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  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: SINGULARIDADES, TEORIA DAS SINGULARIDADES, DINÂMICA TOPOLÓGICA, TEORIA DO ÍNDICE, VARIEDADES TOPOLÓGICAS

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      REZENDE, Ketty Abaroa de et al. Gutierrez-Sotomayor flows on singular surfaces. Topological Methods in Nonlinear Analysis, 2022Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2021.054. Acesso em: 27 set. 2022.
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      Rezende, K. A. de, Grulha Júnior, N. de G., Lima, D. V. de S., & Zigart, M. A. de J. (2022). Gutierrez-Sotomayor flows on singular surfaces. Topological Methods in Nonlinear Analysis. doi:10.12775/TMNA.2021.054
    • NLM

      Rezende KA de, Grulha Júnior N de G, Lima DV de S, Zigart MA de J. Gutierrez-Sotomayor flows on singular surfaces [Internet]. Topological Methods in Nonlinear Analysis. 2022 ;[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.054
    • Vancouver

      Rezende KA de, Grulha Júnior N de G, Lima DV de S, Zigart MA de J. Gutierrez-Sotomayor flows on singular surfaces [Internet]. Topological Methods in Nonlinear Analysis. 2022 ;[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.054
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: TEORIA QUALITATIVA, INVARIANTES, TEORIA DA BIFURCAÇÃO, SISTEMAS DIFERENCIAIS

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      MOTA, Marcos Coutinho et al. Geometric analysis of quadratic differential systems with invariant ellipses. Topological Methods in Nonlinear Analysis, v. 59, n. 2A, p. 623-685, 2022Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2021.063. Acesso em: 27 set. 2022.
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      Mota, M. C., Rezende, A. C., Schlomiuk, D., & Vulpe, N. (2022). Geometric analysis of quadratic differential systems with invariant ellipses. Topological Methods in Nonlinear Analysis, 59( 2A), 623-685. doi:10.12775/TMNA.2021.063
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      Mota MC, Rezende AC, Schlomiuk D, Vulpe N. Geometric analysis of quadratic differential systems with invariant ellipses [Internet]. Topological Methods in Nonlinear Analysis. 2022 ; 59( 2A): 623-685.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.063
    • Vancouver

      Mota MC, Rezende AC, Schlomiuk D, Vulpe N. Geometric analysis of quadratic differential systems with invariant ellipses [Internet]. Topological Methods in Nonlinear Analysis. 2022 ; 59( 2A): 623-685.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.063
  • Source: Topological Methods in Nonlinear Analysis. Unidades: IME, ICMC

    Subject: EQUAÇÕES DIFERENCIAIS PARCIAIS ELÍTICAS-PARABÓLICAS QUASILINEARES

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      NAKASATO, Jean Carlos e PEREIRA, Marcone Corrêa. A classical approach for the p -Laplacian in oscillating thin domains. Topological Methods in Nonlinear Analysis, v. 58, n. 1, p. 209-231, 2021Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2021.009. Acesso em: 27 set. 2022.
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      Nakasato, J. C., & Pereira, M. C. (2021). A classical approach for the p -Laplacian in oscillating thin domains. Topological Methods in Nonlinear Analysis, 58( 1), 209-231. doi:10.12775/TMNA.2021.009
    • NLM

      Nakasato JC, Pereira MC. A classical approach for the p -Laplacian in oscillating thin domains [Internet]. Topological Methods in Nonlinear Analysis. 2021 ; 58( 1): 209-231.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.009
    • Vancouver

      Nakasato JC, Pereira MC. A classical approach for the p -Laplacian in oscillating thin domains [Internet]. Topological Methods in Nonlinear Analysis. 2021 ; 58( 1): 209-231.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2021.009
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: ESPAÇOS FIBRADOS, ROBÓTICA

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      ZAPATA, Cesar Augusto Ipanaque e GONZÁLEZ, Jesús. Sectional category and the fixed point property. Topological Methods in Nonlinear Analysis, v. 56, n. 2, p. 559-578, 2020Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2020.033. Acesso em: 27 set. 2022.
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      Zapata, C. A. I., & González, J. (2020). Sectional category and the fixed point property. Topological Methods in Nonlinear Analysis, 56( 2), 559-578. doi:10.12775/TMNA.2020.033
    • NLM

