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Uniqueness in W l o c 1 , p ( x ) ( Ω ) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem
Uniqueness in W l o c 1 , p ( x ) ( Ω ) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem
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Uniqueness in W l o c 1 , p ( x ) ( Ω ) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem

Alves, Claudianor O. ; Santos, Carlos Alberto ; Siqueira, Thiago Willians

Journal of Differential Equations, 2020-12, Vol.269 (12), p.11279-11327 [Periódico revisado por pares]

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2
Uniqueness in Wloc1,p(x)(Ω) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem
Uniqueness in Wloc1,p(x)(Ω) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem
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Uniqueness in Wloc1,p(x)(Ω) and continuity up to portions of the boundary of positive solutions for a strongly-singular elliptic problem

Alves, Claudianor O. ; Santos, Carlos Alberto ; Siqueira, Thiago Willians

Journal of Differential Equations, 2020-12, Vol.269 (12), p.11279-11327 [Periódico revisado por pares]

Elsevier Inc

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3
A variational principle for impulsive semiflows
A variational principle for impulsive semiflows
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A variational principle for impulsive semiflows

Alves, José F. ; Carvalho, Maria ; Vásquez, Carlos H.

Journal of Differential Equations, 2015-10, Vol.259 (8), p.4229-4252 [Periódico revisado por pares]

Elsevier Inc

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4
Higher order Melnikov analysis for planar piecewise linear vector fields with nonlinear switching curve
Higher order Melnikov analysis for planar piecewise linear vector fields with nonlinear switching curve
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Higher order Melnikov analysis for planar piecewise linear vector fields with nonlinear switching curve

Andrade, Kamila da S. ; Cespedes, Oscar A.R. ; Cruz, Dayane R. ; Novaes, Douglas D.

Journal of Differential Equations, 2021-06, Vol.287, p.1-36 [Periódico revisado por pares]

Elsevier Inc

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5
A non-local reduction principle for cocycles in Hilbert spaces
A non-local reduction principle for cocycles in Hilbert spaces
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A non-local reduction principle for cocycles in Hilbert spaces

Anikushin, Mikhail

Journal of Differential Equations, 2020-10, Vol.269 (9), p.6699-6731 [Periódico revisado por pares]

Elsevier Inc

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6
On topological entropy of piecewise smooth vector fields
On topological entropy of piecewise smooth vector fields
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On topological entropy of piecewise smooth vector fields

André Amaral Antunes Tiago de Carvalho; Régis Varão

Journal of Differential Equations Maryland Heights v. 362, p. 52-73, 2023

Maryland Heights 2023

Localização: FFCLRP - Fac. Fil. Ciên. Let. de R. Preto    (pcd 3185402 Acervo Digital )(Acessar)

7
On topological entropy of piecewise smooth vector fields
On topological entropy of piecewise smooth vector fields
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On topological entropy of piecewise smooth vector fields

Antunes, André Amaral ; Carvalho, Tiago ; Varão, Régis

Journal of Differential Equations, 2023-07, Vol.362, p.52-73 [Periódico revisado por pares]

Elsevier Inc

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8
Delay nonlinear boundary conditions as limit of reactions concentrating in the boundary
Delay nonlinear boundary conditions as limit of reactions concentrating in the boundary
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Delay nonlinear boundary conditions as limit of reactions concentrating in the boundary

Aragão, Gleiciane da Silva ; Oliva, Sergio Muniz

Journal of Differential Equations, 2012-11, Vol.253 (9), p.2573-2592 [Periódico revisado por pares]

Elsevier Inc

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9
Continuity of pullback attractors for evolution processes associated with semilinear damped wave equations with time-dependent coefficients
Continuity of pullback attractors for evolution processes associated with semilinear damped wave equations with time-dependent coefficients
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Continuity of pullback attractors for evolution processes associated with semilinear damped wave equations with time-dependent coefficients

Aragão, Gleiciane S. ; Bezerra, Flank D.M. ; Figueroa-López, Rodiak N. ; Nascimento, Marcelo J.D.

Journal of Differential Equations, 2021-10, Vol.298, p.30-67 [Periódico revisado por pares]

Elsevier Inc

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10
Parabolic problems with nonlinear boundary conditions and critical nonlinearities
Parabolic problems with nonlinear boundary conditions and critical nonlinearities
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Parabolic problems with nonlinear boundary conditions and critical nonlinearities

J M Arrieta Alexandre Nolasco de Carvalho; Anibal Rodriguez-Bernal

Journal of Differential Equations v.156, n.2, p.376-406, 1999

1999

Localização: ICMC - Inst. Ciên. Mat. Computação    (PROD-1044579 )(Acessar)

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