodríguez, M. A. Jorge Silva, T. F. Ma, P. N. Seminario-Huertas,
    Longtime dynamics of a semilinear Lamé system,  
    J Dyn Diff Equat, Vol. 35, 1435–1456, 2023.
    DOI: 10.1007/s10884-021-09955-7

  10. M.A. Jorge Silva, Y. Ueda,
    Memory effects on the stability of viscoelastic Timoshenko systems in the whole 1D-space,
     
    Funkcialaj Ekvacioj, Vol. 66, Issue 2, 71-123, 2023.
    DOI: 10.1619/fesi.66.71

  11. 2022

  12. M. A. Jorge Silva, N. Mori,
    Decay property for a novel partially dissipative viscoelastic beam system on the real line,  
    Journal of Hyperbolic Differential Equations, Vol. 19, No. 3, 391–406, 2022.
    DOI: 10.1142/S0219891622500114

  13. G. Liu, M. A. Jorge Silva,
    Attractors and their properties for a class of Kirchhoff models with integro-differential damping,  
    Applicable Analysis, Vol. 101, Issue 9, 3284-3307, 2022 .
    DOI: 10.1080/00036811.2020.1846722

  14. F. Dell'Oro, M. A. Jorge Silva, S. B. Pinheiro,
    Exponential stability of Timoshenko-Gurtin-Pipkin systems with full thermal coupling.  
    Discrete and Continuous Dynamical Systems - Series S, Vol. 15, Issue 8, 2189-2207, 2022.
    DOI: 10.3934/dcdss.2022050

  15. E. H. Gomes Tavares, M. A. Jorge Silva, T. F. Ma,
    Unified Stability analysis for a Volterra integro-differential equation under the creation time perspective,  
    Z. Angew. Math. Phys. Vol. 73, Issue 3, 118 (2022).
    DOI: 10.1007/s00033-022-01756-2

  16. B. M. Calsavara, E. H. Gomes Tavares, M. A. Jorge Silva,
    Exponential stability for a thermo-viscoelastic Timoshenko system with fading memory,  
    J. Math. Anal. Appl., Vol. 512, Ed. 2, p. 126147, 2022.
    DOI: 10.1016/j.jmaa.2022.126147

  17. M. A. Jorge Silva, S. B. Pinheiro,
    A new perspective of exponential stability for Timoshenko systems under history and thermal effects,  
    Asymptotic Analysis, Vol. 127, Ed. 3, pp. 217-248, 2022.
    DOI: 10.3233/ASY-211688

  18. 2021

  19. Cavalcanti M.M.; Corrêa W. J.; Domingo Cavalcanti, V.N.; Jorge Silva M.A.; Zanchetta J. P.;
    Uniform stability for a semilinear non-homogeneous Timoshenko system with localized nonlinear damping,  
    Zeitschrift für Angewandte Mathematik und Physik - ZAMP, Vol. 72, Issue 6, art. 191, 2021.
    DOI: 10.1007/s00033-021-01622-7

  20. Cavalcanti M.M.; Domingo Cavalcanti, V.N.; Jorge Silva M.A.; Narciso V.;
    Stability for extensible beams with a single degenerate nonlocal damping of Balakrishnan-Taylor type,  
    Journal of Differential Equations, Vol. 290, 197–222, 2021.
    DOI: 10.1016/j.jde.2021.04.028

  21. Bittencourt Moraes G.E.; Jorge Silva M.A.; Arched beams of Bresse type: observability and application in thermoelasticity,  
    Nonlinear Dynamics, Vol. 103, Issue 3, 2365-2390, 2021.
    DOI: 10.1007/s11071-021-06243-3

  22. Jorge Silva M.A.; Racke R. ; Effects of history and heat models on the stability of thermoelastic Timoshenko systems,  
    Journal of Differential Equations, Vol. 275, p. 167-203, 2021.
    DOI: 10.1016/j.jde.2020.11.041

  23. Yayla S.; Cardozo L.C.; Jorge Silva M. A.; Narciso V.;
    Dynamics of a Cauchy problem related to extensible beams under nonlocal and localized damping effects,  
    Journal of Mathematical Analysis and Applications, Vol. 494, Issue 1, p. 124620, 2021.
    DOI: 10.1016/j.jmaa.2020.124620

  24. 2020 -- previous

  25. Dattori da Silva P. L.; Gonzalez R. B.; Jorge Silva M. A.; Solvability for perturbations of a class of real vector fields on the two-torus,  
    Journal of Mathematical Analysis and Applications, Vol. 492, Issue 2, p. 124467, 2020.
    DOI: 10.1016/j.jmaa.2020.124467

