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Semi-active Suspension Control
Semi-active Suspension Control provides an overview of vehicle ride control employing smart semi-active damping systems. These systems are able to tune the amount of damping in response to measured vehicle-ride and handling indicators. Two physically different dampers (magnetorheological and controlled-friction) are analysed from the perspectives of mechatronics and control. Ride comfort, road holding, road damage and human-body modelling are studied. Mathematical modelling is balanced by a large and detailed section on experimental implementation, where a variety of automotive applications are described offering a well-rounded view. The implementation of control algorithms with regard to real-life engineering constraints is emphasised. The applications described include semi-active suspensions for a saloon car, seat suspensions for vehicles not equipped with a primary suspension, and control of heavy-vehicle dynamic-tyre loads to reduce road damage and improve handling.
Mathematical Combinatorics, Vol. 3/2012
Papers on Bitopological Supra B-Open Sets, Finsler Space with Randers Conformal Change –Main Scalar, Geodesic and Scalar Curvature, Around The Berge Problem And Hadwiger Conjecture, Odd Harmonious Labeling of Some Graphs, and other topics. Contributors: Agboola A.A.A., Akwu A.O., Oyebo Y.T., M.Lellis Thivagar, B.Meera Devi, H.S.Shukla, Arunima Mishra, Keerti Vardhan Madahar, Ikorong Anouk Gilbert Nemron, G.Mahadevan, Selvam Avadayappan, J.Paulraj Joseph Et Al, and others.
International Journal of Mathematical Combinatorics, Volume 4, 2012
Topics in detail to be covered are: Smarandache multi-spaces with applications to other sciences, such as those of algebraic multi-systems, multi-metric spaces; Smarandache geometries; Differential Geometry; Geometry on manifolds; Topological graphs; Algebraic graphs; Random graphs; Combinatorial maps; Graph and map enumeration; Combinatorial designs; Combinatorial enumeration; Low Dimensional Topology; Differential Topology; Topology of Manifolds; Geometrical aspects of Mathematical Physics and Relations with Manifold Topology; Applications of Smarandache multi-spaces to theoretical physics; Applications of Combinatorics to mathematics and theoretical physics; Mathematical theory on gravitational fields; Mathematical theory on parallel universes; Other applications of Smarandache multi-space and combinatorics.
Mathematical Combinatorics, Vol. 4/2012
Papers on Magic Graphoidal on Join of Two Graph, An Equation Related to θ-Centralizers in Semiprime Gamma Rings, Further Results on Global Connected Domination Number of Graphs, Total Dominator Colorings in Cycles, and other topics. Contributors: Akinola L. S., Agboola A. A. A., G. Mahadevan, A. Selvam Avadayappan, Twinkle Johns, M. F. Hoque, H. O. Roshid, Teena Liza John, Mathew Varkey T. K., and others.
Mathematical Combinatorics, Vol. 2/2012
Papers on Non-Solvable Spaces of Linear Equation Systems, Roman Domination in Complementary Prism Graphs, On Pathos Total Semitotal and Entire Total Block Graph of a Tree, Distance Two Labeling of Generalized Cacti, Degree Splitting Graph on Graceful, Felicitous and Elegant Labeling, and other topics. Contributors: Agboola A.A.A., Adeleke E.O. Akinleye S.A., B.Chaluvaraju, V.Chaitra, P.Selvaraju, P.Balaganesan, J.Renuka, V.Balaj, Suhua Ye, Yizhi Chen, Hui Luo, and others.
Mathematical Combinatorics, Vol. 1/2012
Papers on Matrix Representation of Biharmonic Curves in Terms of Exponential Maps in the Special Three-Dimensional φ−Ricci Symmetric Para-Sasakian Manifold, Combinatorial Aspects of a Measure of Rank Correlation Due to Kendall and its Relation to Complete Signed Digraphs, Super Mean Labeling of Some Classes of Graphs, and similar topics. Contributors: P. Siva Kota Reddy, K.M. Nagaraja, M.C. Geetha, A. Lourdusamy, S.S. Jeyaseelan, T. Mathivanan, M.K. Angel Jebitha, J. Paulraj Joseph, T.N. Pandey, V.K. Chaubey, Arunima Mishra, and others.
Study of Natural Class of Intervals Using (-∞, ∞) and (∞, -∞)
In this book the authors introduce and study the properties of natural class of intervals built using (-, ) and (, -). The operations on these matrices with entries from natural class of intervals behave like usual reals. So working with these interval matrices takes the same time as usual matrices. Hence, when applying them to fuzzy finite element methods or finite element methods the determination of solution is simple and time saving.
