Publications Internationales:
1 | M. Tlemcani, “A Two-Scale Asymptotic Analysis of a Time-Harmonic Scattering Problem with a Multi Layered Thin Periodic Domain”, comm. In Comp. Phys (CiCP) 6 (2009), pp. 758-776. https://journal.global-sci.org/intro/article_detail.html?journal=undefined&article_id=7704 |
2 | H. Barucq, J. Diaz, M. Tlemcani, “New absorbing layers conditions for short water waves”, J. Comp. Phys 229 (2010) 58–72. https://www.sciencedirect.com/science/article/abs/pii/S0021999109004732 |
3 | Z. Benkamra, M. Terbeche, M. Tlemcani, “Procédure d’échantillonnage efficace – Estimation de la fiabilité des systèmes séries/Parallèles », Revue ARIMA, vol. 13 (2010), pp. 119-133. https://inria.hal.science/hal-01286817 |
4 | Z. Benkamra, M. Terbeche, M. Tlemcani, “ Two Stage Design for Estimating the Reliability of Series/Parallel Systems», Mathematics and Computers in Simulation 81 (2011) 2062–2072. https://www.sciencedirect.com/science/article/abs/pii/S0378475411000322 |
5 | Z. Benkamra, M. Terbeche, M. Tlemcani, “ An Allocation Scheme for Estimation the Reliability of a Parallel-Series System», Advances in Decision Sciences, Volume 2012. (2012), Article ID 289035, 14 pages, doi:10.1155/2012/28903 https://www.emis.de/journals/HOA/ADS/Volume2012/289035.abs.html |
6 | Z. Benkamra, M. Terbeche, M. Tlemcani, “Bayesian Sequential Estimation of the Reliability of a Parallel-Series System », Applied Mathematics and Computation 219 (2013) 10842–10852. https://www.sciencedirect.com/science/article/abs/pii/S0096300313005298 |
7 | Benkamra, Zohra; Terbeche, Mekki; Tlemcani, Mounir. Nearly second order three-stage design for estimating a product of several Bernoulli proportions. J. Statist. Plann. Inference 167 (2015), 90–101.. https://www.sciencedirect.com/science/article/abs/pii/S0378375815001111 |
8 | Tami, Abdelkader; Tlemcani, Mounir. $H^2$ convergence of solutions of a biharmonic problem on a truncated convex sector near the angle $\pi$. Appl. Math. 66 (2021), no. 3, 383–395. |
9 | Baara, Nacéra; Diaz, Julien; Tlemcani, Mounir. Time domain analysis and localization of a non-local PML for dispersive wave equations. J. Comput. Phys. 445 (2021), Paper No. 110638, 18 pp. https://www.sciencedirect.com/science/article/abs/pii/S0021999121005337 |
10 | Benkamra, Zohra; Terbeche, Mekki; Tlemcani, Mounir. Sequential design for estimating the product of two non-simultaneously zero means. Journal of Statistics and Computer Science, 1(1) (2022). https://www.arfjournals.com/image/catalog/Journals%20Papers/JSCS/2022/No%201%20(2022)/6_Zohra%20Benkamra.pdf |
11 | Salhi, Khedidja; Tlemcani, Mounir. Time-domain Green’s function associated to the interface problem for the Klein-Gordon equation. Wave Motion 121 (2023), Paper No. 103181, 9 pp. https://www.sciencedirect.com/science/article/abs/pii/S0165212523000677 |
12 | Basset, Sihem; Benkamra, Zohra; Tlemcani, Mounir. Penalty Sponge Layers (PSL) for hyperbolic systems. General formulation, well-posedness and stability. J. Comput. Phys. 510 (2024), Paper No. 113087, 17 pp. https://www.sciencedirect.com/science/article/abs/pii/S002199912400336X |
13 | Douah, Abdelaziz; Tami, Abdelkader; Tlemcani, Mounir. Sharp estimates of solution of an elliptic problem on a family of open non-convex planar sectors. Math. Methods Appl. Sci. 48 (2025), no. 2, 2529–2544. https://onlinelibrary.wiley.com/doi/abs/10.1002/mma.10449 |
