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13篇 您的检索式:作者名="Sariman"
    题名 作者 年代 出处 被引量
1Bronchial hyperreactivity and airway wall thickening in obstructive sleep apnea patients显示文摘Sariman N Levent E Cubuk R 0,,03:1
2Homocysteine Levels and Echocardio Graphic Findings in Obstructive Sleep Apnea Syndrome Respiration显示文摘Sariman N Levent E Aksungar FB 2010Respiration2010,79,1:1
3Homocysteine levels and echocardiographic find ings in obstructive sleep apnea syndrome显示文摘Nesrin Sariman 2010Respiration2010,79,:1
4Homocysteine levels and eehocardiographic findings in obstructive sleep apnea syndrome 显示文摘Sariman N Levent E Aksungar FB 2009Respiration2009,79,1:1
5Short-termpositive airway pressure therapy response inobstructive sleep apnea patients:impact of treatmenton the quality of life显示文摘Yurtlu S Sariman N Levent E 2012Tuberk Toraks2012,60,:1
6Bronchial hyperreactivity and airway wall thickening in obstructive sleep apnea patients显示文摘Sariman N Levent E Cubuk R 2010Sleep Breath2010,14,:1
7Homocysteine levels and echocardiographic findings in obstructive sleep apnea syndrome显示文摘Sariman N Levent E Aksungar FB 2010Respiration2010,79,1:1
8Homocysteine levelsand echocardiographic findings in obstructive sleep apnea syn-drome显示文摘Sariman N Levent E Aksungar FB 2010Respiration2010,79,1:1
9Homocysteine levels and echocardiographic findings in obstructive sleep apnea syndiome显示文摘Sariman N Levent E Aksungar FB 2009Respiration2009,79,1:1
10Obstrucitve sleepapnea syndrome and anthropometric obesity indexes显示文摘Soylu AC Levent E Sariman N 2011Sleep Breath2011,10,11:1
11Bronchial hyperreactivity and airway wall thickening in obstructive sleep apnea patients显示文摘Sariman N Levent E Cubuk R 2011Sleep Breath2011,15,3:1
12Bronchial hyperreaetivity and airway wall thickening in obstructive sleep apnea patients 显示文摘Sariman N Levant E Cubuk R 2011Sleep Breath2011,15,3:1
13New Optimal Newton-Householder Methods for Solving Nonlinear Equations and Their Dynamics显示文摘The classical iterative methods for finding roots of nonlinear equations,like the Newton method,Halley method,and Chebyshev method,have been modified previously to achieve optimal convergence order.However,the Householder method has so far not been modified to become optimal.In this study,we shall develop two new optimal Newton-Householder methods without memory.The key idea in the development of the new methods is the avoidance of the need to evaluate the second derivative.The methods fulfill the Kung-Traub conjecture by achieving optimal convergence order four with three functional evaluations and order eight with four functional evaluations.The efficiency indices of the methods show that methods perform better than the classical Householder’s method.With the aid of convergence analysis and numerical analysis,the efficiency of the schemes formulated in this paper has been demonstrated.The dynamical analysis exhibits the stability of the schemes in solving nonlinear equations.Some comparisons with other optimal methods have been conducted to verify the effectiveness,convergence speed,and capability of the suggested methods.Syahmi Afandi Sariman Ishak Hashim 2020Computers, Materials & Continua2020,,10:0
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