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Artigo de periodico
Orbital instability of periodic waves for scalar viscous balance laws (2024)
Álvarez, Enrique; Pava, Jaime Angulo ; Plaza, Ramón G
Source: Journal of Evolution Equations. Unidade: IME
Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS, SOLUÇÕES PERIÓDICAS, EQUAÇÕES DIFERENCIAIS PARCIAIS PARABÓLICAS
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ÁLVAREZ, Enrique e PAVA, Jaime Angulo e PLAZA, Ramón G. Orbital instability of periodic waves for scalar viscous balance laws. Journal of Evolution Equations, v. 24, n. artigo 7, p. 1-35, 2024Tradução . . Disponível em: https://doi.org/10.1007/s00028-023-00936-5. Acesso em: 04 nov. 2024.
APA
Álvarez, E., Pava, J. A., & Plaza, R. G. (2024). Orbital instability of periodic waves for scalar viscous balance laws. Journal of Evolution Equations, 24( artigo 7), 1-35. doi:10.1007/s00028-023-00936-5
NLM
Álvarez E, Pava JA, Plaza RG. Orbital instability of periodic waves for scalar viscous balance laws [Internet]. Journal of Evolution Equations. 2024 ; 24( artigo 7): 1-35.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00028-023-00936-5
Vancouver
Álvarez E, Pava JA, Plaza RG. Orbital instability of periodic waves for scalar viscous balance laws [Internet]. Journal of Evolution Equations. 2024 ; 24( artigo 7): 1-35.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00028-023-00936-5
Artigo de periodico
Stability theory for two-lobe states on the tadpole graph for the NLS equation (2024)
Pava, Jaime Angulo
Source: Nonlinearity. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES NÃO LINEARES, SISTEMAS DINÂMICOS, TEORIA ERGÓDICA, MECÂNICA QUÂNTICA
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PAVA, Jaime Angulo. Stability theory for two-lobe states on the tadpole graph for the NLS equation. Nonlinearity, v. 37, n. artigo 045015, p. 1-43, 2024Tradução . . Disponível em: https://doi.org/10.1088/1361-6544/ad2eba. Acesso em: 04 nov. 2024.
APA
Pava, J. A. (2024). Stability theory for two-lobe states on the tadpole graph for the NLS equation. Nonlinearity, 37( artigo 045015), 1-43. doi:10.1088/1361-6544/ad2eba
NLM
Pava JA. Stability theory for two-lobe states on the tadpole graph for the NLS equation [Internet]. Nonlinearity. 2024 ; 37( artigo 045015): 1-43.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/ad2eba
Vancouver
Pava JA. Stability theory for two-lobe states on the tadpole graph for the NLS equation [Internet]. Nonlinearity. 2024 ; 37( artigo 045015): 1-43.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/ad2eba
Artigo de periodico
Stability theory for the NLS equation on looping edge graphs (2024)
Pava, Jaime Angulo
Source: Mathematische Zeitschrift. Unidade: IME
Subjects: SOLITONS, EQUAÇÃO DE SCHRODINGER, TEORIA ERGÓDICA, SISTEMAS DINÂMICOS, MECÂNICA QUÂNTICA
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PAVA, Jaime Angulo. Stability theory for the NLS equation on looping edge graphs. Mathematische Zeitschrift, v. 308, n. artigo 19, p. 1-28, 2024Tradução . . Disponível em: https://doi.org/10.1007/s00209-024-03565-x. Acesso em: 04 nov. 2024.