14 | A Benkhaled, A Hamdaoui; General classes of shrinkage estimators for the multivariate normal mean with unknown variance: Minimaxity and limit of risks ratios; Kragujevac J. Math 46 (2) (2022), 193-213. https://imi.pmf.kg.ac.rs/kjm/en/index.php?page=10.46793/KgJMat2202.193B |
15 | H Abdenour, B Djamel; Asymptotic properties of risks ratios of shrinkage estimators; Hacettepe Journal of Mathematics and Statistics 44 (5) (2015), 1181-1195. https://dergipark.org.tr/en/pub/hujms/issue/49537/524506 |
16 | D Benmansour, A Hamdaoui; Limit of the ratio of risks of James-Stein estimators with unknown variance; Far East J. Theo. Stat 36 (2011), 31-53. |
17 | A Hamdaoui, A Benkhaled, M Terbeche; Baranchick-type estimators of a multivariate normal mean under the general quadratic loss function; Journal of Siberian Federal University. Mathematics & Physics 2020, 13(5). |
18 | A Hamdaoui, N Mezouar; Risks Ratios of shrinkage estimators for the multivariate normal mean; Journal of Mathematics and Statistics, Science Publication 13 (2), 77-87. https://thescipub.com/pdf/jmssp.2017.77.87.pdf |
19 | Hamdaoui, A.; Almutiry, W.; Terbeche, M.; Benkhaled, A. Comparison of Risk Ratios of Shrinkage Estimators in High Dimensions. Mathematics 2022, 10, 52. https://doi.org/10.3390/math10010052 |
20 | A Hamdaoui, N Mezouar, D Benmansour, D Bouguenna; Examples of shrinkage estimators of the mean, dominating the maximum likelihood estimator in larges dimension; IOSR Journal of Mathematics 12 (3) (2016), 14-28. https://www.iosrjournals.org/iosr-jm/pages/v12(3)Version-4.html |
21 | A Benkhaled, A Hamdaoui, W Almutiry, M Alshahrani, M Terbeche; A study of minimax shrinkage estimators dominating the James-Stein estimator under the balanced loss function; Open Mathematics 20 (1) (2016), 1-11. |
22 | A Benkhaled, A Hamdaoui, M Terbeche; Minimax shrinkage estimators and estimators dominating the James-Stein estimator under the balanced loss function; Eurasian Mathematical Journal 13 (2) (2022), 18-36. https://www.mathnet.ru/links/2c5b18cccc5ec93b374353accc91588e/emj435.pdf |
23 | Hamdaoui, Abdenour. « On shrinkage estimators improving the positive part of James-Stein estimator » Demonstratio Mathematica, vol. 54, no. 1, 2021, pp. 462-473. https://doi.org/10.1515/dema-2021-0038 |
24 | A Hamdaoui, A Benkhaled, M Terbeche, On Minimaxity and Limit of Risks Ratio of James-Stein Estimator Under the Balanced Loss Function; Kragujevac Journal of Mathematics 47 (3) (2023), 459-479. |
25 | A Hamdaoui, A Benkhaled, M Alshahrani, M Terbeche, W Almutiry, …; [Retracted] On Some Classes of Estimators Derived from the Positive Part of James–Stein Estimator; Journal of Mathematics 2023 (1), 5221061. |
26 | Hamdaoui, A., Terbeche, M., & Benkhaled, A. (2021). On shrinkage estimators improving the James-Stein estimator under balanced loss function. Pakistan Journal of Statistics and Operation Research, 17(3), 711-727. https://doi.org/10.18187/pjsor.v17i3.3663 |
27 | Ilham Abi-ayad, Tahar Mourid ; Parametric estimation for non recurrent diffusion processes ; Statistics & Probability Letters ; Volume 141 ; 2018 ; Pages 96-102. |
1 | A. Tami, The elliptic problems in a family of planar open sets, Applications of Mathematics 64 (5), 485-499, https://link.springer.com/article/10.21136/AM.2019.0057-19. |