  26. Feng B.; Caixeta H. A.; Jorge Silva M. A. ; Long-time behavior for a class of semi-linear viscoelastic Kirchhoff beam/plates,  
    Applied Mathematics & Optimization , v. 82, 657–686, 2020.
    DOI: 10.1007/s00245-018-9544-3

  27. Gomes Tavares E.H.; Jorge Silva M.A.; Narciso, V.; Long-time dynamics of Balakrishnan-Taylor extensible beams,  
    Journal of Dynamics and Differential Equations , v. 32, 1157-1175, 2020.
    DOI: 10.1007/s10884-019-09766-x

  28. Faria J.C.O.; Jorge Silva M.A.; Souza Franco A.Y.; A general stability result for the semilinear viscoelastic wave model under localized effects,  
    Nonlinear Analysis: Real World Applications, v. 56, article: 103158, 2020.
    DOI: 10.1016/j.nonrwa.2020.103158

  29. Alves M. O.; Caixeta H. A.; Jorge Silva M. A.; Rodrigues J. H.; Almeida Júnior D. S.;
    On a Timoshenko system with thermal coupling on both the bending moment and the shear force.  
    Journal of Evolution Equations, v. 20 (1), 295-320, 2020.
    DOI: 10.1007/s00028-019-00522-8

  30. Alves M. O.; Gomes Tavares E. H.; Jorge Silva M. A.; Rodrigues J. H.;
    On Modeling and Uniform Stability of a Partially Dissipative Viscoelastic Timoshenko System.  
    SIAM Journal on Mathematical Analysis , v. 51 (6), 4520-4543, 2019.
    DOI: 10.1137/18M1191774

  31. Cardozo L. C.; Jorge Silva M. A.; Ma, T. F.; Muñoz Rivera, J. E.; Stability of Timoshenko systems with thermal coupling on the bending moment,  
    Mathematische Nachrichten, v. 292 (12), 2537-2555, 2019.
    DOI: 10.1002/mana.201800546

  32. Jorge Silva, M. A.; Narciso, V.; Vicente, A.; On a beam model related to flight structures with nonlocal energy damping,  
    Discrete and Continuous Dynamical Systems - B, v. 24 (7), p. 3281-3298, 2019.
    DOI: 10.3934/dcdsb.2018320

  33. Jorge Silva M.A.; Pinheiro, S.B.; Improvement on the polynomial stability for a Timoshenko system with type III thermoelasticity,  
    Applied Mathematics Letters, v. 96, p. 95-100, 2019.
    DOI: 10.1016/j.aml.2019.04.014

  34. Alves M. O.; Caixeta H. A.; Jorge Silva M. A.; Rodrigues J. H.;
    Moore-Gibson-Thompson equation with memory in a history framework: a semigroup approach.
    Zeitschrift für Angewandte Mathematik und Physik - ZAMP, v. 69, Issue 4, art. 106, 2018.
    DOI: 10.1007/s00033-018-0999-5

  35. Gomes Tavares E.H.; Jorge Silva M.A.; Narciso, V.; On a decay rate for nonlinear extensible viscoelastic beams with history setting.
    Applicable Analysis, v. 97, Issue 11, p. 1916-1932, 2018.
    DOI: 10.1080/00036811.2017.1343940

  36. Cavalcanti A.D.D.; Cavalcanti M.M.; Fatori L. H.; Jorge Silva, M.A.;
    Unilateral problems for the wave equation with degenerate and localized nonlinear damping: well-posedness and non-stability results.
    Mathematische Nachrichten, v. 291, Issue 8-9, p. 1216-1239, 2018.
    DOI: 10.1002/mana.201600413

  37. Cavalcanti M.M.; Domingos Cavalcanti V.N.;Jorge Silva M.A.; de Souza Franco A.Y.;
    Exponential stability for the wave model with localized memory in a past history framework.
    Journal of Differential Equations, v. 264, Issue 11, p. 6535-6584, 2018.
    DOI: 10.1016/j.jde.2018.01.044

  38. Gomes Tavares E.H.; Jorge Silva M.A.; Ma, T.F.; Sharp decay rates for a class of nonlinear viscoelastic plate models.
    Communications in Contemporary Mathematics, v. 20 (2), p. 1750010, 2018.
    DOI: 10.1142/S0219199717500109

  39. Alves, M. S.; Jorge Silva, M. A.; Ma, T. F.; Muñoz Rivera, J. E.; Non-homogeneous thermoelastic Timoshenko systems.
    Bulletin of the Brazilian Mathematical Society, New Series, v. 48 (3), p. 461–484, 2017.
    DOI: 10.1007/s00574-017-0030-3

