Yıldırım, Ö. And Ashyralyev, A. 2013. ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR. Differential Equations. Function Spaces. Approximation Theory , (Novosibirsk, Russia), 434-435.

Yıldırım, Ö., & Ashyralyev, A., (2013). ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR . Differential Equations. Function Spaces. Approximation Theory (pp.434-435). Novosibirsk, Russia

Yıldırım, Özgür, And Allaberen Ashyralyev. "ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR," Differential Equations. Function Spaces. Approximation Theory, Novosibirsk, Russia, 2013

Yıldırım, Özgür And Ashyralyev, Allaberen. "ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR." Differential Equations. Function Spaces. Approximation Theory , Novosibirsk, Russia, pp.434-435, 2013

Yıldırım, Ö. And Ashyralyev, A. (2013) . "ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR." Differential Equations. Function Spaces. Approximation Theory , Novosibirsk, Russia, pp.434-435.

@conferencepaper{conferencepaper, author={Özgür YILDIRIM And author={Allaberen Ashyralyev}, title={ON THE STABILITY OF HIGH ORDER OF ACCURACY DIFFERENCE SCHEMES FOR NONLOCAL BOUNDARY VALUE PROBLEMS WITH SELF ADJOINT OPERATOR}, congress name={Differential Equations. Function Spaces. Approximation Theory}, city={Novosibirsk}, country={Russia}, year={2013}, pages={434-435} }