2 | A. Tami, M.Tlemcani, H2 Convergence of Solutions of a Biharmonic Problem on a Truncated Convex Sector Near the Angle π, Applications of Mathematics 66 (3), 383-395, https://link.springer.com/article/10.21136/AM.2021.0284-19 |
3 | A Douah, A Tami, M Tlemcani, Sharp estimates of solution of an elliptic problem on a family of open non‐convex planar sectors, Mathematical Methods in the Applied Sciences 48 (2), 2529-2544. https://onlinelibrary.wiley.com/doi/abs/10.1002/mma.10449 |
4 | C Bouzar, R Chaili, Gevrey vectors of multi-quasi-elliptic systems, Proceedings of the American Mathematical Society, 1565-1572, https://www.jstor.org/stable/1194123 |
5 | C Bouzar, R Chaili, Une généralisation du problème des itérés, Archiv der Mathematik 76, 57-66, https://www.researchgate.net/profile/Chikh-Bouzar/publication/226585516_Une_generalisation_du_probleme_des_iteres/links/580b137808ae2cb3a5d34b59/Une-generalisation-du-probleme-des-iteres.pdf |
6 | C Bouzar, R Chaili, Vecteurs Gevrey d’opérateurs différentiels quasihomogènes, Bulletin of the Belgian Mathematical Society-Simon Stevin 9 (2), 299-310, https://projecteuclid.org/search?term=Vecteurs+Gevrey+d%27op%C3%A9rateurs+diff%C3%A9rentiels+quasihomog%C3%A8nes |
7 | C Bouzar, R Chaili, A Gevrey microlocal analysis of multi-anisotropic differential operators, arXiv preprint math/0603321 |
8 | C Bouzar, R Chaili, Régularité des vecteurs de Beurling de systèmes elliptiques, Maghreb Math. Rev 9 (1), 43-53, https://scholar.google.com/scholar?hl=fr&as_sdt=0,5&cluster=15434922507622323956 |
9 | R Chaili, Systems of differential operators in anisotropic Roumieu classes, Rendiconti del Circolo Matematico di Palermo 62 (2), 189-198, https://link.springer.com/article/10.1007/s12215-012-0101-7 |
10 | R Chaili, T Mahrouz, Comparison of iterates of a class of differential operators in Roumieu spaces, Publications de l’Institut Mathematique 101 (115), 261-266, https://doiserbia.nb.rs/Article.aspx?ID=0350-13021715261C |
11 | Rachid Chaïli, Mustapha Djilali, Iterate problem in Roumieu spaces of systems of interior and boundary differential opertors, Rendiconti. Sem. Mat. Univ. Pol. Torino, Vol. 76, 1, (2018), 41-54. https://seminariomatematico.polito.it/rendiconti/76-1/41.pdf |
12 | M’Hamed Bensaid, Rachid Chaïli, On the non-triviality of anisotropic Roumieu Gelfand–Shilov spaces and inclusion between them. Georgian Math. J., 31(2), 181-186, https://www.degruyter.com/document/doi/10.1515/gmj-2023-2087/html |
13 | M’Hamed Bensaid, Rachid Chaïli, Iterates of differential operators of Shubin type in anisotropic Roumieu Gelfand-Shilov spaces, Bull. Sci. Math. 192, (2024), 103404, https://www.sciencedirect.com/science/article/abs/pii/S0007449724000228 |
14 | Chiara Boiti, Rachid Chaïli, Tayeb Mahrouz, Iterates of systems of operators in spaces of ω-ultradifferentiable functions. ANN POL MATH, 118.2-3, (2016), 95-111. DOI: 10.4064/ap4024-12-2016, https://arxiv.org/abs/1606.00222. |
15 | Mouffak Benchohra, Imene Medjadj, Juan J. Nieto, and P. Prakash: Global Existence for Functional Differential Equations with State-Dependent Delay, Journal of Function Spaces and Applications, vol. 2013, Article ID 863561, 7 pages, 2013. doi:10.1155/2013/863561. https://onlinelibrary.wiley.com/journal/9303 |