APA
Pava, J. A. (2024). Stability theory for the NLS equation on looping edge graphs. Mathematische Zeitschrift, 308( artigo 19), 1-28. doi:10.1007/s00209-024-03565-x
NLM
Pava JA. Stability theory for the NLS equation on looping edge graphs [Internet]. Mathematische Zeitschrift. 2024 ; 308( artigo 19): 1-28.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00209-024-03565-x
Vancouver
Pava JA. Stability theory for the NLS equation on looping edge graphs [Internet]. Mathematische Zeitschrift. 2024 ; 308( artigo 19): 1-28.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00209-024-03565-x
Artigo de periodico
Unstable kink and anti-kink profile for the sine-Gordon equation on a Y -junction graph (2022)
Pava, Jaime Angulo ; Plaza, Ramón G
Source: Mathematische Zeitschrift. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS
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PAVA, Jaime Angulo e PLAZA, Ramón G. Unstable kink and anti-kink profile for the sine-Gordon equation on a Y -junction graph. Mathematische Zeitschrift, v. 300, n. 3, p. 2885-2915, 2022Tradução . . Disponível em: https://doi.org/10.1007/s00209-021-02899-0. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Plaza, R. G. (2022). Unstable kink and anti-kink profile for the sine-Gordon equation on a Y -junction graph. Mathematische Zeitschrift, 300( 3), 2885-2915. doi:10.1007/s00209-021-02899-0
NLM
Pava JA, Plaza RG. Unstable kink and anti-kink profile for the sine-Gordon equation on a Y -junction graph [Internet]. Mathematische Zeitschrift. 2022 ; 300( 3): 2885-2915.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00209-021-02899-0
Vancouver
Pava JA, Plaza RG. Unstable kink and anti-kink profile for the sine-Gordon equation on a Y -junction graph [Internet]. Mathematische Zeitschrift. 2022 ; 300( 3): 2885-2915.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00209-021-02899-0
Artigo de periodico
Nonlinear dispersive equations: classical and new frameworks (2022)
Pava, Jaime Angulo
Source: São Paulo Journal of Mathematical Sciences. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS ELÍTICAS, EQUAÇÕES DIFERENCIAIS NÃO LINEARES
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PAVA, Jaime Angulo. Nonlinear dispersive equations: classical and new frameworks. São Paulo Journal of Mathematical Sciences, v. 16, n. 1, p. 171-255, 2022Tradução . . Disponível em: https://doi.org/10.1007/s40863-020-00195-z. Acesso em: 04 nov. 2024.
APA
Pava, J. A. (2022). Nonlinear dispersive equations: classical and new frameworks. São Paulo Journal of Mathematical Sciences, 16( 1), 171-255. doi:10.1007/s40863-020-00195-z
NLM
Pava JA. Nonlinear dispersive equations: classical and new frameworks [Internet]. São Paulo Journal of Mathematical Sciences. 2022 ; 16( 1): 171-255.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s40863-020-00195-z
Vancouver
Pava JA. Nonlinear dispersive equations: classical and new frameworks [Internet]. São Paulo Journal of Mathematical Sciences. 2022 ; 16( 1): 171-255.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s40863-020-00195-z
Artigo de periodico
Instability of static solutions of the sine-Gordon equation on a Y-junction graph with δ-interaction (2021)
Pava, Jaime Angulo ; Plaza, Ramón G
Source: Journal of Nonlinear Science. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS ELÍTICAS
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ABNT
PAVA, Jaime Angulo e PLAZA, Ramón G. Instability of static solutions of the sine-Gordon equation on a Y-junction graph with δ-interaction. Journal of Nonlinear Science, v. 31, n. 3, 2021Tradução . . Disponível em: https://doi.org/10.1007/s00332-021-09711-7. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Plaza, R. G. (2021). Instability of static solutions of the sine-Gordon equation on a Y-junction graph with δ-interaction. Journal of Nonlinear Science, 31( 3). doi:10.1007/s00332-021-09711-7
NLM
