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%\persian
%\bibitem{2}
%\textsc{ استالینگ, ویلیام}.
%\newblock {\em اصول طراحی و ویژگیهای داخلی
%  سیستم‌های عامل},  ویرایش سوم.
%\newblock ترجمه‌ی صدیقی‌~مشکنانی, محسن, و
%  پدرام, حسین,  ویراستار برنجکوب, محمود.
%\newblock نشر شیخ بهایی, اصفهان, بهار ۱۳۸۰.
%
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%\bibitem{5}
%\textsc{ امیدعلی, مهدی}.
%\newblock {\em تابع هیلبرت}.
%\newblock
%  پایان‌نامه دکترا, دانشکده ریاضی،  دانشگاه امیرکبیر, تیر 1382.
%
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%\bibitem{3}
%\textsc{ امین‌طوسی, محمود, مزینی, ناصر, و فتحی,
%  محمود}.
%\newblock افزایش وضوح ناحیه‌ای.
%\newblock  در {\em چهاردهمین کنفرانس ملی سالانه
%  انجمن کامپیوتر ایران\/} (تهران، ایران,
%  اسفند 1387), دانشگاه امیرکبیر,  صفحات  101--108.
%
%
%\bibitem{drkhojasteh1}
%\textsc{ خجسته~سالکویه, داود}.
%\newblock {\em روش‌های عددی در جبر خطی}.
%\newblock انتشارات دانشگاه گیلان, 1396.
%
%
%\bibitem{6}
%\textsc{ خلیقی, وفا}.
%\newblock زی‌پرشین (\lr{\XePersian}): بسته فارسی برای
%  حروف‌چینی در \lr{\LaTeX2e}, ۱۳۸۷.
%
%\bibitem{1}
%\textsc{ واحدی, مصطفی}.
%\newblock موضوعی جدید در هندسه محاسباتی.
%\newblock {\em مجله فارسی نمونه 1}, 2 (آبان 1387), 22--30.
%
%\bibitem{4}
%\textsc{ پورموسی, امیرمسعود}.
%\newblock یک موضوع فیزیک.
%\newblock  پایان‌نامه کارشناسی‌ارشد, دانشکده
%  فیزیک، دانشگاه صنعتی‌شریف, مرداد ۱۳۸۸.
%\newblock (در حال انجام).
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%\bibitem{7}
%\textsc{ Amintoosi, M., Fathy, M., and Mozayani, N.}
%\newblock Precise image registration with structural similarity error
%  measurement applied to super-resolution.
%\newblock {\em {EURASIP} {J}ournal on {A}pplied {S}ignal {P}rocessing 2009\/}
%  (2009), 7 pages.
%\newblock {A}rticle ID 305479.
%
%
%\bibitem{10}
%\textsc{ Amintoosi, M., Fathy, M., and Mozayani, N.}
%\newblock Regional varying image super-resolution.
%\newblock  in {\em IEEE International Joint Conference on Computational
%  Sciences and Optimization\/} (Sanya, China, April 23-26 2009), volume~1,  pp.
%  913--917.
%
%\bibitem{bai572017}
%\textsc{ Bai, Z.-Z., and Benzi, M.}
%\newblock Regularized {HSS} iteration methods for saddle-point linear systems.
%\newblock {\em BIT Numerical Mathematics 57}, 2 (2017), 287--311.
%
%\bibitem{bai272007}
%\textsc{ Bai, Z.-Z., and Golub, G.~H.}
%\newblock Accelerated {Hermitian} and skew-{Hermitian} splitting iteration
%  methods for saddle-point problems.
%\newblock {\em IMA Journal of Numerical Analysis 27}, 1 (2007), 1--23.
%
%\bibitem{bai982004}
%\textsc{ Bai, Z.-Z., Golub, G.~H., and Pan, J.-Y.}
%\newblock Preconditioned {Hermitian} and skew-{Hermitian} splitting methods for
%  non-{Hermitian} positive semidefinite linear systems.