16 | M.Benchohra and I. Medjadj: Global existence results for functional differential inclusions with delay, Nonlinear OscillationsVol.17 No.2 (2014), 161-169. https://imath.kiev.ua/~nosc/web/index.php |
17 | M. Benchohra, J. Henderson and I. Medjadj:Global existence results for functional differential inclusions with State-Dependent Delay, Mathematical Modelling and Analysis, Volume: 19, Issue: 04, (2014), page 524-536(10.3846/13926292.2014.959084.) |
18 | M. Benchohra and I. Medjadj, Global existence results for neutral functional differential equations with state-dependent delay, Differential Equations and Dynamical Systems Vol. 24 No. 2 (2016), 189-200. https://link.springer.com/journal/12591 |
19 | M.Benchohra and I. Medjadj, Global existence results for second order neutral functional differential equations with state-dependent delay, Commentationes Mathematicae Universitatis Carolinae Vol. 57 No. 2 (2016), 169-183. https://cmuc.karlin.mff.cuni.cz/ |
20 | M.Benchohra, I. Medjadj, Measure of noncompactness and partial functional differential equations with state-dependent delay, Differential Equations and Dynamical Systems, (2018) 26:139-155 DOI 10.1007/s12591-016-0325-7. https://link.springer.com/journal/12591 |
21 | M.Benchohra, J. Henderson and I. Medjadj, Measure of noncompactness and neutral functional differential equations with state-dependent delay, Journal of Mathematics and Applications. No 39, (2016), pp 23-45. https://jma.prz.edu.pl/en/ |
22 | E.Alaidarous and M. Benchohra and I. Medjadj, Global existence results for neutral functional differential inclusions with state-dependent delay, Ukr. Mat. Zh. (2018). – vol. 70, No 11. – pp. 1443-1456. https://link.springer.com/article/10.1007/s11253-019-01598-8 |
23 | E.Alaidarous and M. Benchohra and I. Medjadj, Global Existence Results for Second Order Functional Differential Equations with Delay, University of Nis, Serbia,Filomat 33:3 (2019), 773–787. https://www.pmf.ni.ac.rs/filomat/ |
24 | Rahla, Ryma Imene; Serra-Capizzano, Stefano; Tablino-Possio, Cristina. Spectral analysis of $\Bbb P_k$ finite element matrices in the case of Friedrichs-Keller triangulations via generalized locally Toeplitz technology. Numer. Linear Algebra Appl. 27 (2020), no. 4, e2302, 28 pp. https://onlinelibrary.wiley.com/doi/abs/10.1002/nla.2302 |
25 | Paola Ferrari,Ryma Imene Rahla,Cristina Tablino-Possio,Skander Belhaj andStefano Serra-Capizzano, Multigrid for Q k Finite Element Matrices Using a (Block) Toeplitz Symbol Approach, Mathematics 2020, 8(1), 5, https://www.mdpi.com/2227-7390/8/1/5 |
1 | Bekkara Samir; Zeghib Abdelghani, On Rigidity of generalized conformal structure. Geometriae Dedicata. DOI:10.1007/s10711-017-0217-1 (Published online: 11 January 2017). https://link.springer.com/journal/10711 |
2 | Bekkara Samir; Zeghib Abdelghani, Singular Riemannian metrics, Sub-rigidity versus Rigidity. Math. Res. Lett. 18 (2011), no. 06, 1203–1214. https://intlpress.com/journals/journalList?id=1804416324302073857 |
3 | Bekkara Samir; Messirdi Bekkai; Senoussaoui Abderrahmane, A class of generalized integral operators, Electronic Journal of Differential Equations, Vol. 2009(2009), No. 88, pp. 1-7. https://ejde.math.txstate.edu/ |
4 | Bennouar abdelmadjid, Ouakkas Sedik, Some constructions of biharmonic maps on the warped product Manifolds, cmuc, (2017) 58, 4, 481-500 |
