63 research outputs found

    COMMON FIXED POINT FOR TANGENTIAL MAPS OF GREGUS TYPE ON FUZZY METRIC SPACES

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    In this paper, we define extend the results of many others. We prove common fixed point theorems on tangential property for a Gregus type on pair of fuzzy metric spaces. We also deal on some coupled coincidence and common fixed point theorems

    Decision tree approach to build a model for water quality

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    This paper presents a Classification data model using decision tree for the purpose of analyzing water quality data of MAA Narmada River at Harda district. The data model was implemented in WEKA software.  Classification using decision tree was applied to classify /predict the pollutant class of water. It is observed in the analysis that the Nitrogen (NH3_N ,NO3_N), pH ,Temp _C, BOD, COD, other parameter relevant to water processes play an important role to assess the quality of river water. In this experiment we have used five attribute of water quality data which can affect accuracy of water

    Study on Nielsen Fixed Point Theorem (A Review)

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    Fixed-point theory plays an important role in solving the existence and uniqueness of solutions of differential equation, in solving Eigen value Problems and Boundary Value problems. Fixed-point theory also contributes in characterization of the completeness of matric spaces. Due to its applications in various disciplines of mathematical sciences, the Banach contraction and fixed-point theorems have been established. The ideas have a much wider scope than might be suspected and can be applied to establish many other existence theorem in the theory of differential and integral equations. There arenumerous extension of Banach’s fixed point theorem by generalization its hypothesis while retaining the convergence property of successive iterations the unique fixed point of mapping.Inthepresent paper we discuss about fixed point and Nielsen fixed point theorems with some review Key words: fixed point, Nielsen fixed poin

    Calculate missing value using association rules mining

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    Discovering hidden knowledge from hug amount of data in form of association rules mining havebecome very popular in scaling field of data mining. One several algorithms have been alsodeveloped for mining association rules. All those algorithms can be effectively applied on all asdataset where data has not any time granularity means non-temporal dataset. The quality of trainingdata for knowledge discovery in databases (KDD) and data mining depends upon so many factors,but also handling missing values is considered to be a crucial factor in whole data quality. Today inreal world datasets contains missing values due to human, in operational error, hardwaremalfunctioning and many other factors

    DELTA-CONVERGENCE FOR ASYMPTOTICALLY NONEXPANSIVE MAPPING IN CAT(K) SPACE THROUGH MODIFIED S- ITERATION PROCEDURE

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    In this paper we establish convergence theorem for asymptotically non expansive mapping in CAT () space and will approximate fixed point through modified S-iteration procedure. Keywords: Fixed point ,Asymptotically nonexpansive  mapping, -convergence,CAT () space, S-iteration MSC: 47H10, 54H25

    S- ITERATION PROCESS FOR CONVERGENCE OF TWO ASYMPTOTICALLY NON-EXPANSIVE MAPPING IN CAT (0) SPACE

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    In this paper we establish some strong convergence theorem for two asymptotically non expansive mapping by modified S-iteration process under suitable conditions

    Common Fixed Point Theorems for Random Operators in Hilbert Space

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    Our main aim of this paper is introduced some new unique common random fixed point theorems of random operators in Hilbert Space by considering a sequence of measurable functions satisfying conditions A or B and C. Our results are motivated from [3, 5, 6, 7, 8]. Mathematics Subject Classification: 54H25, 47H10. Keywords: Separable Hilbert space, Random operators, Common random fixed point, Cauchy sequenc

    Performance Analysis of Different Interconnect Networks for Network on Chip

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    Nowadays, every electronic system, ranging from a small mobile phone to a satellite sent into space, has a System-on-Chip (SoC). SoCs have undergone rapid evolution and are still progressing at a swift pace. Due to explosive evolution of semiconductor industry, the devices are scaling down at a rapid rate and hence, the SoCs today have become communication-centric and shared bus system and crossbar system were fail to performed communication in side SoC. Interconnection networks offer an alternate solution to this communication paradigm and are becoming persistent in SoC. A NoC based interconnect network is a well-organized and efficiently use of limited communication channel while maintaining low packet latency, high saturation throughput, high communication bandwidth amongst different IPs core with a minimum area and low power-dissipation. In this thesis we present details performance analysis of four interconnect network mesh, torus, fat tree and butterfly in term of latency and throughput under uniform, tornado, neighbour, bit reversal and bit complement traffic using cycle accurate simulator. We also implement NoC interconnect networks on FPGA and see the effect of NoC parameters(FDW,FBD,VC) on FPGA, and validate their performance through FPGA synthesis . We found that the FDW and buffer depth have the great effect on FPGA resources, Virtual Channels (VCs) with all NoC parameter have considerably effect on buffer size and routing and logic requirements at NoC. We also analysis all interconnect networks in term of power and area at 65 nm technology by using synopsis tool. We found that butterfly interconnect network has highest power and Area efficient interconnect network but it will suffer heavily degradation on performance at high load so fat tree network is efficient network among all interconnect network

    COMMON FIXED POINT THEOREM IN INTUITIONITIC FUZZY METRIC SPACES

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    Fixed point is an important branch of analysis to enhance its literature the prime .The object of this paper is to prove the common fixed point theorems for six self mapping taking the pair of maps as coincidentally commutating and compatible in an intuitionistic Fuzzy Metric Space. Our result is an extended and generalized result of Kumar et al.[11

    Fixed Point Theorems in Ordered Generalized Metric Spaces with Integral Type

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    In this paper, we prove fixed point theorems for weakly compatible self   mappings satisfying certain contractive conditions of integral type in G-metric spaces.&nbsp
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