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  • Source: Markov Processes and Related Fields. Unidade: IME

    Assunto: TEOREMAS LIMITES

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    • ABNT

      COLLET, Pierre e DUARTE, Denise e GALVES, Antonio. Bootstrap central limit theorem for chains of infinite order via Markov approximations. Markov Processes and Related Fields, v. 11, n. 3. p. 443-464, 2005Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Collet, P., Duarte, D., & Galves, A. (2005). Bootstrap central limit theorem for chains of infinite order via Markov approximations. Markov Processes and Related Fields, 11( 3. p. 443-464).
    • NLM

      Collet P, Duarte D, Galves A. Bootstrap central limit theorem for chains of infinite order via Markov approximations. Markov Processes and Related Fields. 2005 ; 11( 3. p. 443-464):[citado 2024 jun. 06 ]
    • Vancouver

      Collet P, Duarte D, Galves A. Bootstrap central limit theorem for chains of infinite order via Markov approximations. Markov Processes and Related Fields. 2005 ; 11( 3. p. 443-464):[citado 2024 jun. 06 ]
  • Source: Markov Processes and Related Fields. Unidade: IME

    Assunto: PROCESSOS ESTOCÁSTICOS ESPECIAIS

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    • ABNT

      FONTES, Luiz Renato e VACHKOVSKAIA, Marina e IAMBARTSEV, Anatoli. A dynamical surface interacting with rarefied walls. Markov Processes and Related Fields, v. 11, n. 4, p. 649-660, 2005Tradução . . Acesso em: 06 jun. 2024.
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      Fontes, L. R., Vachkovskaia, M., & Iambartsev, A. (2005). A dynamical surface interacting with rarefied walls. Markov Processes and Related Fields, 11( 4), 649-660.
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      Fontes LR, Vachkovskaia M, Iambartsev A. A dynamical surface interacting with rarefied walls. Markov Processes and Related Fields. 2005 ; 11( 4): 649-660.[citado 2024 jun. 06 ]
    • Vancouver

      Fontes LR, Vachkovskaia M, Iambartsev A. A dynamical surface interacting with rarefied walls. Markov Processes and Related Fields. 2005 ; 11( 4): 649-660.[citado 2024 jun. 06 ]
  • Source: Markov Processes and Related Fields. Unidade: IME

    Assunto: PROCESSOS DE MARKOV

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    • ABNT

      MENSHIKOV, Mikhail Vasil'evich e PETRITIS, D. e POPOV, Serguei Yu. A note on matrix multiplicative cascades and bindweeds. Markov Processes and Related Fields, v. 11, n. 1, p. 37-54, 2005Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Menshikov, M. V. 'evich, Petritis, D., & Popov, S. Y. (2005). A note on matrix multiplicative cascades and bindweeds. Markov Processes and Related Fields, 11( 1), 37-54.
    • NLM

      Menshikov MV'evich, Petritis D, Popov SY. A note on matrix multiplicative cascades and bindweeds. Markov Processes and Related Fields. 2005 ; 11( 1): 37-54.[citado 2024 jun. 06 ]
    • Vancouver

      Menshikov MV'evich, Petritis D, Popov SY. A note on matrix multiplicative cascades and bindweeds. Markov Processes and Related Fields. 2005 ; 11( 1): 37-54.[citado 2024 jun. 06 ]
  • Source: Siberian Mathematical Journal, New York. Unidade: IME

    Assunto: ÁLGEBRAS DE JORDAN

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    • ABNT

      ZHELYABIN, V. N e SHESTAKOV, Ivan P. Simple special Jordan superalgebras with associative even part. Siberian Mathematical Journal, New York, v. 45, n. 5, p. 860-882, 2004Tradução . . Disponível em: https://doi.org/10.1023/B:SIMJ.0000042476.85436.a3. Acesso em: 06 jun. 2024.
    • APA

      Zhelyabin, V. N., & Shestakov, I. P. (2004). Simple special Jordan superalgebras with associative even part. Siberian Mathematical Journal, New York, 45( 5), 860-882. doi:10.1023/B:SIMJ.0000042476.85436.a3
    • NLM