  40. Jorge Silva M.A.; Narciso V.; Long-time dynamics for a class of extensible beams with nonlocal nonlinear damping.
    Evolution Equations and Control Theory, v. 6 (3), p. 437-470, 2017.
    DOI: 10.3934/eect.2017023

  41. Cavalcanti M. M.; Domingos Cavalcanti V. N.; Jorge Silva, M. A.; Webler C. M.;
    Exponential stability for the wave equation with degenerate nonlocal weak damping.
    Israel Journal of Mathematics, v. 219 (1), p. 189-213, 2017.
    DOI: 10.1007/s11856-017-1478-y

  42. Fatori L. H.; Jorge Silva, M. A.; Narciso V.; Quasi-stability property and attractors for a semilinear Timoshenko system.
    Discrete and Continuous Dynamical Systems - A, v. 36 (11), p. 6117-6132, 2016.
    DOI: 10.3934/dcds.2016067

  43. Alves, M. S.; Jorge Silva, M. A.; Ma, T. F.; Muñoz Rivera, J. E.;
    Invariance of decay rate with respect to boundary conditions in thermoelastic Timoshenko systems.
    Zeitschrift für Angewandte Mathematik und Physik - ZAMP, v. 67 (3), art. 70, 2016.
    DOI: 10.1007/s00033-016-0662-y

  44. Jorge Silva, M. A.; Muñoz Rivera, J. E.; Racke R.; On a class of nonlinear viscoelastic Kirchhoff plates: well-posedness and general decay rates
    Applied Mathematics & Optimization, v. 73 (1), p. 165-194, 2016.
    DOI: 10.1007/s00245-015-9298-0

  45. Fatori L. H.; Jorge Silva, M. A.; Ma, T. F.; Zhijian Yang; Long-time behavior of a class of thermoelastic plates with nonlinear strain
    Journal of Differential Equations, v. 259 (9), p. 4831-4862, 2015.
    DOI: 10.1016/j.jde.2015.06.026

  46. Jorge Silva, M. A.; Narciso V.; Attractors and their properties for a class of nonlocal extensible beams
    Discrete and Continuous Dynamical Systems - A, v. 35 (3), p. 985-1008, 2015.
    DOI: 10.3934/dcds.2015.35.985

  47. Alves, M. O.; Fatori L. H.; Jorge Silva, M. A.; Monteiro, R. N.; Stability and optimality of decay rate for a weakly dissipative Bresse system
    Mathematical Methods in the Applied Sciences, v. 38, p. 898-908, 2015.
    DOI: 10.1002/mma.3115

  48. Jorge Silva, M. A.; Narciso V.; Long-time behavior for a plate equation with nonlocal weak damping
    Differential and Integral Equations, v. 27, p. 931-948, 2014.
    DOI:

  49. Jorge Silva, M. A.; Ma, T. F.; Muñoz Rivera, J. E.; Mindlin-Timoshenko systems with Kelvin-Voigt damping: analyticity and optimal decay rates
    Journal of Mathematical Analysis and Applications, v. 417, p. 164–179, 2014.
    DOI: 10.1016/j.jmaa.2014.02.066

  50. Jorge Silva, M. A.; Ma, T. F.; Long-time dynamics for a class of Kirchhoff models with memory
    Journal of Mathematical Physics, v. 54, p. 021505, 2013.
    DOI: 10.1063/1.4792606

  51. Jorge Silva, M. A.; Ma, T. F.; On a viscoelastic plate equation with history setting and perturbation of p-Laplacian type
    IMA Journal of Applied Mathematics, v. 78, p. 1130–1146, 2013.
    DOI: 10.1093/imamat/hxs011

  52. Andrade, D.; Jorge Silva, M. A.; Ma, T. F.; Exponential stability for a plate equation with p-Laplacian and memory terms
    Mathematical Methods in the Applied Sciences, v. 35, p. 417-426, 2012.
    DOI: 10.1002/mma.1552
Artigos Aceitos
Artigos Submetidos
  • M. A. Jorge Silva, T. F. Ma,
    Fundamentals of thermoelasticity for curved beams.

  • M. A. Jorge Silva, T. F. Ma,
    Viscoelasticity in Curved Beams of Bresse Type.

  • E. H. Gomes Tavares, M. A. Jorge Silva, J. A. Soriano, T. S. Tavares,
    Thermal effects in viscoelastic shearable beams of Timoshenko type.

  • C. L. Frota, M. A. Jorge Silva, S. B. Pinheiro,
    On a Reissner-Mindlin-Timoshenko plate model with in-plane viscoelasticity.