      Zapata CAI, González J. Sectional category and the fixed point property [Internet]. Topological Methods in Nonlinear Analysis. 2020 ; 56( 2): 559-578.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2020.033
    • Vancouver

      Zapata CAI, González J. Sectional category and the fixed point property [Internet]. Topological Methods in Nonlinear Analysis. 2020 ; 56( 2): 559-578.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2020.033
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: HOMOTOPIA, HOMOLOGIA, COHOMOLOGIA

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      PENTEADO, Northon Canevari Leme e MANZOLI NETO, Oziride. Representing homotopy classes by maps with certain minimality root properties II. Topological Methods in Nonlinear Analysis, v. 56, n. 2, p. 473-482, 2020Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2020.056. Acesso em: 27 set. 2022.
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      Penteado, N. C. L., & Manzoli Neto, O. (2020). Representing homotopy classes by maps with certain minimality root properties II. Topological Methods in Nonlinear Analysis, 56( 2), 473-482. doi:10.12775/TMNA.2020.056
    • NLM

      Penteado NCL, Manzoli Neto O. Representing homotopy classes by maps with certain minimality root properties II [Internet]. Topological Methods in Nonlinear Analysis. 2020 ; 56( 2): 473-482.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2020.056
    • Vancouver

      Penteado NCL, Manzoli Neto O. Representing homotopy classes by maps with certain minimality root properties II [Internet]. Topological Methods in Nonlinear Analysis. 2020 ; 56( 2): 473-482.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2020.056
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: SISTEMAS DINÂMICOS, ESTABILIDADE DE LIAPUNOV, EQUAÇÕES IMPULSIVAS, ESTABILIDADE

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    • ABNT

      BONOTTO, Everaldo de Mello e SOUTO, Ginnara M. On the Lyapunov stability theory for impulsive dynamical systems. Topological Methods in Nonlinear Analysis, v. 53, n. 1, p. 127-150, 2019Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2018.042. Acesso em: 27 set. 2022.
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      Bonotto, E. de M., & Souto, G. M. (2019). On the Lyapunov stability theory for impulsive dynamical systems. Topological Methods in Nonlinear Analysis, 53( 1), 127-150. doi:10.12775/TMNA.2018.042
    • NLM

      Bonotto E de M, Souto GM. On the Lyapunov stability theory for impulsive dynamical systems [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 53( 1): 127-150.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.042
    • Vancouver

      Bonotto E de M, Souto GM. On the Lyapunov stability theory for impulsive dynamical systems [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 53( 1): 127-150.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.042
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: TEORIA DO ÍNDICE, TOPOLOGIA DINÂMICA, EQUAÇÕES DIFERENCIAIS PARCIAIS

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      CARBINATTO, Maria do Carmo e RYBAKOWSKI, Krzysztof P. Conley index continuation for a singularly perturbed periodic boundary value problem. Topological Methods in Nonlinear Analysis, v. 54, n. 1, p. Se 2019, 2019Tradução . . Disponível em: https://doi.org/10.12775/TMNA.2019.023. Acesso em: 27 set. 2022.
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      Carbinatto, M. do C., & Rybakowski, K. P. (2019). Conley index continuation for a singularly perturbed periodic boundary value problem. Topological Methods in Nonlinear Analysis, 54( 1), Se 2019. doi:10.12775/TMNA.2019.023
    • NLM

      Carbinatto M do C, Rybakowski KP. Conley index continuation for a singularly perturbed periodic boundary value problem [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 54( 1): Se 2019.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2019.023
    • Vancouver

      Carbinatto M do C, Rybakowski KP. Conley index continuation for a singularly perturbed periodic boundary value problem [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 54( 1): Se 2019.[citado 2022 set. 27 ] Available from: https://doi.org/10.12775/TMNA.2019.023
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS PARABÓLICAS, ATRATORES