      Zhelyabin VN, Shestakov IP. Simple special Jordan superalgebras with associative even part [Internet]. Siberian Mathematical Journal, New York. 2004 ; 45( 5): 860-882.[citado 2024 jun. 06 ] Available from: https://doi.org/10.1023/B:SIMJ.0000042476.85436.a3
    • Vancouver

      Zhelyabin VN, Shestakov IP. Simple special Jordan superalgebras with associative even part [Internet]. Siberian Mathematical Journal, New York. 2004 ; 45( 5): 860-882.[citado 2024 jun. 06 ] Available from: https://doi.org/10.1023/B:SIMJ.0000042476.85436.a3
  • Source: Markov Processes and Related Fields. Unidade: IME

    Assunto: PROCESSOS ESTOCÁSTICOS ESPECIAIS

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    • ABNT

      MENSHIKOV, Mikhail Vasil'evich et al. On a many-dimensional random walk in a rarefied random environment. Markov Processes and Related Fields, v. 10, n. 1, p. 137-160, 2004Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Menshikov, M. V. 'evich, Popov, S. Y., Sisko, V., & Vachkovskaia, M. (2004). On a many-dimensional random walk in a rarefied random environment. Markov Processes and Related Fields, 10( 1), 137-160.
    • NLM

      Menshikov MV'evich, Popov SY, Sisko V, Vachkovskaia M. On a many-dimensional random walk in a rarefied random environment. Markov Processes and Related Fields. 2004 ; 10( 1): 137-160.[citado 2024 jun. 06 ]
    • Vancouver

      Menshikov MV'evich, Popov SY, Sisko V, Vachkovskaia M. On a many-dimensional random walk in a rarefied random environment. Markov Processes and Related Fields. 2004 ; 10( 1): 137-160.[citado 2024 jun. 06 ]
  • Source: Moscow Mathematical Journal. Unidade: IME

    Assunto: TOPOLOGIA ALGÉBRICA

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    • ABNT

      BOGATYI, Semeon A. e GONÇALVES, Daciberg Lima e KUDRYAVTSEVA, Elena A. On the Wecken property for the root problem of mappings between surfaces. Moscow Mathematical Journal, v. 3, n. 4, p. 1223-1245, 2003Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Bogatyi, S. A., Gonçalves, D. L., & Kudryavtseva, E. A. (2003). On the Wecken property for the root problem of mappings between surfaces. Moscow Mathematical Journal, 3( 4), 1223-1245.
    • NLM

      Bogatyi SA, Gonçalves DL, Kudryavtseva EA. On the Wecken property for the root problem of mappings between surfaces. Moscow Mathematical Journal. 2003 ; 3( 4): 1223-1245.[citado 2024 jun. 06 ]
    • Vancouver

      Bogatyi SA, Gonçalves DL, Kudryavtseva EA. On the Wecken property for the root problem of mappings between surfaces. Moscow Mathematical Journal. 2003 ; 3( 4): 1223-1245.[citado 2024 jun. 06 ]
  • Source: Markov Processes Related Fields. Unidade: IME

    Assunto: PROCESSOS ESTOCÁSTICOS ESPECIAIS

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    • ABNT

      ALVES, Oswaldo Scarpa Magalhães et al. The shape theorem for the frog model with random initial configuration. Markov Processes Related Fields, v. 7, n. 4, p. 525-539, 2001Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Alves, O. S. M., Machado, F. P., Popov, S. Y., & Ravishankar, K. (2001). The shape theorem for the frog model with random initial configuration. Markov Processes Related Fields, 7( 4), 525-539.
    • NLM

      Alves OSM, Machado FP, Popov SY, Ravishankar K. The shape theorem for the frog model with random initial configuration. Markov Processes Related Fields. 2001 ; 7( 4): 525-539.[citado 2024 jun. 06 ]
    • Vancouver

      Alves OSM, Machado FP, Popov SY, Ravishankar K. The shape theorem for the frog model with random initial configuration. Markov Processes Related Fields. 2001 ; 7( 4): 525-539.[citado 2024 jun. 06 ]
  • Source: Markov Processes and Related Fields. Unidade: IME

