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Vicente Vergara
Vicente Vergara
Departamento de Matemáticas, Universidad de Concepción, Concepción - Chile
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Optimal Decay Estimates for Time-Fractional and Other NonLocal Subdiffusion Equations via Energy Methods
V Vergara, R Zacher
SIAM Journal on Mathematical Analysis 47 (1), 210-239, 2015
1472015
Decay estimates for time-fractional and other non-local in time subdiffusion equations in
J Kemppainen, J Siljander, V Vergara, R Zacher
Mathematische Annalen 366 (3), 941–979, 2016
1262016
Stability, instability, and blowup for time fractional and other nonlocal in time semilinear subdiffusion equations
V Vergara, R Zacher
In Press Journal of Evolution Equations, 1-28, 2017
692017
Lyapunov functions and convergence to steady state for differential equations of fractional order
V Vergara, R Zacher
Mathematische Zeitschrift 259 (2), 287-309, 2008
662008
A priori bounds for degenerate and singular evolutionary partial integro-differential equations
V Vergara, R Zacher
Nonlinear Analysis: Theory, Methods & Applications 73 (11), 3572-3585, 2010
312010
Fundamental solutions and decay of fully non-local problems
JC Pozo, V Vergara
Discrete & Continuous Dynamical Systems - A 39 (1), 639-666, 2019
272019
Bounded solutions of a k-Hessian equation in a ball
J Sánchez, V Vergara
Journal of Differential Equations 261 (1), 797–820, 2016
272016
Uniform stability of resolvent families
C Lizama, V Vergara
Proceedings of the American Mathematical Society 132 (1), 175-181, 2004
242004
Well-posedness and long-time behaviour for the non-isothermal Cahn-Hilliard equation with memory
J Prüss, V Vergara, R Zacher
Discrete and Continuous Dynamical Systems (DCDS-A) 26.2 (2010): 625-647., 2009
212009
Bounded solutions of a k-Hessian equation involving a weighted nonlinear source
J Sánchez, V Vergara
In Press Journal of Differential Equations, http://dx.doi.org/10.1016/j.jde …, 2017
162017
A Lyapunov-type inequality for a ψ-Laplacian operator
J Sánchez, V Vergara
Nonlinear Analysis: Theory, Methods & Applications 74 (18), 7071-7077, 2011
162011
Maximal regularity and global well-posedness for a phase field system with memory
V Vergara
The Journal of Integral Equations and Applications, 93-115, 2007
152007
A conserved phase field system with memory and relaxed chemical potential
V Vergara
Journal of mathematical analysis and applications 328 (2), 789-812, 2007
142007
Existence of attracting periodic orbits for the Newton’s method
S Plaza, V Vergara
Sci. Ser. A: Math. Sci 7, 31-36, 2001
112001
Long-time behavior of nonlinear integro-differential evolution equations
J Sánchez, V Vergara
Nonlinear Analysis: Theory, Methods & Applications 91, 20--31, 2013
102013
Convergence to steady state for a phase field system with memory
V Vergara
Halle (Saale), Univ., Diss., 2006, 2006
92006
Asymptotic behaviour of the time-fractional telegraph equation
V Vergara
Journal of Applied Probability 51 (3), 890--893, 2014
72014
Convergence to steady states of solutions to nonlinear integral evolution equations.
V Vergara
Calculus of Variations & Partial Differential Equations 40, 2011
72011
A non-local in time telegraph equation
JC Pozo, V Vergara
Nonlinear Analysis 193, 111411, 2020
52020
Existence of attracting periodic orbits for the Newton method, Sci. Ser
S Plaza, V Vergara
A Math. Sci 7, 31-36, 2001
52001
El sistema no puede realizar la operación en estos momentos. Inténtalo de nuevo más tarde.
Artículos 1–20