Showing 21 - 40 results of 315 for search '"arithmetic"', query time: 0.05s Refine Results
  1. 21

    Optimal Bounds for Neuman Mean Using Arithmetic and Centroidal Means by Ying-Qing Song, Wei-Mao Qian, Yu-Ming Chu

    Published 2016-01-01
    “…Here, N(a,b), A(a,b), Q(a,b), and C(a,b) are, respectively, the Neuman, arithmetic, quadratic, and centroidal means of a and b, and NQA(a,b)=N[Q(a,b),A(a,b)].…”
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  2. 22

    Partial Reconfigurable FIR Filtering System Using Distributed Arithmetic by Daniel Llamocca, Marios Pattichis, G. Alonzo Vera

    Published 2010-01-01
    “…To minimize the required partial reconfiguration region (PRR), both implementations are based on distributed arithmetic. For a smaller required PRR, the first system only allows changes to the filter coefficient values while keeping the rest of the architecture fixed. …”
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    Application of Interval Arithmetic in the Evaluation of Transfer Capabilities by Considering the Sources of Uncertainty by Prabha Umapathy, C. Venkataseshaiah, M. Senthil Arumugam

    Published 2009-01-01
    “…Variations in the load and line parameters are incorporated using the interval arithmetic (IA) method. The IEEE 30 bus test system is used to illustrate the proposed methodology. …”
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  5. 25

    Sharp Bounds for Toader Mean in terms of Arithmetic and Second Contraharmonic Means by Wei-Mao Qian, Ying-Qing Song, Xiao-Hui Zhang, Yu-Ming Chu

    Published 2015-01-01
    “…We present the best possible parameters λ1,μ1∈R and λ2,μ2∈1/2,1 such that double inequalities λ1C(a,b)+1-λ1A(a,b)<T(a,b)<μ1C(a,b)+1-μ1A(a,b), Cλ2a+1-λ2b,λ2b+1-λ2a<T(a,b)<Cμ2a+1-μ2b,μ2b+1-μ2a hold for all a,b>0 with a≠b, where A(a,b)=(a+b)/2, C(a,b)=a3+b3/a2+b2 and T(a,b)=2∫0π/2a2cos2θ+b2sin2θdθ/π are the arithmetic, second contraharmonic, and Toader means of a and b, respectively.…”
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    Pricing Arithmetic Asian Options under Hybrid Stochastic and Local Volatility by Min-Ku Lee, Jeong-Hoon Kim, Kyu-Hwan Jang

    Published 2014-01-01
    “…In this study, we use a multiscale stochastic volatility model incorporated by the constant elasticity of variance to understand the price structure of continuous arithmetic average Asian options. The multiscale partial differential equation for the option price is approximated by a couple of single scale partial differential equations. …”
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    RETRACTED: Parallel Encryption With Digit Arithmetic Of Covertext Model Using Duplicated Covertext by Hari Murti, Edy Supriyanto, Rara Redjeki, Eka Ardhianto

    Published 2022-12-01
    “…Parallel Encryption with Digit Arithmetic of Covertext (PDAC) encryption model adopts cryptography and steganography for securing messages. …”
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    Differential Subordinations of Arithmetic and Geometric Means of Some Functionals Related to a Sector by A. Lecko, M. Lecko

    Published 2011-01-01
    “…Some general theorems on differential subordinations of some functionals connected with arithmetic and geometric means related to a sector are proved. …”
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    Distributed Arithmetic for Efficient Base-Band Processing in Real-Time GNSS Software Receivers by Grégoire Waelchli, Marcel Baracchi-Frei, Cyril Botteron, Pierre-André Farine

    Published 2010-01-01
    “…It then describes the already existing solutions and, from this, introduces a new algorithm based on distributed arithmetic.…”
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    An Approach to the Geometric-Arithmetic Index for Graphs under Transformations’ Fact over Pendent Paths by Muhammad Asif, Hamad Almohamedh, Muhammad Hussain, Khalid M Alhamed, Abdulrazaq A. Almutairi, Sultan Almotairi

    Published 2021-01-01
    “…The topology of a system decides its best use. Geometric-arithmetic index is one of the most studied graph invariant to characterize the topological aspects of underlying interconnection networks or graphs. …”
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  18. 38

    Bounds for the Combinations of Neuman-Sándor, Arithmetic, and Second Seiffert Means in terms of Contraharmonic Mean by Zai-Yin He, Wei-Mao Qian, Yun-Liang Jiang, Ying-Qing Song, Yu-Ming Chu

    Published 2013-01-01
    “…We give the greatest values r1, r2 and the least values s1, s2 in (1/2, 1) such that the double inequalities C(r1a+(1-r1)b,r1b+(1-r1)a)<αA(a,b)+(1-α)T(a,b)<C(s1a+(1-s1)b,s1b+(1-s1)a) and C(r2a+(1-r2)b,r2b+(1-r2)a)<αA(a,b)+(1-α)M(a,b)<C(s2a+(1-s2)b,s2b+(1-s2)a) hold for any α∈(0,1) and all a,b>0 with a≠b, where A(a,b), M(a,b), C(a,b), and T(a,b) are the arithmetic, Neuman-Sándor, contraharmonic, and second Seiffert means of a and b, respectively.…”
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  19. 39

    REALIZATION OF DISCRETE NONLINEAR DYNAMICAL SYSTEMS WITH CHAOTIC REGIMES BASED ON FIXED-POINT ARITHMETIC by U. A. Sychou

    Published 2016-10-01
    “…The possible applica-tion in this task with using fixed-point arithmetic to ensure the identity of the obtained results on dif-ferent hardware and software platforms is studied. …”
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