Pava JA, Plaza RG. Instability of static solutions of the sine-Gordon equation on a Y-junction graph with δ-interaction [Internet]. Journal of Nonlinear Science. 2021 ; 31( 3):[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00332-021-09711-7
Vancouver
Pava JA, Plaza RG. Instability of static solutions of the sine-Gordon equation on a Y-junction graph with δ-interaction [Internet]. Journal of Nonlinear Science. 2021 ; 31( 3):[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00332-021-09711-7
Artigo de periodico
Linear instability criterion for the Korteweg–de Vries equation on metric star graphs (2021)
Pava, Jaime Angulo ; Cavalcante, Márcio
Source: Nonlinearity. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS
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ABNT
PAVA, Jaime Angulo e CAVALCANTE, Márcio. Linear instability criterion for the Korteweg–de Vries equation on metric star graphs. Nonlinearity, v. 34, n. 5, p. 3373-3410, 2021Tradução . . Disponível em: https://doi.org/10.1088/1361-6544/abea6b. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Cavalcante, M. (2021). Linear instability criterion for the Korteweg–de Vries equation on metric star graphs. Nonlinearity, 34( 5), 3373-3410. doi:10.1088/1361-6544/abea6b
NLM
Pava JA, Cavalcante M. Linear instability criterion for the Korteweg–de Vries equation on metric star graphs [Internet]. Nonlinearity. 2021 ; 34( 5): 3373-3410.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/abea6b
Vancouver
Pava JA, Cavalcante M. Linear instability criterion for the Korteweg–de Vries equation on metric star graphs [Internet]. Nonlinearity. 2021 ; 34( 5): 3373-3410.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/abea6b
Artigo de periodico
Instability theory of kink and anti-kink profiles for the sine-Gordon equation on Josephson tricrystal boundaries (2021)
Pava, Jaime Angulo ; Plaza, Ramón G
Source: Physica D: Nonlinear Phenomena. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS ELÍTICAS, OPERADORES DIFERENCIAIS
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ABNT
PAVA, Jaime Angulo e PLAZA, Ramón G. Instability theory of kink and anti-kink profiles for the sine-Gordon equation on Josephson tricrystal boundaries. Physica D: Nonlinear Phenomena, v. 427, 2021Tradução . . Disponível em: https://doi.org/10.1016/j.physd.2021.133020. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Plaza, R. G. (2021). Instability theory of kink and anti-kink profiles for the sine-Gordon equation on Josephson tricrystal boundaries. Physica D: Nonlinear Phenomena, 427. doi:10.1016/j.physd.2021.133020
NLM
Pava JA, Plaza RG. Instability theory of kink and anti-kink profiles for the sine-Gordon equation on Josephson tricrystal boundaries [Internet]. Physica D: Nonlinear Phenomena. 2021 ; 427[citado 2024 nov. 04 ] Available from: https://doi.org/10.1016/j.physd.2021.133020
Vancouver
Pava JA, Plaza RG. Instability theory of kink and anti-kink profiles for the sine-Gordon equation on Josephson tricrystal boundaries [Internet]. Physica D: Nonlinear Phenomena. 2021 ; 427[citado 2024 nov. 04 ] Available from: https://doi.org/10.1016/j.physd.2021.133020
Artigo de periodico
Stability properties of standing waves for NLS equations with the δ′-interaction (2020)
Pava, Jaime Angulo ; Goloshchapova, Nataliia
Source: Physica D: Nonlinear Phenomena. Unidade: IME
Subjects: EQUAÇÕES DIFERENCIAIS, OPERADORES DE SCHRODINGER
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ABNT
PAVA, Jaime Angulo e GOLOSHCHAPOVA, Nataliia. Stability properties of standing waves for NLS equations with the δ′-interaction. Physica D: Nonlinear Phenomena, v. 403, 2020Tradução . . Disponível em: https://doi.org/10.1016/j.physd.2020.132332. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Goloshchapova, N. (2020). Stability properties of standing waves for NLS equations with the δ′-interaction. Physica D: Nonlinear Phenomena, 403. doi:10.1016/j.physd.2020.132332
NLM
Pava JA, Goloshchapova N. Stability properties of standing waves for NLS equations with the δ′-interaction [Internet]. Physica D: Nonlinear Phenomena. 2020 ; 403[citado 2024 nov. 04 ] Available from: https://doi.org/10.1016/j.physd.2020.132332