%\newblock {\em Numerische Mathematik 98}, 1 (2004), 1--32.
% 
%\bibitem{8}
%\textsc{ Baker, S., and Kanade, T.}
%\newblock Limits on super-resolution and how to break them.
%\newblock {\em IEEE Trans. Pattern Anal. Mach. Intell. 24}, 9 (2002),
%  1167--1183.
%
%\bibitem{benzi262004}
%\textsc{ Benzi, M., and Golub, G.~H.}
%\newblock A preconditioner for generalized saddle point problems.
%\newblock {\em SIAM Journal on Matrix Analysis and Applications 26}, 1 (2004),
%  20--41.
% 
%\bibitem{12}
%\textsc{ Borman, S.}
%\newblock {\em Topics in Multiframe Superresolution Restoration}.
%\newblock  Ph.D. thesis, University of Notre Dame, Notre Dame, IN, May 2004.
% 
%\bibitem{cao842018}
%\textsc{ Cao, Y.}
%\newblock Regularized {DPSS} preconditioners for non-{Hermitian} saddle point
%  problems.
%\newblock {\em Applied Mathematics Letters 84\/} (2018), 96--102.
%
%\bibitem{cao2722014}
%\textsc{ Cao, Y., Du, J., and Niu, Q.}
%\newblock Shift-splitting preconditioners for saddle point problems.
%\newblock {\em Journal of Computational and Applied Mathematics 272\/} (2014),
%  239--250.
%
%\bibitem{cao492015}
%\textsc{ Cao, Y., Li, S., and Yao, L.-Q.}
%\newblock A class of generalized shift-splitting preconditioners for
%  nonsymmetric saddle point problems.
%\newblock {\em Applied Mathematics Letters 49\/} (2015), 20--27.
% 
%\bibitem{cao712016}
%\textsc{ Cao, Y., and Miao, S.-X.}
%\newblock On semi-convergence of the generalized shift-splitting iteration
%  method for singular nonsymmetric saddle point problems.
%\newblock {\em Computers \& Mathematics with Applications 71}, 7 (2016),
%  1503--1511.
% 
%\bibitem{chao762018}
%\textsc{ Chao, Z., Chen, G., and Guo, Y.}
%\newblock On the semi-convergence of regularized {HSS} iteration methods for
%  singular saddle point problems.
%\newblock {\em Computers \& Mathematics with Applications 76}, 2 (2018),
%  438--450.
%
%\bibitem{chen2692015}
%\textsc{ Chen, C.-R., and Ma, C.-F.}
%\newblock A generalized shift-splitting preconditioner for singular saddle
%  point problems.
%\newblock {\em Applied Mathematics and Computation 269\/} (2015), 947--955.
% 
%\bibitem{datta2010}
%\textsc{ Datta, B.~N.}
%\newblock {\em Numerical linear algebra and applications}, volume 116.
%\newblock SIAM, 2010.
%
%\bibitem{9}
%\textsc{ Gonzalez, R.~C., and Woods, R.~E.}
%\newblock {\em Digital Image Processing}, 3rd ed. .
%\newblock Prentice-Hall, Inc., Upper Saddle River, NJ, USA, 2006.
% 
%\bibitem{huang752017}
%\textsc{ Huang, Z.-G., Wang, L.-G., Xu, Z., and Cui, J.-J.}
%\newblock A generalized variant of the deteriorated {PSS} preconditioner for
%  nonsymmetric saddle point problems.
%\newblock {\em Numerical Algorithms 75}, 4 (2017), 1161--1191.
% 
%\bibitem{11}
%\textsc{ Khalighi, V.}
%\newblock Category theory.
%\newblock  Master's thesis, Sydny Univ., April 2007.
%
%\bibitem{liang782018}
%\textsc{ Liang, Z.-Z., and Zhang, G.-F.}
%\newblock Semi-convergence analysis of preconditioned deteriorated {PSS}
%  iteration method for singular saddle point problems.
