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基于 Chebyshev 多项式和区间重叠率的对接圆柱壳 结构区间模型修正.

• Authors : 陈奕丰; 魏 莎; 李旭龙

• Source: Journal of Shanghai University / Shanghai Daxue Xuebao; Oct2024, Vol. 30 Issue 5, p875-889, 15p

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一种高精度低复杂度的改进 Root －MUSIC 算法.

• Authors : 佘黎煌¹ ; 刘平凡¹; 张　 石¹

Subjects: *TOEPLITZ matrices; *POLYNOMIALS; *ALGORITHMS

• Source: Journal of Northeastern University (Natural Science). Apr2022, Vol. 43 Issue 4, p457-469. 7p.

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常数项为零的多项式在严格上三角矩阵代数上的像.

• Authors : 罗英语; 赵浩良

• Source: Journal of Zhejiang University (Science Edition); May2024, Vol. 51 Issue 3, p261-313, 5p

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Several Classes of Power Functions and Permutation Polynomials with Low c-Differential Uniformity.

• Authors : WANG Cong-Hui; ZHENG Da-Bin; YUAN Mu

Subjects: UNIFORMITY; CODING theory; BLOCK ciphers

• Source: Journal of Cryptologic Research (2095-7025); 2023, Vol. 10 Issue 3, p597-608, 12p

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基于虚拟安全边界的智能车辆 动态换道轨迹规划.

• Authors : 江浩斌¹ ; 洪阳珂¹ ; 冯张棋¹

Subjects: *POLYNOMIALS; *SPEED; *ALGORITHMS

• Source: Journal of Jiangsu University (Natural Science Edition) / Jiangsu Daxue Xuebao (Ziran Kexue Ban). Nov2023, Vol. 44 Issue 6, p621-629. 9p.

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一类广义Schur型多项式的不可约性.

• Authors : 尹轩睿; 吴荣军; 朱光艳

Subjects: NEWTON diagrams; PRIME numbers; PRIME ideals

• Source: Journal Of Sichuan University (Natural Sciences Division) / Sichuan Daxue Xuebao-Ziran Kexueban; May2023, Vol. 60 Issue 3, p1-5, 5p

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压缩感知框架下宽带功放预失真模型.

• Authors : 高明明¹ ; 张春雨¹; 南敬昌¹

Subjects: *POWER amplifiers; *POLYNOMIALS; *MEMORY

• Source: Application Research of Computers / Jisuanji Yingyong Yanjiu. Feb2021, Vol. 38 Issue 2, p526-529. 4p.

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图的规范化 Laplace 和规范化 无符号 Laplace 特征多项式.

• Authors : 陈丹丹; 马小玲

Subjects: LAPLACIAN matrices; POLYNOMIALS; SUBGRAPHS

• Source: Journal of Jilin University (Science Edition) / Jilin Daxue Xuebao (Lixue Ban); Sep2022, Vol. 60 Issue 5, p1078-1084, 7p

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基于紧支撑多变量多项式函数的非线性随机系统 概率密度函数形状控制方法.

• Authors : 王玲芝; 张坤; 钱富才

• Source: Journal of South China University of Technology (Natural Science Edition); Jul2024, Vol. 52 Issue 7, p39-52, 14p

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A kind of improved discrete orthogonal polynomials in Fourier domain for experimental modal analysis.

• Authors : Hu Yan-Chao; Chen Zhang-Wei

Subjects: POLYNOMIALS; EQUATIONS; FREQUENCY response

• Source: Journal of Vibration Engineering; 2008, Vol. 21 Issue 1, p43-47, 5p

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