Regularized Solutions for Abstract Volterra Equations
By Carlos Lizama. 2000
182 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/2f0db7f055e3dacd81c557421c7f067f2cbe71de
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Carlos Lizama
- Gaston M. N'Guérékata
- Claudio Cuevas
- Chuang Chen
- Miao Li
- Daniel B. Araya
- J. S. ´anchez
- Rodrigo Ponce
In Control and Systems Engineering
- Gaston M. N'Guérékata
- Carlos Lizama
- Chuang Chen
- Miao Li
- Claudio Cuevas
- Daniel B. Araya
- J. S. ´anchez
- Rodrigo Ponce
Citations in the corpus
- Almost automorphic mild solutions to fractional differential equations (2008, background): “We note that α-resolvent families are a particular case of (a, k)-regularized families introduced in [18].”
- Mild solutions for abstract fractional differential equations (2013, methodology): “2 [13] Let A be a closed linear densely defined operator in a Banach space X.”
- On fractional powers of generators of fractional resolvent families (2010, unknown): “For more general resolvent families see [24, 25].”
- On fractional resolvent operator functions (2010, methodology): “For basic properties of resolvent families we refer the reader to [3, 10 , 14, 18].”
- Bounded Mild Solutions for Semilinear Integro Differential Equations in Banach Spaces (2010, methodology): “We note that solution operators, as well as resolvent families, are a particular case of ( b, k )-regularized families introduced in [29].”
- S‐asymptotically ω‐periodic solutions for semilinear Volterra equations (2010, background): “According to [25] a solution operator S(t) corresponds to a (1, a)-regularized family.”
- ON PERTURBATION OF K-REGULARIZED RESOLVENT FAMILIES (2003, background): “The notion of k-regularized resolvent has been recently introduced in [7] as well as some properties investigated (see [8]).”