approximation theory中文是什么意思

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中文翻譯
造句

逼近理論
近似理論
近似值理論

approximation n. 1.接近；近似。 2.【數(shù)學(xué)】近似值。 3.概算， ...
theory n. 1.理論，學(xué)理，原理。 2.學(xué)說，論說 (opp. ...
journal of approximation theory 近似論雜志
second-order approximation theory 二級(jí)近似理論
theory of spline approximation 樣條逼近理論
transonic approximation theory 跨音速近似理論
approximation n. 1.接近；近似。 2.【數(shù)學(xué)】近似值。 3.概算，略計(jì)。 successive approximations 逐次近似計(jì)算法。 be a very close approximation to 很接近于…。
approximation approximation 近似，逼近
acoustic approximation 聲學(xué)近似
adiabatic approximation 絕熱近似法
allowable approximation 容許近似值
alternative approximation 交互近似法
analog approximation 模擬近似
analytical approximation 解析近似
approx approximation 近似.略計(jì)
approximation algorithm 近似算法
approximation algorithms 第三十五章近似算法
approximation and correction 近似與校正
approximation andcorrectionon 近似與校正
approximation by excess 過剩逼近
approximation by polynomial 多項(xiàng)式逼近
approximation calculus 近似計(jì)算
approximation coefficient 近似系數(shù)
approximation conditioning 近似條件作用
approximation curve 近似曲線

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The approximation theory on the p - adic walsh - fourier riese average
級(jí)數(shù)黎斯平均的逼近定理
In the second chapter , the approximation theories of modified baskakov - beta operators are investigated
第二章研究修正的baskakov ? beta算子的逼近定理。
In chapter two , the basic knowledge related to panel display drive technology and chromaticity is introduced . some terminology of functions approximation theory is presented
第二章介紹了有關(guān)平板顯示器驅(qū)動(dòng)技術(shù)的基本原理和顯示色度學(xué)相關(guān)的基礎(chǔ)知識(shí)，同時(shí)給出函數(shù)逼近理論的基本概念。
The study of direct and inverse theorems on the approximation of linear operators to functions in normed linear spaces is an important subject in the approximation theory . it is significant in theory and application
線性算子對(duì)賦范線性空間中函數(shù)逼近正逆定理的研究是逼近論中重要的研究課題之一，在理論和實(shí)際應(yīng)用上都具有重要的意義。
The main research work involves : ( 1 ) based on first order ode ( ordinary differential equation ) approximation theory and hopf bifurcation theory , the nonlinear motion stability of the train is studied emphatically
本文所做的主要工作有： ( 1 )基于常微分方程的一次近似理論和hopf分叉理論，重點(diǎn)研究了列車(車輛)系統(tǒng)的非線性運(yùn)動(dòng)穩(wěn)定性。
In addition , the paper makes relatively in - depth analyses on the function approximation theory of radial basis function neural networks and the stability of the adaptive controller based on radial basis function neural networks
此外，本文對(duì)徑向基函數(shù)神經(jīng)網(wǎng)絡(luò)的函數(shù)逼近理論以及基于徑向基函數(shù)神經(jīng)網(wǎng)絡(luò)的自適應(yīng)控制器的穩(wěn)定性作了較深入的分析。
The other , called " integral method " , is got by converting the problem to degree reduction of bi - variable polynomials with upper bounds using approximation theory and the relationships between chebyshev bases and bernstein bases
另一個(gè)是將問題轉(zhuǎn)化為二元多項(xiàng)式的保上界降階問題，再由近似逼近理論和chebyshev基與bernstein基的轉(zhuǎn)換關(guān)系，求得區(qū)間有理bezier曲面的降階逼近的“整體法” 。
The purpose of this dissertation is to study the problems of driving algorithm of high quality image display in panel display devices , and adjustment of color based on the virtual gamut transformation with merging approximation theory as essential means
本論文的目的是以擬合逼近理論和顯示色度學(xué)為基礎(chǔ)，研究平板顯示器高質(zhì)量的圖形、圖像顯示驅(qū)動(dòng)算法和基于準(zhǔn)虛擬色度空間變換的顏色修正方法及其在高清晰度平板顯示器中的應(yīng)用。
Absorbing the idea of the reference [ 3 ] and based on paper [ 2 ] , the approximation theories of the global and pointwise of r + s order derivatives are obtained in the first part ; in the second part , the inequality of stechkin - marchaud type of generalized baskakov is studied
第一節(jié)吸收[ 3 ]的思想，在[ 2 ]的基礎(chǔ)上得到了廣義baskakov算子r + s階導(dǎo)數(shù)的點(diǎn)態(tài)和整體的逼近定理；第二節(jié)研究了廣義baskakov算子的stechkin ? marchaud型不等式。
Then based on kirchhoff approximation theory , the formula of the coherent and incoherent scattering intensity of plane wave from two dimensional dielectric normally distributed rough surface are derived , and the scattering intensity of a planar , rough surface of unit area
然后從粗糙面散射kirchhoff標(biāo)量近似理論出發(fā),得到了平面波對(duì)高斯分布的二維隨機(jī)粗糙面的相干散射和非相干散射強(qiáng)度表達(dá)式,并給出了單位面積粗糙面非相干散射的表達(dá)式。

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百科解釋

In mathematics, approximation theory is concerned with how functions can best be approximated with simpler functions, and with quantitatively characterizing the errors introduced thereby. Note that what is meant by best and simpler will depend on the application.

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