1) Taylor paradigm
泰勒范式
2) Taylor formula
泰勒公式
1.
Improved Taylor formula and its numerical simulation;
改进的泰勒公式及其数值验证
2.
Taylor Formula Applied in Deciding the Covergence and Divergence of Infinite Series and Improper Integral;
泰勒公式在判断级数及积分敛散性中的应用
4) Taylor expansion
泰勒展式
1.
We use the Taylor expansion to analyze the signature space,which is obtained from calculating the input-output cross-correlation of the DUT(Device Under Testing),to get the delay time of signature-pair.
在通过计算输入和输出的互相关函数得到特征空间的基础上,我们运用泰勒展式分析特征空间得到测试对的测试时延。
2.
We can popularize real analysis to complex analysis by the Taylor expansion of analytic function and Laurent expansion in function of the complex variable.
在复变函数中,以解析函数的泰勒展式与洛朗展式为工具,可以把实分析中的罗必达法则推广到复分析中来,用此法则可以解决未定型00,∞∞,0。
5) Tyler model
泰勒模式
1.
Used method of data collection,"Tyler model" and China s Sports New Curriculum for the collection,clear both their intrinsic significance,discovered "Tyler model," Curriculum to give teachers a lot of room for New Curriculum sports and physical education teachers were given more rights.
采用资料收集法对"泰勒模式"和我国的体育新课标进行收集,明确二者各自的内在意义,发现"泰勒模式"课程观给予教师很大的空间,而体育新课标中给予体育教师更多的权利。
6) Taylor expansion
泰勒展开式
1.
Taylor expansion gives proof to the uniqueness theorem and the maximum modules principle, which is simple and clear at a glance, compared with the traditional proo
利用泰勒展开式证明了唯一性定理,最大模定理,与传统证明相比,具有简单、一目了然的特点。
2.
This paper is devoted to the study of the Taylor expansions of smooth functions on groups of Heisenberg type G , the Taylor expansions of smooth functions onG× R+ , and then existence and uniqueness for viscosity solutions of a kind of partialdifferential equations on groups of Heisenberg type.
本文研究了海森堡型群上一类Hamilton-Jacobi方程粘性解的存在性和唯一性,给出了光滑函数在海森堡型群G上的泰勒展开式和光滑函数在G×R~+上的泰勒展开式。
3.
By making use of the integral property of geometrically convex functions and geometrical convexity of the two exponential functions,this paper obtains two new estimation formulas of the remainder term in Taylor expansion of ex(x>0) and e-x(x>0),and two new inequalities.
利用几何凸函数的积分性质和二个指数函数的几何凸性,分别得到了ex(x>0)和e-x(x>0)的泰勒展开式余项的一个新的估计,得出了两个新的不等式,应用这两个新的不等式可以有效地改进一些影响较广的已知结果,并且对具有同样性质的祁锋不等式给出一个简证。
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