Vancouver
Pava JA, Goloshchapova N. Stability properties of standing waves for NLS equations with the δ′-interaction [Internet]. Physica D: Nonlinear Phenomena. 2020 ; 403[citado 2024 nov. 04 ] Available from: https://doi.org/10.1016/j.physd.2020.132332
Artigo de periodico
Existence of solitary wave solutions for internal waves in two-layer systems (2020)
Pava, Jaime Angulo ; Saut, Jean-Claude
Source: Quarterly of Applied Mathematics. Unidade: IME
Subjects: SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS, FÍSICA MATEMÁTICA
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ABNT
PAVA, Jaime Angulo e SAUT, Jean-Claude. Existence of solitary wave solutions for internal waves in two-layer systems. Quarterly of Applied Mathematics, v. 78, n. 1, p. 75-105, 2020Tradução . . Disponível em: https://doi.org/10.1090/qam/1546. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Saut, J. -C. (2020). Existence of solitary wave solutions for internal waves in two-layer systems. Quarterly of Applied Mathematics, 78( 1), 75-105. doi:10.1090/qam/1546
NLM
Pava JA, Saut J-C. Existence of solitary wave solutions for internal waves in two-layer systems [Internet]. Quarterly of Applied Mathematics. 2020 ; 78( 1): 75-105.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1090/qam/1546
Vancouver
Pava JA, Saut J-C. Existence of solitary wave solutions for internal waves in two-layer systems [Internet]. Quarterly of Applied Mathematics. 2020 ; 78( 1): 75-105.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1090/qam/1546
Artigo de periodico
Orbital stability of standing waves for the nonlinear Schrödinger equation with attractive delta potential and double power repulsive nonlinearity (2019)
Pava, Jaime Angulo ; Hernández Melo, César A; Plaza, Ramón G
Source: Journal of Mathematical Physics. Unidade: IME
Assunto: MECÂNICA QUÂNTICA
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ABNT
PAVA, Jaime Angulo e HERNÁNDEZ MELO, César A e PLAZA, Ramón G. Orbital stability of standing waves for the nonlinear Schrödinger equation with attractive delta potential and double power repulsive nonlinearity. Journal of Mathematical Physics, v. 60, n. 7, 2019Tradução . . Disponível em: https://doi.org/10.1063/1.5097417. Acesso em: 04 nov. 2024.
APA
Pava, J. A., Hernández Melo, C. A., & Plaza, R. G. (2019). Orbital stability of standing waves for the nonlinear Schrödinger equation with attractive delta potential and double power repulsive nonlinearity. Journal of Mathematical Physics, 60( 7). doi:10.1063/1.5097417
NLM
Pava JA, Hernández Melo CA, Plaza RG. Orbital stability of standing waves for the nonlinear Schrödinger equation with attractive delta potential and double power repulsive nonlinearity [Internet]. Journal of Mathematical Physics. 2019 ; 60( 7):[citado 2024 nov. 04 ] Available from: https://doi.org/10.1063/1.5097417
Vancouver
Pava JA, Hernández Melo CA, Plaza RG. Orbital stability of standing waves for the nonlinear Schrödinger equation with attractive delta potential and double power repulsive nonlinearity [Internet]. Journal of Mathematical Physics. 2019 ; 60( 7):[citado 2024 nov. 04 ] Available from: https://doi.org/10.1063/1.5097417
Artigo de periodico
On stability properties of the Cubic-Quintic Schrödinger equation with δ-point interaction (2019)
Pava, Jaime Angulo ; Melo, César Adolfo Hernández
Source: Communications on Pure & Applied Analysis. Unidade: IME
Subjects: EQUAÇÕES DIFERENCIAIS NÃO LINEARES, TEORIA ASSINTÓTICA, OPERADORES DIFERENCIAIS
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ABNT
PAVA, Jaime Angulo e MELO, César Adolfo Hernández. On stability properties of the Cubic-Quintic Schrödinger equation with δ-point interaction. Communications on Pure & Applied Analysis, v. 18, n. 4, p. 2093–2116, 2019Tradução . . Disponível em: https://doi.org/10.3934/cpaa.2019094. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Melo, C. A. H. (2019). On stability properties of the Cubic-Quintic Schrödinger equation with δ-point interaction. Communications on Pure & Applied Analysis, 18( 4), 2093–2116. doi:10.3934/cpaa.2019094
