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NUMERICAL EVALUATION OF ROOTS OF A POLYNOMIAL WITH COMPLEX COEFFICIENTS

机译：复杂系数多项式根的数值评估

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摘要

A general method for the solution of a polynomial equation with complex coefficients, is presented and verified.

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作者
Dan Wolfman;
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作者单位

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年度 1969
页码 1-19
总页数 19
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Panel flutter; Polynomials; Quadratic equations; Complex numbers; Mathematical models;

机译：面板颤振;多项式;二次方程;复数;数学模型;

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专利

1. ON THE DISTRIBUTION OF COMPLEX ROOTS OF RANDOM POLYNOMIALS WITH HEAVY-TAILED COEFFICIENTS? [J] . F. G?TZE, D. ZAPOROZHETS Theory of probability and its applications . 2011,第4期

机译：重系数随机多项式的复根的分布？
2. ON THE DISTRIBUTION OF COMPLEX ROOTS OF RANDOM, POLYNOMIALS WITH HEAVY-TAILED COEFFICIENTS [J] . GOTZE F., ZAPOROZHETS D. Теория вероятностей и ее применения . 2011,第4期

机译：重系数多项式的多项式的复杂根的分布
3. ROOTS OF RANDOM POLYNOMIALS WITH COEFFICIENTS OF POLYNOMIAL GROWTH [J] . Do Yen, Oanh Nguyen, Vu Van The Annals of Probability: An Official Journal of the Institute of Mathematical Statistics . 2018,第5期

机译：随机多项式与多项式生长系数的根
4. Root locus rules for polynomials with complex coefficients [C] . Doria-Cerezo Arnau, Bodson Marc 2013 21st Mediterranean Conference on Control amp; Automation . 2013

机译：具有复系数的多项式的根轨迹规则
5. COMPUTATION COMPLEXITY OF THE EULER ALGORITHMS FOR THE ROOTS OF COMPLEX POLYNOMIALS. [D] . KIM, MYONG-HI. 1986

机译：复杂多项式根的EULER算法的计算复杂度。
6. Numerical Evaluation and Comparison of Kalantari's Zero Bounds for Complex Polynomials [O] . Matthias Dehmer, Yury Robertovich Tsoy 2010

机译：复多项式的Kalantari零界的数值评估和比较
7. The performance of available methods for computing the polynomial coefficients of the quadratic function approximation is evaluated. By comparing the numerical results to those obtained by symbolic methods, for a variety of functions, the direct solution of the matrix equation and a variety of recursive algorithms are all shown to be numerically unstable. AMS classification [O] . Balakrishnan Easwaran, McInnes A.W. 1991

机译：评估了用于计算二次函数逼近的多项式系数的可用方法的性能。通过将数值结果与通过符号方法获得的数值结果进行比较，对于多种函数，矩阵方程的直接解法和多种递归算法均显示出数值上的不稳定。 AMS分类
8. Roots of Polynomials with Complex Coefficients [R] . Ehrlich, L. W. 1969

机译：复系数多项式的根

NUMERICAL EVALUATION OF ROOTS OF A POLYNOMIAL WITH COMPLEX COEFFICIENTS

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