    Subjects: PROCESSOS ESTOCÁSTICOS, PROCESSOS ESTACIONÁRIOS

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    • ABNT

      ABADI, Martín. e GALVES, Antonio. Inequalities for the occurrence times of rare events in mixing processes: the state of the art. Markov Processes and Related Fields, v. 7, n. 1, p. 97-112, 2001Tradução . . Acesso em: 06 jun. 2024.
    • APA

      Abadi, M., & Galves, A. (2001). Inequalities for the occurrence times of rare events in mixing processes: the state of the art. Markov Processes and Related Fields, 7( 1), 97-112.
    • NLM

      Abadi M, Galves A. Inequalities for the occurrence times of rare events in mixing processes: the state of the art. Markov Processes and Related Fields. 2001 ; 7( 1): 97-112.[citado 2024 jun. 06 ]
    • Vancouver

      Abadi M, Galves A. Inequalities for the occurrence times of rare events in mixing processes: the state of the art. Markov Processes and Related Fields. 2001 ; 7( 1): 97-112.[citado 2024 jun. 06 ]
  • Source: Markov Processes and Related Fields. Unidade: IME

    Assunto: PROCESSOS ESTOCÁSTICOS ESPECIAIS

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      FERRARI, Pablo Augusto e GALVES, Antonio e LANDIM, Claudio. Rate of convergence to equilibrium of symmetric simple exclusion processes. Markov Processes and Related Fields, v. 6, n. 1, p. 73-88, 2000Tradução . . Disponível em: http://math-mprf.org/journal/articles/id861/. Acesso em: 06 jun. 2024.
    • APA

      Ferrari, P. A., Galves, A., & Landim, C. (2000). Rate of convergence to equilibrium of symmetric simple exclusion processes. Markov Processes and Related Fields, 6( 1), 73-88. Recuperado de http://math-mprf.org/journal/articles/id861/
    • NLM

      Ferrari PA, Galves A, Landim C. Rate of convergence to equilibrium of symmetric simple exclusion processes [Internet]. Markov Processes and Related Fields. 2000 ; 6( 1): 73-88.[citado 2024 jun. 06 ] Available from: http://math-mprf.org/journal/articles/id861/
    • Vancouver

      Ferrari PA, Galves A, Landim C. Rate of convergence to equilibrium of symmetric simple exclusion processes [Internet]. Markov Processes and Related Fields. 2000 ; 6( 1): 73-88.[citado 2024 jun. 06 ] Available from: http://math-mprf.org/journal/articles/id861/
  • Source: Proceedings of the Steklov Institute of Mathematics. Unidade: IME

    Assunto: TOPOLOGIA ALGÉBRICA

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      BOGATYI, Semen A. e GONÇALVES, Daciberg Lima e ZIESCHANG, Heiner. Coincidence theory: the minimizing problem. Proceedings of the Steklov Institute of Mathematics, v. 225, n. 2, p. 52-86, 1999Tradução . . Disponível em: http://mi.mathnet.ru/eng/tm713. Acesso em: 06 jun. 2024.
    • APA

      Bogatyi, S. A., Gonçalves, D. L., & Zieschang, H. (1999). Coincidence theory: the minimizing problem. Proceedings of the Steklov Institute of Mathematics, 225( 2), 52-86. Recuperado de http://mi.mathnet.ru/eng/tm713
    • NLM

      Bogatyi SA, Gonçalves DL, Zieschang H. Coincidence theory: the minimizing problem [Internet]. Proceedings of the Steklov Institute of Mathematics. 1999 ; 225( 2): 52-86.[citado 2024 jun. 06 ] Available from: http://mi.mathnet.ru/eng/tm713
    • Vancouver

      Bogatyi SA, Gonçalves DL, Zieschang H. Coincidence theory: the minimizing problem [Internet]. Proceedings of the Steklov Institute of Mathematics. 1999 ; 225( 2): 52-86.[citado 2024 jun. 06 ] Available from: http://mi.mathnet.ru/eng/tm713

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