NLM
Pava JA, Melo CAH. On stability properties of the Cubic-Quintic Schrödinger equation with δ-point interaction [Internet]. Communications on Pure & Applied Analysis. 2019 ; 18( 4): 2093–2116.[citado 2024 nov. 04 ] Available from: https://doi.org/10.3934/cpaa.2019094
Vancouver
Pava JA, Melo CAH. On stability properties of the Cubic-Quintic Schrödinger equation with δ-point interaction [Internet]. Communications on Pure & Applied Analysis. 2019 ; 18( 4): 2093–2116.[citado 2024 nov. 04 ] Available from: https://doi.org/10.3934/cpaa.2019094
Editor de periodico
São Paulo Journal of Mathematical Sciences (2019)
Pava, Jaime Angulo (Editor) ; Bona, Jerry (Editor) ; Linares, Felipe (Editor) ; Ponce, Gustavo (Editor); Vega, Luis (Editor)
Unidade: IME
Assunto: EQUAÇÕES NÃO LINEARES
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ABNT
São Paulo Journal of Mathematical Sciences. . Heidelberg: Instituto de Matemática e Estatística, Universidade de São Paulo. Disponível em: https://link.springer.com/journal/40863/volumes-and-issues/13-2. Acesso em: 04 nov. 2024. , 2019
APA
São Paulo Journal of Mathematical Sciences. (2019). São Paulo Journal of Mathematical Sciences. Heidelberg: Instituto de Matemática e Estatística, Universidade de São Paulo. Recuperado de https://link.springer.com/journal/40863/volumes-and-issues/13-2
NLM
São Paulo Journal of Mathematical Sciences [Internet]. 2019 ; 13( 2):[citado 2024 nov. 04 ] Available from: https://link.springer.com/journal/40863/volumes-and-issues/13-2
Vancouver
São Paulo Journal of Mathematical Sciences [Internet]. 2019 ; 13( 2):[citado 2024 nov. 04 ] Available from: https://link.springer.com/journal/40863/volumes-and-issues/13-2
Artigo de periodico-carta/editorial
Opening note: third Workshop on nonlinear dispersive equations, IMECC-UNICAMP, 2017. [Editorial] (2019)
Pava, Jaime Angulo ; Bona, J ; Linares, Felipe ; Ponce, Gustavo; Vega, Luis
Source: São Paulo Journal of Mathematical Sciences. Unidade: IME
Assunto: EQUAÇÕES NÃO LINEARES
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ABNT
PAVA, Jaime Angulo et al. Opening note: third Workshop on nonlinear dispersive equations, IMECC-UNICAMP, 2017. [Editorial]. São Paulo Journal of Mathematical Sciences. Heidelberg: Instituto de Matemática e Estatística, Universidade de São Paulo. Disponível em: https://doi.org/10.1007/s40863-019-00156-1. Acesso em: 04 nov. 2024. , 2019
APA
Pava, J. A., Bona, J., Linares, F., Ponce, G., & Vega, L. (2019). Opening note: third Workshop on nonlinear dispersive equations, IMECC-UNICAMP, 2017. [Editorial]. São Paulo Journal of Mathematical Sciences. Heidelberg: Instituto de Matemática e Estatística, Universidade de São Paulo. doi:10.1007/s40863-019-00156-1
NLM
Pava JA, Bona J, Linares F, Ponce G, Vega L. Opening note: third Workshop on nonlinear dispersive equations, IMECC-UNICAMP, 2017. [Editorial] [Internet]. São Paulo Journal of Mathematical Sciences. 2019 ; 13( 2): 381-382.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s40863-019-00156-1
Vancouver
Pava JA, Bona J, Linares F, Ponce G, Vega L. Opening note: third Workshop on nonlinear dispersive equations, IMECC-UNICAMP, 2017. [Editorial] [Internet]. São Paulo Journal of Mathematical Sciences. 2019 ; 13( 2): 381-382.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s40863-019-00156-1
Artigo de periodico
Stability of standing waves for logarithmic Schrodinger equation with attractive delta potential (2018)
Pava, Jaime Angulo ; Ardila, Alex Hernandez
Source: Indiana University Mathematics Journal. Unidade: IME
Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS, EQUAÇÕES DIFERENCIAIS NÃO LINEARES
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ABNT
