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Filtros : "ICMC-SMA" "Financiamento FAPEMIG" Removidos: "Suiça" "MESQUITA, NATHALYA CRISTINA DE MORAES ROSO" Limpar

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  • Artigo de periodico

    Operator-valued stochastic differential equations in the context of Kurzweil-like equations (2023)

    Bonotto, Everaldo de Mello ; Collegari, Rodolfo ; Federson, Marcia ; Gill, Tepper

    Source: Journal of Mathematical Analysis and Applications. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS ESTOCÁSTICAS, INTEGRAL DE HENSTOCK, EQUAÇÕES DIFERENCIAIS ORDINÁRIAS, OPERADORES

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    • ABNT

      BONOTTO, Everaldo de Mello et al. Operator-valued stochastic differential equations in the context of Kurzweil-like equations. Journal of Mathematical Analysis and Applications, v. No 2023, n. 2, p. 1-27, 2023Tradução . . Disponível em: https://doi.org/10.1016/j.jmaa.2023.127464. Acesso em: 02 jun. 2024.

    • APA

      Bonotto, E. de M., Collegari, R., Federson, M., & Gill, T. (2023). Operator-valued stochastic differential equations in the context of Kurzweil-like equations. Journal of Mathematical Analysis and Applications, No 2023( 2), 1-27. doi:10.1016/j.jmaa.2023.127464

    • NLM

      Bonotto E de M, Collegari R, Federson M, Gill T. Operator-valued stochastic differential equations in the context of Kurzweil-like equations [Internet]. Journal of Mathematical Analysis and Applications. 2023 ; No 2023( 2): 1-27.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.jmaa.2023.127464

    • Vancouver

      Bonotto E de M, Collegari R, Federson M, Gill T. Operator-valued stochastic differential equations in the context of Kurzweil-like equations [Internet]. Journal of Mathematical Analysis and Applications. 2023 ; No 2023( 2): 1-27.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.jmaa.2023.127464

  • Artigo de periodico

    On the number of rational points on Artin-Schreier hypersurfaces (2023)

    Oliveira, José Alves ; Borges, Herivelto ; Brochero Martínez, Fabio Enrique

    Source: Finite Fields and their Applications. Unidade: ICMC

    Subjects: TEORIA DE GALOIS, SOMAS GAUSSIANAS

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    • ABNT

      OLIVEIRA, José Alves e BORGES, Herivelto e BROCHERO MARTÍNEZ, Fabio Enrique. On the number of rational points on Artin-Schreier hypersurfaces. Finite Fields and their Applications, v. 90, p. 1-25, 2023Tradução . . Disponível em: https://doi.org/10.1016/j.ffa.2023.102229. Acesso em: 02 jun. 2024.

    • APA

      Oliveira, J. A., Borges, H., & Brochero Martínez, F. E. (2023). On the number of rational points on Artin-Schreier hypersurfaces. Finite Fields and their Applications, 90, 1-25. doi:10.1016/j.ffa.2023.102229

    • NLM

      Oliveira JA, Borges H, Brochero Martínez FE. On the number of rational points on Artin-Schreier hypersurfaces [Internet]. Finite Fields and their Applications. 2023 ; 90 1-25.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.ffa.2023.102229

    • Vancouver

      Oliveira JA, Borges H, Brochero Martínez FE. On the number of rational points on Artin-Schreier hypersurfaces [Internet]. Finite Fields and their Applications. 2023 ; 90 1-25.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.ffa.2023.102229

  • Artigo de periodico

    Stability, boundedness and controllability of solutions of measure functional differential equations (2022)

    Silva, Fernanda Andrade da ; Federson, Marcia ; Toon, Eduard

    Source: Journal of Differential Equations. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS FUNCIONAIS, INTEGRAL DE DENJOY, INTEGRAL DE PERRON, TEORIA ASSINTÓTICA

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    • ABNT

      SILVA, Fernanda Andrade da e FEDERSON, Marcia e TOON, Eduard. Stability, boundedness and controllability of solutions of measure functional differential equations. Journal of Differential Equations, v. 307, n. Ja 2022, p. 160-210, 2022Tradução . . Disponível em: https://doi.org/10.1016/j.jde.2021.10.044. Acesso em: 02 jun. 2024.

