Differential and difference Green functions for two point second order boundary value problems
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
In this study, differential and difference Green?s functions for second order boundary value problems and the feature of these functions are examined. First, Green?s function and its properties were examined for self adjoint and non-self adjoint boundary value problems. Then, some aplications were given for them. In the next section, difference Green?s function and its features were analyzed for uniform and non-uniform meshes and estimates for this function were given. Some estimates for the solution of finite difference boundary value problems were obtained by using difference Green?s function. Finally, the error estimates for singularly pertürbed finite difference problem on a special non-uniform mesh was obtained by using the Green?s function and the rate of convergence was evaluated. Key Words: Green Function, Boundary Value Problem, Difference Schemes, Convection-Diffusion Problems, Singular Perturbation
Author
Emirhan Gültekin
How to Cite
Emirhan Gültekin (Master Thesis). Differential and difference Green functions for two point second order boundary value problems, 2013, Sinop University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Sinop University
- The effects of process-based story writing approach supported with visuals on story writing anxiety and skills(2023)
- Boyabat population according to number 852, 853, 854 population books(2018)
- Reflections of Ancient Egyptian beliefs on society(2021)
- Transcription and evaluation of Sinop banner in Kastamonu province salnames between hijri 1286 - hijri 1299 (Gregorian 1869 - Gregorian 1882)(2019)
- Examining pedagogical knowledge and skill levels of physical education teachers in terms of some variables(2022)
- Germans deported from Turkey and interned in Turkey during World War II(2023)