PAVA, Jaime Angulo e ARDILA, Alex Hernandez. Stability of standing waves for logarithmic Schrodinger equation with attractive delta potential. Indiana University Mathematics Journal, v. 67, n. 2, p. 471-494, 2018Tradução . . Disponível em: https://doi.org/10.1512/iumj.2018.67.7273. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Ardila, A. H. (2018). Stability of standing waves for logarithmic Schrodinger equation with attractive delta potential. Indiana University Mathematics Journal, 67( 2), 471-494. doi:10.1512/iumj.2018.67.7273
NLM
Pava JA, Ardila AH. Stability of standing waves for logarithmic Schrodinger equation with attractive delta potential [Internet]. Indiana University Mathematics Journal. 2018 ; 67( 2): 471-494.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1512/iumj.2018.67.7273
Vancouver
Pava JA, Ardila AH. Stability of standing waves for logarithmic Schrodinger equation with attractive delta potential [Internet]. Indiana University Mathematics Journal. 2018 ; 67( 2): 471-494.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1512/iumj.2018.67.7273
Artigo de periodico
On the orbital instability of excited states for the NLS equation with the δ-interaction on a star graph (2018)
Pava, Jaime Angulo ; Goloshchapova, Nataliia
Source: Discrete & Continuous Dynamical Systems - A. Unidade: IME
Assunto: EQUAÇÃO DE SCHRODINGER
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ABNT
PAVA, Jaime Angulo e GOLOSHCHAPOVA, Nataliia. On the orbital instability of excited states for the NLS equation with the δ-interaction on a star graph. Discrete & Continuous Dynamical Systems - A, v. 38, n. 10, p. 5039-5066, 2018Tradução . . Disponível em: https://doi.org/10.3934/dcds.2018221. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Goloshchapova, N. (2018). On the orbital instability of excited states for the NLS equation with the δ-interaction on a star graph. Discrete & Continuous Dynamical Systems - A, 38( 10), 5039-5066. doi:10.3934/dcds.2018221
NLM
Pava JA, Goloshchapova N. On the orbital instability of excited states for the NLS equation with the δ-interaction on a star graph [Internet]. Discrete & Continuous Dynamical Systems - A. 2018 ; 38( 10): 5039-5066.[citado 2024 nov. 04 ] Available from: https://doi.org/10.3934/dcds.2018221
Vancouver
Pava JA, Goloshchapova N. On the orbital instability of excited states for the NLS equation with the δ-interaction on a star graph [Internet]. Discrete & Continuous Dynamical Systems - A. 2018 ; 38( 10): 5039-5066.[citado 2024 nov. 04 ] Available from: https://doi.org/10.3934/dcds.2018221
Artigo de periodico
Stability properties of solitary waves for fractional KdV and BBM equations (2018)
Pava, Jaime Angulo
Source: Nonlinearity. Unidade: IME
Subjects: MECÂNICA DOS FLUÍDOS, EQUAÇÕES DIFERENCIAIS PARCIAIS
A citação é gerada automaticamente e pode não estar totalmente de acordo com as normas
ABNT
PAVA, Jaime Angulo. Stability properties of solitary waves for fractional KdV and BBM equations. Nonlinearity, v. 31, n. 3, p. 920-956, 2018Tradução . . Disponível em: https://doi.org/10.1088/1361-6544/aa99a2. Acesso em: 04 nov. 2024.
APA
Pava, J. A. (2018). Stability properties of solitary waves for fractional KdV and BBM equations. Nonlinearity, 31( 3), 920-956. doi:10.1088/1361-6544/aa99a2
NLM
Pava JA. Stability properties of solitary waves for fractional KdV and BBM equations [Internet]. Nonlinearity. 2018 ; 31( 3): 920-956.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/aa99a2
Vancouver
Pava JA. Stability properties of solitary waves for fractional KdV and BBM equations [Internet]. Nonlinearity. 2018 ; 31( 3): 920-956.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1088/1361-6544/aa99a2
Trabalho de evento-resumo
Stability properties of solitary waves for fractional KdV-type models (2018)
Pava, Jaime Angulo
Source: Abstracts. Conference titles: ICMC Summer Meeting on Differential Equations. Unidade: IME
Assunto: EQUAÇÕES DIFERENCIAIS PARCIAIS NÃO LINEARES
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ABNT
PAVA, Jaime Angulo. Stability properties of solitary waves for fractional KdV-type models. 2018, Anais.. São Carlos: ICMC-USP, 2018. Disponível em: http://summer.icmc.usp.br/summers/summer18/pg_abstract.php. Acesso em: 04 nov. 2024.
