weierstrass 中文意思是什麼
weierstrass
解釋
魏爾施特拉斯-
Through weierstrass circle of students the importance of uniform convergence was made known.
通過威阿斯塔斯周圍的學生，人們知道了一致收斂性的重要性。 -
In 1869 charles méray, the french counterpart of weierstrass, gave a definition of the irrationals.
1869年CharlesMeray，作為Weierstrass的法國對等人物，給出無理數的一個定義。 -
In 1869 charles m ray, the french counterpart of weierstrass, gave a definition of the irrationals
1869年charles meray ，作為weierstrass的法國對等人物，給出無理數的一個定義。 -
( 5 ) the constructively sufficient conditions of the approximating c1 functions and the explicit formula dealing with the approximation precision and the number of fuzzy rules are given for one kind of general fuzzy systems, using the methods different from the former ones which are based on the stone - weierstrass theory, therefore, the constructively sufficient conditions are also generalized from polynomial function to c1 function
（ 5 ）針對一類一般的模糊系統，採用與通常的基於stone - weierstrass定理證明模糊逼近器不同的方法，首次給出了它們逼近c ~ 1函數的構造性充分條件，並給出了逼近精度與模糊規則條數之間關系的顯式表達式 -
Fortunately, we have contrived mathematics in which the definition of limit is given by great mathematicians louis cauchy and weierstrass, and what surprises us is that the demon has a seraphic appearance
這個「魔鬼」無處不在，數學家們歷經千年的磨礪，直到19世紀柯西和魏爾斯特拉斯給出極限的精確定義，才完成「降魔」過程，令人驚異的是它竟然有著天使一樣美麗的臉龐。 -
Futhermore, fractal analysis has achieved some important development. several fractal functions, such as the weierstrass functions, the besicovitch functions, the rademacher functions, the takagi functions, etc, and their graph dimensions and fractal properties are investigated extensively due to the special fractal structures
幾個分形函數， weierstrass函數， besicovitch函數， rademacher函數， takagi函數等，由於它們所特有的分形性質，在分形研究中佔有重要地位，因此，它們的分形維數、圖象模擬的研究，也成為當前的重要課題。 -
Uniform approximation for combinations of gauss - weierstrass operators
運算元線性組合的一致逼近 -
The paper combines artificial neural network, fuzzy inference system, system identification, and does a thorough research on fuzzy - neural network. the research results are as follows : in this paper, we propose a new neuro - fuzzy systems with laplace ( probability density function ) membership function, and proved its universal approximation property by using weierstrass theorem. we get excellent modeling results for nonlinear systems by applying the new neuro - fuzzy model
本文融合了人工神經網路、模糊推理系統、系統辨識等理論，並圍繞神經網路和模糊推理的結合體? ?模糊神經網路，展開了深入地研究，主要完成了如下研究工作：本文提出一種新型的帶laplace （概率密度函數）型隸屬函數的模糊神經網路模型，並應用微分中值定理和weierstrass定理證明它的通用逼近性。
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