    • APA

      Silva, F. A. da, Federson, M., & Toon, E. (2022). Stability, boundedness and controllability of solutions of measure functional differential equations. Journal of Differential Equations, 307( Ja 2022), 160-210. doi:10.1016/j.jde.2021.10.044

    • NLM

      Silva FA da, Federson M, Toon E. Stability, boundedness and controllability of solutions of measure functional differential equations [Internet]. Journal of Differential Equations. 2022 ; 307( Ja 2022): 160-210.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.jde.2021.10.044

    • Vancouver

      Silva FA da, Federson M, Toon E. Stability, boundedness and controllability of solutions of measure functional differential equations [Internet]. Journal of Differential Equations. 2022 ; 307( Ja 2022): 160-210.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1016/j.jde.2021.10.044

  • Artigo de periodico

    Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs (2022)

    Federson, Marcia ; Grau, Rogelio ; Mesquita, Jaqueline Godoy ; Toon, Eduard

    Source: Nonlinearity. Unidade: ICMC

    Subjects: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS, EQUAÇÕES DIFERENCIAIS FUNCIONAIS, EQUAÇÕES INTEGRAIS, SOLUÇÕES PERIÓDICAS, OPERADORES DIFERENCIAIS

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    • ABNT

      FEDERSON, Marcia et al. Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs. Nonlinearity, v. 35, n. 6, p. 3118-3159, 2022Tradução . . Disponível em: https://doi.org/10.1088/1361-6544/ac6370. Acesso em: 02 jun. 2024.

    • APA

      Federson, M., Grau, R., Mesquita, J. G., & Toon, E. (2022). Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs. Nonlinearity, 35( 6), 3118-3159. doi:10.1088/1361-6544/ac6370

    • NLM

      Federson M, Grau R, Mesquita JG, Toon E. Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs [Internet]. Nonlinearity. 2022 ; 35( 6): 3118-3159.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1088/1361-6544/ac6370

    • Vancouver

      Federson M, Grau R, Mesquita JG, Toon E. Permanence of equilibrium points in the basin of attraction and existence of periodic solutions for autonomous measure differential equations and dynamic equations on time scales via generalized ODEs [Internet]. Nonlinearity. 2022 ; 35( 6): 3118-3159.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1088/1361-6544/ac6370

  • Artigo de periodico

    Existence, uniqueness, variation-of-constant formula and controllability for linear dynamic equations with Perron Δ-integrals (2022)

    Silva, Fernanda Andrade da ; Federson, Marcia ; Toon, Eduard

    Source: Bulletin of Mathematical Sciences. Unidade: ICMC

    Subjects: EQUAÇÕES INTEGRAIS DE VOLTERRA-STIELTJES, INTEGRAL DE PERRON, SISTEMAS DINÂMICOS, CONTROLABILIDADE

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    • ABNT

      SILVA, Fernanda Andrade da e FEDERSON, Marcia e TOON, Eduard. Existence, uniqueness, variation-of-constant formula and controllability for linear dynamic equations with Perron Δ-integrals. Bulletin of Mathematical Sciences, v. 12, n. 3, p. 2150011-1-2150011-47, 2022Tradução . . Disponível em: https://doi.org/10.1142/S1664360721500119. Acesso em: 02 jun. 2024.

    • APA

      Silva, F. A. da, Federson, M., & Toon, E. (2022). Existence, uniqueness, variation-of-constant formula and controllability for linear dynamic equations with Perron Δ-integrals. Bulletin of Mathematical Sciences, 12( 3), 2150011-1-2150011-47. doi:10.1142/S1664360721500119

    • NLM

      Silva FA da, Federson M, Toon E. Existence, uniqueness, variation-of-constant formula and controllability for linear dynamic equations with Perron Δ-integrals [Internet]. Bulletin of Mathematical Sciences. 2022 ; 12( 3): 2150011-1-2150011-47.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1142/S1664360721500119

    • Vancouver

      Silva FA da, Federson M, Toon E. Existence, uniqueness, variation-of-constant formula and controllability for linear dynamic equations with Perron Δ-integrals [Internet]. Bulletin of Mathematical Sciences. 2022 ; 12( 3): 2150011-1-2150011-47.[citado 2024 jun. 02 ] Available from: https://doi.org/10.1142/S1664360721500119
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