APA
Pava, J. A. (2018). Stability properties of solitary waves for fractional KdV-type models. In Abstracts. São Carlos: ICMC-USP. Recuperado de http://summer.icmc.usp.br/summers/summer18/pg_abstract.php
NLM
Pava JA. Stability properties of solitary waves for fractional KdV-type models [Internet]. Abstracts. 2018 ;[citado 2024 nov. 04 ] Available from: http://summer.icmc.usp.br/summers/summer18/pg_abstract.php
Vancouver
Pava JA. Stability properties of solitary waves for fractional KdV-type models [Internet]. Abstracts. 2018 ;[citado 2024 nov. 04 ] Available from: http://summer.icmc.usp.br/summers/summer18/pg_abstract.php
Artigo de periodico
Extension theory approach in the stability of the standing waves for the NLS equation with point interactions on a star graph (2018)
Pava, Jaime Angulo ; Goloshchapova, Nataliia
Source: Advances in Differential Equations. Unidade: IME
Subjects: EQUAÇÃO DE SCHRODINGER, SOLITONS, EQUAÇÕES DIFERENCIAIS PARCIAIS
A citação é gerada automaticamente e pode não estar totalmente de acordo com as normas
ABNT
PAVA, Jaime Angulo e GOLOSHCHAPOVA, Nataliia. Extension theory approach in the stability of the standing waves for the NLS equation with point interactions on a star graph. Advances in Differential Equations, v. 23, n. 11-12, p. 793-846, 2018Tradução . . Disponível em: https://doi.org/10.1177/1747954118808068. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Goloshchapova, N. (2018). Extension theory approach in the stability of the standing waves for the NLS equation with point interactions on a star graph. Advances in Differential Equations, 23( 11-12), 793-846. doi:10.1177/1747954118808068
NLM
Pava JA, Goloshchapova N. Extension theory approach in the stability of the standing waves for the NLS equation with point interactions on a star graph [Internet]. Advances in Differential Equations. 2018 ; 23( 11-12): 793-846.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1177/1747954118808068
Vancouver
Pava JA, Goloshchapova N. Extension theory approach in the stability of the standing waves for the NLS equation with point interactions on a star graph [Internet]. Advances in Differential Equations. 2018 ; 23( 11-12): 793-846.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1177/1747954118808068
Artigo de periodico
Stability of standing waves for NLS-log equation with δ-interaction (2017)
Pava, Jaime Angulo ; Goloshchapova, Nataliia
Source: Nonlinear Differential Equations and Applications NoDEA. Unidade: IME
Subjects: OPERADORES DIFERENCIAIS, EQUAÇÕES DIFERENCIAIS PARCIAIS, TEORIA ERGÓDICA, SISTEMAS DINÂMICOS, EQUAÇÃO DE SCHRODINGER
A citação é gerada automaticamente e pode não estar totalmente de acordo com as normas
ABNT
PAVA, Jaime Angulo e GOLOSHCHAPOVA, Nataliia. Stability of standing waves for NLS-log equation with δ-interaction. Nonlinear Differential Equations and Applications NoDEA, v. 24, p. 1-23, 2017Tradução . . Disponível em: https://doi.org/10.1007/s00030-017-0451-0. Acesso em: 04 nov. 2024.
APA
Pava, J. A., & Goloshchapova, N. (2017). Stability of standing waves for NLS-log equation with δ-interaction. Nonlinear Differential Equations and Applications NoDEA, 24, 1-23. doi:10.1007/s00030-017-0451-0
NLM
Pava JA, Goloshchapova N. Stability of standing waves for NLS-log equation with δ-interaction [Internet]. Nonlinear Differential Equations and Applications NoDEA. 2017 ; 24 1-23.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00030-017-0451-0
Vancouver
Pava JA, Goloshchapova N. Stability of standing waves for NLS-log equation with δ-interaction [Internet]. Nonlinear Differential Equations and Applications NoDEA. 2017 ; 24 1-23.[citado 2024 nov. 04 ] Available from: https://doi.org/10.1007/s00030-017-0451-0

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