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      CARVALHO, Alexandre Nolasco de e PIRES, Leonardo. Parabolic equations with localized large diffusion: rate of convergence of attractors. Topological Methods in Nonlinear Analysis, v. 53, n. 1, p. 1-23, 2019Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2018.048. Acesso em: 27 set. 2022.
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      Carvalho, A. N. de, & Pires, L. (2019). Parabolic equations with localized large diffusion: rate of convergence of attractors. Topological Methods in Nonlinear Analysis, 53( 1), 1-23. doi:10.12775/TMNA.2018.048
    • NLM

      Carvalho AN de, Pires L. Parabolic equations with localized large diffusion: rate of convergence of attractors [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 53( 1): 1-23.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.048
    • Vancouver

      Carvalho AN de, Pires L. Parabolic equations with localized large diffusion: rate of convergence of attractors [Internet]. Topological Methods in Nonlinear Analysis. 2019 ; 53( 1): 1-23.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.048
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: DINÂMICA TOPOLÓGICA, TOPOLOGIA ALGÉBRICA

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      LIMA, Dahisy V. de S et al. Cancellations for circle-valued Morse functions via spectral sequences. Topological Methods in Nonlinear Analysis, v. 51, n. 1, p. 259-311, 2018Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2017.047. Acesso em: 27 set. 2022.
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      Lima, D. V. de S., Rezende, K. A. de, Silveira, M. R. da, & Manzoli Neto, O. (2018). Cancellations for circle-valued Morse functions via spectral sequences. Topological Methods in Nonlinear Analysis, 51( 1), 259-311. doi:10.12775/TMNA.2017.047
    • NLM

      Lima DV de S, Rezende KA de, Silveira MR da, Manzoli Neto O. Cancellations for circle-valued Morse functions via spectral sequences [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 51( 1): 259-311.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.047
    • Vancouver

      Lima DV de S, Rezende KA de, Silveira MR da, Manzoli Neto O. Cancellations for circle-valued Morse functions via spectral sequences [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 51( 1): 259-311.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.047
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS PARABÓLICAS, TEORIA ESPECTRAL, TEORIA DO ÍNDICE

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    • ABNT

      CARBINATTO, Maria do Carmo e RYBAKOWSKI, Krzysztof P. On spectral convergence for some parabolic problems with locally large diffusion. Topological Methods in Nonlinear Analysis, v. 52, n. 2, p. 631-664, 2018Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2018.025. Acesso em: 27 set. 2022.
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      Carbinatto, M. do C., & Rybakowski, K. P. (2018). On spectral convergence for some parabolic problems with locally large diffusion. Topological Methods in Nonlinear Analysis, 52( 2), 631-664. doi:10.12775/TMNA.2018.025
    • NLM

      Carbinatto M do C, Rybakowski KP. On spectral convergence for some parabolic problems with locally large diffusion [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 52( 2): 631-664.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.025
    • Vancouver

      Carbinatto M do C, Rybakowski KP. On spectral convergence for some parabolic problems with locally large diffusion [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 52( 2): 631-664.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2018.025
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: SISTEMAS DINÂMICOS, TEORIA ERGÓDICA, TOPOLOGIA DIFERENCIAL, TEORIA DAS SINGULARIDADES

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      MARTÍNEZ-ALFARO, José e MEZA-SARMIENTO, Ingrid S e OLIVEIRA, Regilene Delazari dos Santos. Singular levels and topological invariants of Morse–Bott foliations on non-orientable surfaces. Topological Methods in Nonlinear Analysis, v. 51, n. 1, p. 183-213, 2018Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2017.051. Acesso em: 27 set. 2022.
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      Martínez-Alfaro, J., Meza-Sarmiento, I. S., & Oliveira, R. D. dos S. (2018). Singular levels and topological invariants of Morse–Bott foliations on non-orientable surfaces. Topological Methods in Nonlinear Analysis, 51( 1), 183-213. doi:10.12775/TMNA.2017.051
    • NLM

      Martínez-Alfaro J, Meza-Sarmiento IS, Oliveira RD dos S. Singular levels and topological invariants of Morse–Bott foliations on non-orientable surfaces [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 51( 1): 183-213.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.051
    • Vancouver

