Showing 1 - 20 results of 33 for search '"computer algebra"', query time: 0.05s Refine Results
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    Computer algebra and applications by Aleksas Domarkas, Rimantas-Jonas Rakauskas, Albertas Pincevičius

    Published 2002-12-01
    “… Short review of computer algebra systems Macsyma, Maple, Derive, Mathematica, MuPad, Maxima. …”
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    Usage of computer algebra in teaching process by Aleksas Domarkas, Gintautas Misevičius, Violeta Pakalnytė, Albertas Pincevičius, Rimantas-Jonas Rakauskas

    Published 1998-12-01
    “… This work was intended to motivate the necessity of intensive training of mathematics utilising the computer algebra MAPLE in Lithuanian Military Academy. …”
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    An Implementation of Lipschitz Simple Functions in Computer Algebra System Singular by Yanan Liu, Muhammad Ahsan Binyamin, Adnan Aslam, Minahal Arshad, Chengmei Fan, Hassan Mahmood, Jia-Bao Liu

    Published 2021-01-01
    “…The aim of this article is to implement a classifier in terms of easy computable invariants to compute the type of the Lipschitz simple function germs without computing the normal form in the computer algebra system Singular.…”
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    Investigation of one task of the potential theory by Aleksas Domarkas, Rimantas-Jonas Rakauskas, Svajonė Vošterienė

    Published 2002-12-01
    “… Using computer algebra package Maple we compute aproximative analytical solution. …”
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    Limit Cycles in a Cubic Kolmogorov System with Harvest and Two Positive Equilibrium Points by Qi-Ming Zhang, Feng Li, Yulin Zhao

    Published 2014-01-01
    “…With the help of computer algebra system MATHEMATICA, we prove that five limit cycles can be bifurcated simultaneously from the two critical points (1, 1) and (2, 2), respectively, in the first quadrant. …”
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    Exact Solutions to a Generalized Bogoyavlensky-Konopelchenko Equation via Maple Symbolic Computations by Shou-Ting Chen, Wen-Xiu Ma

    Published 2019-01-01
    “…We aim to construct exact and explicit solutions to a generalized Bogoyavlensky-Konopelchenko equation through the Maple computer algebra system. The considered nonlinear equation is transformed into a Hirota bilinear form, and symbolic computations are made for solving both the nonlinear equation and the corresponding bilinear equation. …”
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    SMARANDACHE ANTI ZERO DIVISORS by Rebin M. Hassan, Suham H. Awla

    Published 2025-01-01
    “…Some results related to the given concepts are proved in detail. Accordingly, a Computer Algebra System (GAP) is used to verify the results of this study …”
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    Number of Forts in Iterated Logistic Mapping by Kaixuan Yu, Zhiheng Yu

    Published 2016-01-01
    “…Using the theory of complete discrimination system and the computer algebra system MAPLE V.17, we compute the number of forts for the logistic mapping fλ(x)=λx(1-x) on [0,1] parameterized by λ∈(0,4]. …”
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    Algebraic Verification Method for SEREs Properties via Groebner Bases Approaches by Ning Zhou, Jinzhao Wu, Xinyan Gao

    Published 2013-01-01
    “…This work presents an efficient solution using computer algebra system to perform linear temporal properties verification for synchronous digital systems. …”
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    h-Adic Polynomials and Partial Fraction Decomposition of Proper Rational Functions over R or C by Kwang Hyun Kim, Xin Zhang

    Published 2018-01-01
    “…Since its computation requires only simple algebraic operations, it does not require a computer algebra system to be programmed.…”
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    On the Number of Conjugate Classes of Derangements by Wen-Wei Li, Zhong-Lin Cheng, Jia-Bao Liu

    Published 2021-01-01
    “…Although we may obtain the value of hn in some computer algebra system, it is still meaningful to find an efficient way to calculate the approximate value, especially in engineering, since most people are familiar with neither programming nor CAS software. …”
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    Limit Cycles and Analytic Centers for a Family of 4n-1 Degree Systems with Generalized Nilpotent Singularities by Yusen Wu, Cui Zhang, Changjin Xu

    Published 2015-01-01
    “…With the aid of computer algebra system Mathematica 8.0 and by the integral factor method, for a family of generalized nilpotent systems, we first compute the first several quasi-Lyapunov constants, by vanishing them and rigorous proof, and then we get sufficient and necessary conditions under which the systems admit analytic centers at the origin. …”
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