5 | Difi Sidahmed, Minimal translation factorable surfaces in hyperbolicspace. http://periodicos.ufv.br/jcec/Qualis |
6 | Difi Sidahmed, Translation-factorable surfaces in the 3-dimensional Euclidean and Lorentzian spaces satisfying∆ ri= λi, ri.https://ejmaa.journals.ekb.eg/ |
7 | F.Hathout and M.H.Dida “Diagonal Lift in the Tangent Bundle of Order Two and its |
8 | M. H. Dida, F. Hathout and M. Djaa “On the geometry of the second order tangent |
9 | H.M. Dida and A. Ikemakhen “A class of metrics on tangent bundles of pseudoRiemannian manifolds” ARCHIVUM MATHEMATICUM (BRNO), Tomus 47 (2011), 245- |
10 | Bouazza Kacimi, Fouzi Hathout, H. Mohamed Dida and Mokhtaria Barnoussi , ParaQuaternionic Structures on the 3-Jet Bundle. Mathematical Sciences and Applications |
11 | Hamou Mohammed Dida, Fouzi Hathout and Abdelhalim Azouz, On the geometry of |
12 | H. Mohammed Dida and Fouzi Hathout, Ricci Soliton on the tangent Bundle with |
13 | Mohamed H. Dida and Fouzi Hathout, Killing magnetic flux surfaces in Heisenberg |
14 | Khadidja Derkaoui, Fouzi Hathout and Hamou Mohammed Dida, Slant curves and |
15 | Dida H. M. & F. Hathout. Semi-symmetric types on hyperbolic Kenmotsu |
16 | N. Bekkouche, F. Hathout, Explicit formulas for flux surfaces and scalar flux |
17 | N. Benmansour and F. Hathout, Flux Surfaces According to Killing Magnetic |
18 | F. Hathout, A new class of curves generalizing helix and rectifying curves, Int. J. of Geo., |
19 | M. Bekar, F. Hathout and Y. Yayli, Developable surfaces generated by using moving |
20 | M. Bekar, F. Hathout and Y. Yayli, Singularities of rectifying developable surface of |
21 | BekarM., Hathout F., and Yayli Y. “Legendre Curves and the Singularities of Ruled |
22 | Kacimi, B., Özkan, M. & Hathout, F. Bifoliated Homotopy Invariant and Metallic |
23 | K.Derkaoui et F.Hathout, Explicit formulas for Killing magnetic curves in threedimensional Heisenberg group, Int. J. of Geo. Meth. in Modern Phy., Vol. 18, No. 09, |
24 | F.Hathout and Y.Yayli. Darboux vectors and the spherical indicatrix curves satisfyingthe |
25 | M Bekar, F Hathout, Y Yayli, N-Legendre and N-slant curves in the unit tangent bundle |
26 | M Bekar, F Hathout, Y YAYLI, Tangent bundle of pseudo-sphere and ruled surfaces in |
27 | F.Hathout, M.Bekar and Y.Yayli, N-Legendre and N-Slant Curves in the Unit Tangent |
28 | F Hathout, M Bekar, Y Yayli. Ruled surfaces and tangent bundle of unit 2-sphere, Int. J. |
29 | K. Djerfi, F. Hathout and B. Messirdi, Perturbation and Stability of the Signature |
30 | F. Hathout and M. Djaa “Basic signature and Applications” Result.Math Result.Math. 54 |
31 | Sur la géométrie de la singularité initiale des espaces-temps plats globalement hyperboliques. M Belraouti Annales de l’Institut Fourier 64 (2), 457-466 https://aif.centre-mersenne.org/articles/10.5802/aif.2854/ |
32 | Asymptotic behavior of Cauchy hypersurfaces in constant curvature space–times M Belraouti Geometriae Dedicata 190 (1), 103-133 https://link.springer.com/article/10.1007/s10711-017-0230-4?fromPaywallRec=false |
33 | Pseudo-Conformal actions of the Möbius group M Belraouti, M Deffaf, Y Raffed, A Zeghib Differential Geometry and its Applications 91, 102070 https://www.sciencedirect.com/science/article/abs/pii/S0926224523000967 |
