quadratic polynomial中文什么意思

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用"quadratic polynomial"造句

二次多項(xiàng)式
四邊形

quadratic: adj. 1.【數(shù)學(xué)】二次的。 2.方形的。 n. 1. ...
polynomial: adj. 1.【動(dòng)、植】多詞學(xué)名的。 2.【數(shù)學(xué)】多項(xiàng)式 ...
quadratic homogeneous polynomial: 二次齊次多項(xiàng)式
quadratic: adj. 1.【數(shù)學(xué)】二次的。 2.方形的。 n. 1.【數(shù)學(xué)】二次方程式；二次項(xiàng)。 2.〔pl. 作單數(shù)用〕【數(shù)學(xué)】二次方程式論。
polynomial: adj. 1.【動(dòng)、植】多詞學(xué)名的。 2.【數(shù)學(xué)】多項(xiàng)式的。 n. 1. 【動(dòng)、植】多詞學(xué)名。 2. 【數(shù)學(xué)】多項(xiàng)式。 a polynomial expression 多項(xiàng)式。

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A - optimal design for duality quadratic polynomial regression models in circle region
圓域上的二元二次多項(xiàng)式回歸模型的最優(yōu)設(shè)計(jì)
In the case ( 3 ) . we also have that each critical component and its inverse images under iterations are homeomorphic to the filled julia set of a quadratic polynomial with connected julia set . each of the other components of a ' ( / ) is a single point
對(duì)于（ 3 ），我們進(jìn)一步有：填充juia集包含臨界點(diǎn)的周期分支及其迭代逆象同胚于一個(gè)有連通julia集的二次多項(xiàng)式的填充julia集，而其他分支都是單點(diǎn)。
Yoccoz introduced a powerful puzzle technique and obtained the result that if the quadratic polynomial pc ( z ) with , which has no indifferent cycle , is not infinitely renormalizable , then the julia set j ( pc ) of pc is locally connected while dm is also locally connected at c
利用這個(gè)技巧，他得到了對(duì)c m ，如果二次多項(xiàng)式pc ( z )不是無窮可重整化的，并且沒有拋物周期點(diǎn)，那么julia集j ( pc )是局部連通的，并且m在c也是局部連通的。
At the end of the last century , c . j . yoccoz is made significant contributions to the theory of complex dynamics , one of which is the study of the local connectivity of the julia sets of quadratic polynomials pc ( z ) = z2 + c and the mandelbrot set m . in his work
C yoccoz對(duì)復(fù)動(dòng)力系統(tǒng)理論作出了重要的貢獻(xiàn)，其中之一就是對(duì)二次多項(xiàng)式pc ( z ) = z ~ 2 + c的julia集和mandelbrot集m的局部連通性的研究。在他的工作中， yoccoz引進(jìn)了一種強(qiáng)有力的方法? ?拼圖技巧。
In the late part of the active developing period , the temporal variation of sediment concentration and sediment transport ratio of each rainfall can be expressed by exponent function and the variation presents quadratic polynomial function in the stable developing period . the spatial variation character of sediment yields with space of the experimental watershed model . the active position of soil erosion and sediment yield of the experimental watershed model changes from the downside to the upside with the developing process of the watershed model
流域模型侵蝕產(chǎn)沙空間變化特征侵蝕產(chǎn)沙的活躍部位隨流域模型發(fā)育過程呈現(xiàn)由流域模型下部逐漸向上部發(fā)展特征，其中流域模型下中部為發(fā)育初期時(shí)段和發(fā)育活躍時(shí)段侵蝕產(chǎn)沙的活躍部位，流域模型上部是發(fā)育穩(wěn)定時(shí)段侵蝕產(chǎn)沙的活躍部位。