polynomials 中文意思是什麼
polynomials
解釋
代數代入-
The present ph. d dissertation is concerned with the dynamics of biquadratic polynomials
本文主要研究雙二次多項式的動力系統。在上世紀末， j -
Next, we discuss a family of biquadratic polynomials with one parameter so that the critical point 0 is a fixed point
其次，我們討論了臨界點0為不動點的單參數雙二次多項式族；該族可表示為：人（ 。 -
A. douady had suggested to study dynamics of biquadratic polynomials. by definition, a biquadratic polynomial is the composition of two quadratic polynomials, so it is an even quartic polynomials which can be written as f ( z ) = z4 + az2 + 6, where a, b are parameters. it is easy to see that / has a critical point at 0 and two symmetric critical points at
A . douadv曾建議對雙二次多項式的動力系統進行研究，所謂雙二次多項式就是兩個二次多項式的復合，也即偶四次多項式，在一個線型共軛下可以記為fz ） = z ~ 4 + z ~ 2 + b ，這里o ， b是參數，點0是它的一個臨界點，另外還有兩個對稱的臨界點（ （ - a ） 、 2 ） ~ 2 。 -
This determinant is a special case of the resultant of two polynomials.
這個行列式是兩個行列式的結式的特殊情形。 -
The main idea of this method is to choose a set according to the order of polynomials, to eliminate by making use of bezout eliminant, get zero set from the improved formula about set of zero points, so that a polynomial system of equation ~ set of zero points can be got only by one time arrangement
該方法的主要思想是：根據多項式秩的大小選取基組，採用貝左結式消元，用改進型零點集結構式確定零點集，從而只需一次整序就可求得一個多項式方程組的零點集。 -
Finally, we discuss the convergence and emanative properties involving the summations for second - order recurrence sequences and a generalization of generalized jacobsthal polynomials
最後，討論了一類含二階遞歸序列求和的斂散性及廣義jacobsthal多項式的一個推廣。 -
The problem of uniqueness of meromorphic functions concerning the multipliable value is discussed. some uniqueness theorems are obtained, generalizes and improves the work of yang c. c and the work of fang m. l. the problem of uniqueness of meromorphic functions that sharing one pair of value im with their differential polynomials is studied and pefects present conclusion
主要研究了亞純函數分擔一個或者兩個公共值集的情形，對f . gross問題做了進一步討論，得到的幾個定理推廣改進了儀洪勛、方明亮等的結果；在涉及重值的情況下，討論了im分擔一個值的亞純函數的唯一性問題，所得結果改進楊重駿、方明亮等的工作；同時本文對涉及微分多項式的亞純函數im分擔一對值的唯一性問題也做研究，完善了現有的一些結論。 -
Approximation of some classes of periodic functions of two variables by trigonometric polynomials
一個二元周期函數類用三角多項式的逼近 -
That theory is concerned with rational functions instead of just polynomials.
該理論所研究的是有理函數而不僅是多次式。 -
The process of replacing polynomials by formal power series is an example of a general device known as completion.
用形式冪級數來代替多項式的過程是被稱之為完備化的這種一般手段的一個例子。 -
Predictor based on chebyshev polynomials for lifting scheme
一種擬合型的提升小波預測方法 -
Approximation of quadric curves by polynomials
基於船體放樣的曲線的逼近 -
Computer aided geometric design, 1989, 6 : 323 - 358. 7 seidel h p. symmetric recursive algorithms for surfaces : b - patches and the de boor algorithm for polynomials over triangles
2三角b樣條曲面的曲率分佈具有「節點線」現象，也就是說在其曲率在三角面片的邊界上有「聚集」現象。 -
Convergence order of double variate combination trigonometric interpolation polynomials
二元組合型三角插值多項式的收斂階 -
Zonal polynomials with quaternion matrix arguments and their properties
四元數矩陣變元的帶狀多項式及其性質 -
For the dynamics of polynomials with higher degree, for example, the quar - tic polynomials, the branner - hubbard - yoccoz puzzle theory should be extended
對于更高次多項式，譬如四次多項式，可能有多個臨界點需要考慮，此時必須推廣branner - hubbard - yoccoz理論。 -
As to cyclic codes over finite chain rings, we study their stucture and develop the fourier transform method to finite chain rings. the permutation groups of cyclic codes and their extended codes are investigated using their mattson - solomn polynomials
對于有限鏈環上的循環碼，我們研究了它們的結構，並把傅立葉變換的方法推廣到有限鏈環，用循環碼的mattson - solomn多項式對循環碼及其擴展碼的置換群進行了研究。 -
The factorization of adjoint polynomials of graphs gs j1j2 jt and chromatically equivalence analysis
的伴隨多項式的因式分解及色性分析 -
Factorization of adjoint polynomials of kinds of graphs with chromatically equivalent analysis
若干圖簇的伴隨多項式的因式分解及色性分析 -
The factorization of adjoint of polynomials sg - class graphs and chromatically equivalence analysis
類圖簇的伴隨多項式的因式分解及色性分析
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