34 | Asymptotic behavior of Moncrief Lines in constant curvature space‐times M Belraouti, A Mesbah, L Messaci Bulletin of the London Mathematical Society https://londmathsoc.onlinelibrary.wiley.com/doi/10.1112/blms.70032 |
1 | K. Miloud Hocine, M. Benharrat, B. Messirdi, Left and right generalized Drazin invertible operators. Linear and Multilinear Algebra, 63 (8) (2015), 1635-1648. https://www.tandfonline.com/doi/abs/10.1080/03081087.2014.962534 |
2 | D. Ounadjela, K. Miloud Hocine, B. Messirdi, The Perturbation Classes Problem for Generalized Drazin Invertible Operators I, Rend. Circ. Mat. Palermo. Ser. 2, 67 (2018) 159-172 |
3 | K. Miloud Hocine, Bekkai Messirdi, M. Benharrat, Left and Right Generalized Drazin Invertibility of an Upper Triangular Operator Matrices with Application to Boundary Value Problems, Int. J. Anal. Appl, 17 (1) (2019), 105-121 |
4 | M. Benharrat, K. Miloud Hocine, B. Messirdi, Left and Right Generalized Drazin Invertible Operators and Local Spectral Theory, Proyecciones Journal of Mathematics, 38 (5) (2019), 897-919. https://www.scielo.cl/scielo.php?pid=S0716-09172019000500897&script=sci_arttext&tlng=pt |
5 | K. Miloud Hocine, Boundary Value Matrix Problems and Drazin Invertible Operators, Matematychni Studii, 57 (1) (2022), 16-22. http://matstud.org.ua/ojs/index.php/matstud/article/view/169 |
6 | K. Miloud Hocine, Left and right Drazin invertibility of operator matrices, Khayyam Journal of Mathematics, 10 (1) (2024), 31-40 |
7 | N.Khaldi, M.Benharrat, and B.Messirdi,On the spectral boundary value problemsand approximate controllability of linear systems, Rendiconti del Circolo Matematico di Palermo, Vol. No (2014) |
8 | N.Khaldi, M.Benharrat, and B.Messirdi, A spectral approch for solving boundary value matrix problems: existence, uniqueness and application to symplectic elasticity. AdvancedResearch in Applied Mathematics, Vol. 6, Issue. 4, 2014. |
9 | N.Khaldi, M.Benharrat, and B.Messirdi, Linear Boundary-Value Problems Described by Drazin Invertible Operators, Mathematical Notes,Vol.101 No.6(2017), 994-999.https://link.springer.com/article/10.1134/S0001434617050261 |
10 | N.Khaldi,and B.Messirdi, Stability of essential spectra of closed linear operators under T-compact equivalence and applications.Bulletin of Transilvania University of Brasov Serie III Mathematics, Informatics, Physics, vol.12(61), issue 1 2019. https://webbut.unitbv.ro/index.php/Series_III/article/view/1181 |
11 | Aymen Ammara , Chaimaa Bouchamaa , Aref Jeribia , Some properties of extended eigenvalues for operators pair , Filomat 37:6 (2023), 1927–1940 https://doiserbia.nb.rs/img/doi/0354-5180/2023/0354-51802306927A.pdf |
12 | Aymen Ammar, Chaimaa Bouchama, Aref Jeribi, PSEUDO ELLIPSOID SPECTRUM IN A RIGHT QUATERNIONIC HILBERT SPACE, Memoirs on Differential Equations and Mathematical Physics, Volume 93, 2024, 17–27 |
13 | K Bouazzaoui, M Aiboudi, SE Ahmed, Existence of Strong Solutions for NonlinearSystems of PDEsArising in Convective Flow, International Journal of Differential Equations |
14 | KB Djeffal, K Bouazzaoui, M Aiboudi An extension result of the Mixed Convection Boundary Layer flow over a vertical permeable surface embedded in a Porous Medium, International Journal of Mathematical and Computational Methods , Volume 5, 2020 https://www.iaras.org/iaras/filedownloads/ijmcm/2020/001-0002(2020).pdf |