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    Publisher: Science Alert
   
  Australasian Journal of Computer Science is a newly launched peer-reviewed scientific journal dedicated to publishing the current research in the entire field of computer science and their applications in business, industry and other subjects.

Scope: Artificial intelligence, bioinformatics, computational statistics, database, data mining, financial engineering, hardware systems, imaging engineering, internet computing, networking, scientific computing, software engineering, and their applications etc.
  Editor-in-Chief:  Mohamed Bahaj
 
 
Addakiri, K. and M. Bahaj, 2012. On-line handwritten arabic character recognition using artificial neural network. Int. J. Comput. Appl., 55: 42-46.
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Alami, A.E. and M. Bahaj, 2014. Migration of the relational data base (RDB) to the object Relational data base (ORDB). Int. J. Comput. Inf. Syst. Control Eng., 8: 232-238.
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Arino, O. and M. Bahaj, 1996. Periodic and almost periodic solutions of differential equations in banach spaces. Nonlinear Anal. Theory Methods Appl., 26: 335-341.
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Ayoub, N. A. Rachid and M. Bahaj, 2013. A stabilized local projections extrapolated finite element method for the Navier-Stokes equations. Appl. Math. Sci., 7: 6543-6559.
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Bahaj, M. and A. Rachid, 2012. Analysis and convergence of finite volume method based on nonconforming rotated bilinears for stokes problem. Int. J. Comput. Appl. Math., 7: 1-12.
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Bahaj, M. and A. Rachida, 2011. A posteriori error analysis of nonconforming finite-element discretization for the Stokes equations. Int. J. Comput. Math., 88: 1-12.
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Bahaj, M. and E. Hanebaly, 1999. Periodic and Almost Periodic Solutions of Semilinear Equations in Banach Spaces. Rev. R. Acad. Cienc. Exact. Fs. Nat. 93: 171-177.
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Bahaj, M. and I. Cherti, 2012. Existence results for second-order impulsive neutral functional differential inclusions in Banach spaces. J. Appl. Anal., 18: 225-242.
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Bahaj, M. and J. Bakkas, 2013. Automatic conversion method of class diagrams to ontologies maintaining their semantic features. Int. J. Soft Comput. Eng., 2: 65-69.
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Bahaj, M. and O. Sidki, 2002. Almost periodic solutions of semilinear equations with analytic semigroups in Banach spaces. Electron. J. Differ. Equ., 2002: 1-11.
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Bahaj, M. and S. Baroudi, 2014. Integrating ontologies into EBXML registries for efficient service discovery. Int. J. Appl. Eng. Technol., 4: 17-31.
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Bahaj, M., A. Soklabi and I. Cherti, 2013. Load balancing management by efficient controlling mobiles agents. Int. J. Soft Comput. Eng., 2: 24-30.
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Bahaj, M., A. Soklabi and J. Bakkas, 2013. JIAC systems and JADE interoperability. J. Theor. Appl. Inf. Technol., 55: 149-159.
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Bakkas, J., M. Bahaj and A. Soklabi, 2014. Restructuring of XML documents in the form of ontologies, Int. J. Comput. Inf. Syst. Control Eng., 8: 330-336.
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GHERABI, N. K. ADDAKIRI and M. BAHAJ, 2012. Communication and migration of an embeddable mobile agent platform supporting runtime code mobility. Int. J. Adv. Comput. Sci. Appl., 3: 49-54.
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GHERABI, N. K. ADDAKIRI and M. BAHAJ, 2012. Mapping relational database into OWL structure with data semantic preservation. Int. J. Comput. Sci. Inf. Secur., 10: 42-47.
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GHERABI, N. K. ADDAKIRI and M. BAHAJ, 2012. XML - based agent communication and migration for distributed applications in mobile - C. Int. J. Mod. Eng. Res., 2: 403-407.
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GHERABI, N. and M. BAHAJ, 2011. A new shape descriptor using XML language, Int. J. Comput. Sci. Eng., 3: 1369-1376.
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GHERABI, N. and M. BAHAJ, 2011. New method for shape recognition based on dynamic programming. Int. J. Eng. Sci. Technol., 3: 1731-1741.
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GHERABI, N. and M. BAHAJ, 2011. Robust representation for conversion UML class into XML document using DOM. Int. J. Comput. Appl., 33: 22-29.
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GHERABI, N. and M. BAHAJ, 2012. A new method for mapping UML class into OWL ontology. Int. J. Comput. Appl., 1: 5-9.
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GHERABI, N. and M. BAHAJ, 2012. Conversion database of the shapes into XML Data for shape matching. World Comput. Sci. Inf. Technol. J., 2: 22-28.
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Rachid, A., M. Bahaj, and M. Laaraj, 2013. A posteriori error estimates of a finite volume method based on the nonconforming rotated Q1 element for Stokes equations. Adv. Pure Appl. Math., 4: 283-299.
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