      Martínez-Alfaro J, Meza-Sarmiento IS, Oliveira RD dos S. Singular levels and topological invariants of Morse–Bott foliations on non-orientable surfaces [Internet]. Topological Methods in Nonlinear Analysis. 2018 ; 51( 1): 183-213.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.051
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: DINÂMICA TOPOLÓGICA, EQUAÇÕES DIFERENCIAIS PARCIAIS PARABÓLICAS

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    • ABNT

      CARBINATTO, Maria do Carmo e RYBAKOWSKI, Krzysztof P. A note on Conley index and some parabolic problems with locally large diffusion. Topological Methods in Nonlinear Analysis, v. 50, n. 2, p. 741-755, 2017Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2017.043. Acesso em: 27 set. 2022.
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      Carbinatto, M. do C., & Rybakowski, K. P. (2017). A note on Conley index and some parabolic problems with locally large diffusion. Topological Methods in Nonlinear Analysis, 50( 2), 741-755. doi:10.12775/TMNA.2017.043
    • NLM

      Carbinatto M do C, Rybakowski KP. A note on Conley index and some parabolic problems with locally large diffusion [Internet]. Topological Methods in Nonlinear Analysis. 2017 ; 50( 2): 741-755.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.043
    • Vancouver

      Carbinatto M do C, Rybakowski KP. A note on Conley index and some parabolic problems with locally large diffusion [Internet]. Topological Methods in Nonlinear Analysis. 2017 ; 50( 2): 741-755.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2017.043
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: SISTEMAS DINÂMICOS, EQUAÇÕES IMPULSIVAS, ESTABILIDADE

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    • ABNT

      BONOTTO, Everaldo de Mello e GIMENES, Luciene P. e SOUTO, Ginnara M. Asymptotically almost periodic motions in impulsive semidynamical systems. Topological Methods in Nonlinear Analysis, v. 49, n. 1, p. 133-163, 2017Tradução . . Disponível em: http://dx.doi.org/10.12775/TMNA.2016.065. Acesso em: 27 set. 2022.
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      Bonotto, E. de M., Gimenes, L. P., & Souto, G. M. (2017). Asymptotically almost periodic motions in impulsive semidynamical systems. Topological Methods in Nonlinear Analysis, 49( 1), 133-163. doi:10.12775/TMNA.2016.065
    • NLM

      Bonotto E de M, Gimenes LP, Souto GM. Asymptotically almost periodic motions in impulsive semidynamical systems [Internet]. Topological Methods in Nonlinear Analysis. 2017 ; 49( 1): 133-163.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2016.065
    • Vancouver

      Bonotto E de M, Gimenes LP, Souto GM. Asymptotically almost periodic motions in impulsive semidynamical systems [Internet]. Topological Methods in Nonlinear Analysis. 2017 ; 49( 1): 133-163.[citado 2022 set. 27 ] Available from: http://dx.doi.org/10.12775/TMNA.2016.065
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS, EQUAÇÕES NÃO LINEARES, EQUAÇÕES DIFERENCIAIS PARCIAIS PARABÓLICAS

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      ANDRADE, Bruno de et al. Semilinear fractional differential equations: global solutions, critical nonlinearities and comparison results. Topological Methods in Nonlinear Analysis, v. 45, n. 2, p. 439-467, 2015Tradução . . Disponível em: http://projecteuclid.org/euclid.tmna/1459343991. Acesso em: 27 set. 2022.
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      Andrade, B. de, Carvalho, A. N. de, Carvalho-Neto, P. M., & Marín-Rubio, P. (2015). Semilinear fractional differential equations: global solutions, critical nonlinearities and comparison results. Topological Methods in Nonlinear Analysis, 45( 2), 439-467. doi:10.12775/tmna.2015.022
    • NLM

      Andrade B de, Carvalho AN de, Carvalho-Neto PM, Marín-Rubio P. Semilinear fractional differential equations: global solutions, critical nonlinearities and comparison results [Internet]. Topological Methods in Nonlinear Analysis. 2015 ; 45( 2): 439-467.[citado 2022 set. 27 ] Available from: http://projecteuclid.org/euclid.tmna/1459343991
    • Vancouver

