Riemann-Finsler geometry is a subject that concerns manifolds with Finsler metrics, including Riemannian metrics. It has applications in many fields of the natural sciences. Curvature is the central concept in Riemann-Finsler geometry. This invaluable textbook presents detailed discussions on important curvatures such the Cartan torsion, the S-curvature, the Landsberg curvature and the Riemann curvature. It also deals with Finsler metrics with special curvature or geodesic properties, such as projectively flat Finsler metrics, Berwald metrics, Finsler metrics of scalar curvature or isotropic S-curvature, etc. Instructive examples are given in abundance, for further description of some important geometric concepts. The text includes the most recent results, although many of the problems discussed are classical. Graduate students and researchers in differential geometry.

Intended to provide the basic foundation for modern archival practice and theory.

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Based on IEEE taxonomy, CSCI is directly related to many of IEEE Computer Society s fields of interest (BUT note that in this conference we DO NOT plan to consider topics that are theoretical in nature such as automatic proof based systems, solutions to open problems in mathematics, ) Using IEEE classifications taxonomy, please find below a representative list of fields of interest for the conference In summary we are interested in all aspects of computational science and computational intelligence and applications Note that you will find many repetitions in the list of topics that appears below (this is due to the fact that the same repetitions also appear in the IEEE list) Broadcast Technology Digital video broadcasting, Motion pictures Communications Technology Denial of service attack, Computer networks, Internet, Multiprocessor interconnection networks, Network security, Peer to peer computing, Software defined networking, Virtual private networks, Digital images

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