Ulam-Hyers Stability for Operatorial Equations
By M. Bota-Boriceanu, Adrian Petrusel. 2011
61 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/b79009f711c18d9bb595c27bd55dd149c7ad5724
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Janusz Brzdek
- Krzysztof Cieplinski
- Selma Gülyaz
- Inci M. Erhan
- E. Karapınar
- Hamed H. Alsulami
- Veronica Ilea
- Diana Otrocol
In Applied Mathematics
- Janusz Brzdek
- Krzysztof Cieplinski
- Liviu Cadariu
- Inci M. Erhan
- Hamed H. Alsulami
- Selma Gülyaz
- E. Karapınar
- Veronica Ilea
Citations in the corpus
- Fixed Point Theory and the Ulam Stability (2014, background): “More results on these as well as related problems can be found in [81–95].”
- Ulam stability for a delay differential equation (2013, result): “References [1] Bota-Boriceanu M.F., Petruşel A., Ulam-Hyers stability for operatorial equations, Analele Şt.”
- An Ulam stability result on quasi-b-metric-like spaces (2016, methodology): “We refer the reader to Bota-Boriceanu, Petrusel [21], Lazăr [22], and Rus [23],[24] for some Ulam-Hyers stability results in the case of fixed point problems.”