      Andrade B de, Carvalho AN de, Carvalho-Neto PM, Marín-Rubio P. Semilinear fractional differential equations: global solutions, critical nonlinearities and comparison results [Internet]. Topological Methods in Nonlinear Analysis. 2015 ; 45( 2): 439-467.[citado 2022 set. 27 ] Available from: http://projecteuclid.org/euclid.tmna/1459343991
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS, SISTEMAS DINÂMICOS, ATRATORES

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      BORTOLAN, Matheus C e CARVALHO, Alexandre Nolasco de. Strongly damped wave equation and its Yosida approximations. Topological Methods in Nonlinear Analysis, v. 46, n. 2, p. 563-602, 2015Tradução . . Disponível em: http://projecteuclid.org/euclid.tmna/1458588652. Acesso em: 27 set. 2022.
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      Bortolan, M. C., & Carvalho, A. N. de. (2015). Strongly damped wave equation and its Yosida approximations. Topological Methods in Nonlinear Analysis, 46( 2), 563-602. doi:10.12775/tmna.2015.059
    • NLM

      Bortolan MC, Carvalho AN de. Strongly damped wave equation and its Yosida approximations [Internet]. Topological Methods in Nonlinear Analysis. 2015 ; 46( 2): 563-602.[citado 2022 set. 27 ] Available from: http://projecteuclid.org/euclid.tmna/1458588652
    • Vancouver

      Bortolan MC, Carvalho AN de. Strongly damped wave equation and its Yosida approximations [Internet]. Topological Methods in Nonlinear Analysis. 2015 ; 46( 2): 563-602.[citado 2022 set. 27 ] Available from: http://projecteuclid.org/euclid.tmna/1458588652
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS, EQUAÇÃO DE SCHRODINGER, GEOMETRIA ALGÉBRICA

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      ALVES, Claudianor O e NEMER, Rodrigo C. M e SOARES, Sérgio Henrique Monari. Nontrivial solutions for a mixed boundary problem for Schrödinger equations with an external magnetic field. Topological Methods in Nonlinear Analysis, v. 46, n. 1, p. 329-362, 2015Tradução . . Acesso em: 27 set. 2022.
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      Alves, C. O., Nemer, R. C. M., & Soares, S. H. M. (2015). Nontrivial solutions for a mixed boundary problem for Schrödinger equations with an external magnetic field. Topological Methods in Nonlinear Analysis, 46( 1), 329-362. doi:10.12775/tmna.2015.050
    • NLM

      Alves CO, Nemer RCM, Soares SHM. Nontrivial solutions for a mixed boundary problem for Schrödinger equations with an external magnetic field. Topological Methods in Nonlinear Analysis. 2015 ; 46( 1): 329-362.[citado 2022 set. 27 ]
    • Vancouver

      Alves CO, Nemer RCM, Soares SHM. Nontrivial solutions for a mixed boundary problem for Schrödinger equations with an external magnetic field. Topological Methods in Nonlinear Analysis. 2015 ; 46( 1): 329-362.[citado 2022 set. 27 ]
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS, EQUAÇÕES DIFERENCIAIS PARCIAIS ELÍTICAS

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      MELO, Jéssyca Lange Ferreira e SANTOS, Ederson Moreira dos. A fourth-order equation with critical growth: the effect of the domain topology. Topological Methods in Nonlinear Analysis, v. 45, n. 2, p. 551-574, 2015Tradução . . Acesso em: 27 set. 2022.
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      Melo, J. L. F., & Santos, E. M. dos. (2015). A fourth-order equation with critical growth: the effect of the domain topology. Topological Methods in Nonlinear Analysis, 45( 2), 551-574. doi:10.12775/tmna.2015.026
    • NLM

      Melo JLF, Santos EM dos. A fourth-order equation with critical growth: the effect of the domain topology. Topological Methods in Nonlinear Analysis. 2015 ; 45( 2): 551-574.[citado 2022 set. 27 ]
    • Vancouver

      Melo JLF, Santos EM dos. A fourth-order equation with critical growth: the effect of the domain topology. Topological Methods in Nonlinear Analysis. 2015 ; 45( 2): 551-574.[citado 2022 set. 27 ]
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: DINÂMICA TOPOLÓGICA, EQUAÇÕES IMPULSIVAS