%\newblock {\em Numerical Algorithms 78}, 2 (2018), 379--404.
% 
%\bibitem{pan1722006}
%\textsc{ Pan, J.-Y., Ng, M.~K., and Bai, Z.-Z.}
%\newblock New preconditioners for saddle point problems.
%\newblock {\em Applied Mathematics and Computation 172}, 2 (2006), 762--771.
%
%\bibitem{ren3112017}
%\textsc{ Ren, Z.-R., Cao, Y., and Niu, Q.}
%\newblock Spectral analysis of the generalized shift-splitting preconditioned
%  saddle point problem.
%\newblock {\em Journal of Computational and Applied Mathematics 311\/} (2017),
%  539--550.
% 
%\bibitem{salkuyeh482015}
%\textsc{ Salkuyeh, D.~K., Masoudi, M., and Hezari, D.}
%\newblock On the generalized shift-splitting preconditioner for saddle point
%  problems.
%\newblock {\em Applied Mathematics Letters 48\/} (2015), 55--61.
% 
%\bibitem{conferyazd}
%\textsc{ Salkuyeh, D.~K., Masoudi, M., and Hezari, D.}
%\newblock A preconditioner based on the shift-splitting method for generalized
%  saddle point problems.
%\newblock  in {\em 46th Annual Iranian Mathematics Conference\/} (Yazd,Iran,
%  Aug. 2015), volume~1, Yazd University,  pp. 1061--1064.
%
%\bibitem{salkuyeh7420172}
%\textsc{ Salkuyeh, D.~K., and Rahimian, M.}
%\newblock A modification of the generalized shift-splitting method for singular
%  saddle point problems.
%\newblock {\em Computers \& Mathematics with Applications 74}, 12 (2017),
%  2940--2949.
% 
%\bibitem{shen722016}
%\textsc{ Shen, Q.-Q., and Shi, Q.}
%\newblock Generalized shift-splitting preconditioners for nonsingular and
%  singular generalized saddle point problems.
%\newblock {\em Computers \& Mathematics with Applications 72}, 3 (2016),
%  632--641.
%
%\bibitem{shen2372014}
%\textsc{ Shen, S.-Q.}
%\newblock A note on {PSS} preconditioners for generalized saddle point
%  problems.
%\newblock {\em Applied Mathematics and Computation 237\/} (2014), 723--729.
%
%\bibitem{shi2692015}
%\textsc{ Shi, Q., Shen, Q.-Q., and Yao, L.-Q.}
%\newblock Eigenvalue bounds of the shift-splitting preconditioned singular
%  nonsymmetric saddle-point matrices.
%\newblock {\em Journal of Inequalities and Applications 269\/} (2015),
%  947--955.
%
%\bibitem{13}
%\textsc{ Shokoohi, F.},  ed. .
%\newblock {\em Proceedings of the Xth Conference on XYZ\/} (October 2006).
%
%\bibitem{simoncini262004}
%\textsc{ Simoncini, V., and Benzi, M.}
%\newblock Spectral properties of the {Hermitian} and skew-{Hermitian} splitting
%  preconditioner for saddle point problems.
%\newblock {\em SIAM Journal on Matrix Analysis and Applications 26}, 2 (2004),
%  377--389.
%
%\bibitem{wang2982016}
%\textsc{ Wang, R.-R., Niu, Q., Ma, F., and Lu, L.-Z.}
%\newblock Spectral properties of a class of matrix splitting preconditioners
%  for saddle point problems.
%\newblock {\em Journal of Computational and Applied Mathematics 298\/} (2016),
%  138--151.
%
%\bibitem{zheng3132017}
%\textsc{ Zheng, Q., and Lu, L.}
%\newblock Extended shift-splitting preconditioners for saddle point problems.
%\newblock {\em Journal of Computational and Applied Mathematics 313\/} (2017),
%  70--81.
%
%\end{thebibliography} 