Artikel
Open Access
The alpha-version of the Stewart’s theorem
-
Özcan Gelişgen
und
Rüstem Kaya
Veröffentlicht/Copyright:
10. Mai 2017
Received: 2010-6-25
Revised: 2012-6-4
Published Online: 2017-5-10
Published in Print: 2013-12-1
© 2013 Özcan Gelişgen et al., published by De Gruyter Open
Artikel in diesem Heft
- On the category of pseudo-BCI-algebras
- Some new generalizations of Maroni inequality on time scales
- Hermite–Hadamard inequalities for convex set-valued functions
- On the generalized order and generalized type of entire monogenic functions
- On the q-Hermite polynomials and their relationship with some other families of orthogonal polynomials
- Second order abstract differential equations of elliptic type set in ℝ+
- Some convergence results for nonlinear singular integral operators
- Injective composition operators on Lorentz–Bochner spaces
- Common fixed point theorems under contractive conditions of integral type in symmetric spaces
- Convergence of an implicit iteration process with errors for two asymptotically nonexpansive mappings
- The alpha-version of the Stewart’s theorem
Schlagwörter für diesen Artikel
alpha distance;
alpha plane geometry;
Stewart’s theorem;
median property
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- On the category of pseudo-BCI-algebras
- Some new generalizations of Maroni inequality on time scales
- Hermite–Hadamard inequalities for convex set-valued functions
- On the generalized order and generalized type of entire monogenic functions
- On the q-Hermite polynomials and their relationship with some other families of orthogonal polynomials
- Second order abstract differential equations of elliptic type set in ℝ+
- Some convergence results for nonlinear singular integral operators
- Injective composition operators on Lorentz–Bochner spaces
- Common fixed point theorems under contractive conditions of integral type in symmetric spaces
- Convergence of an implicit iteration process with errors for two asymptotically nonexpansive mappings
- The alpha-version of the Stewart’s theorem