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      BONOTTO, Everaldo de Mello e JIMENEZ, Manuel Francisco Zuloeta. On impulsive semidynamical systems: minimal, recurrent and almost periodic motions. Topological Methods in Nonlinear Analysis, v. 44, n. 1, p. 121-141, 2014Tradução . . Disponível em: https://projecteuclid.org/euclid.tmna/1460381473. Acesso em: 27 set. 2022.
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      Bonotto, E. de M., & Jimenez, M. F. Z. (2014). On impulsive semidynamical systems: minimal, recurrent and almost periodic motions. Topological Methods in Nonlinear Analysis, 44( 1), 121-141. doi:10.12775/tmna.2014.039
    • NLM

      Bonotto E de M, Jimenez MFZ. On impulsive semidynamical systems: minimal, recurrent and almost periodic motions [Internet]. Topological Methods in Nonlinear Analysis. 2014 ; 44( 1): 121-141.[citado 2022 set. 27 ] Available from: https://projecteuclid.org/euclid.tmna/1460381473
    • Vancouver

      Bonotto E de M, Jimenez MFZ. On impulsive semidynamical systems: minimal, recurrent and almost periodic motions [Internet]. Topological Methods in Nonlinear Analysis. 2014 ; 44( 1): 121-141.[citado 2022 set. 27 ] Available from: https://projecteuclid.org/euclid.tmna/1460381473
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subjects: DINÂMICA TOPOLÓGICA, EQUAÇÕES IMPULSIVAS, SISTEMAS DISSIPATIVO

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    • ABNT

      BONOTTO, Everaldo de Mello e DEMUNER, Daniela P. Autonomous dissipative semidynamical systems with impulses. Topological Methods in Nonlinear Analysis, v. 41, n. 1, p. 1-38, 2013Tradução . . Disponível em: https://projecteuclid.org/euclid.tmna/1461253854. Acesso em: 27 set. 2022.
    • APA

      Bonotto, E. de M., & Demuner, D. P. (2013). Autonomous dissipative semidynamical systems with impulses. Topological Methods in Nonlinear Analysis, 41( 1), 1-38. Recuperado de https://projecteuclid.org/euclid.tmna/1461253854
    • NLM

      Bonotto E de M, Demuner DP. Autonomous dissipative semidynamical systems with impulses [Internet]. Topological Methods in Nonlinear Analysis. 2013 ; 41( 1): 1-38.[citado 2022 set. 27 ] Available from: https://projecteuclid.org/euclid.tmna/1461253854
    • Vancouver

      Bonotto E de M, Demuner DP. Autonomous dissipative semidynamical systems with impulses [Internet]. Topological Methods in Nonlinear Analysis. 2013 ; 41( 1): 1-38.[citado 2022 set. 27 ] Available from: https://projecteuclid.org/euclid.tmna/1461253854
  • Source: Topological Methods in Nonlinear Analysis. Unidade: ICMC

    Subject: EQUAÇÕES DIFERENCIAIS PARCIAIS

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    • ABNT

      CARBINATTO, Maria do Carmo e RYBAKOWSKI, Krzysztof P. Resolvent convergence for Laplace operators on unbounded curved squeezed domains. Topological Methods in Nonlinear Analysis, v. 42, n. 2, p. 233-256, 2013Tradução . . Acesso em: 27 set. 2022.
    • APA

      Carbinatto, M. do C., & Rybakowski, K. P. (2013). Resolvent convergence for Laplace operators on unbounded curved squeezed domains. Topological Methods in Nonlinear Analysis, 42( 2), 233-256.
    • NLM

      Carbinatto M do C, Rybakowski KP. Resolvent convergence for Laplace operators on unbounded curved squeezed domains. Topological Methods in Nonlinear Analysis. 2013 ; 42( 2): 233-256.[citado 2022 set. 27 ]
    • Vancouver

      Carbinatto M do C, Rybakowski KP. Resolvent convergence for Laplace operators on unbounded curved squeezed domains. Topological Methods in Nonlinear Analysis. 2013 ; 42( 2): 233-256.[citado 2022 set. 27 ]

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