階算法的英文

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用"階算法"造句

order algorithm

階: steps; stairs
算法: algorithm
高階算術(shù)級(jí): arithmetic series of higher order; arithmeticseriesofhigherorder
算法: algorithm◇算法語(yǔ)句 algorithmic statement; 算法語(yǔ)言 algorithmic language (algol)
二階算術(shù)的子系統(tǒng): subsystems of the second-order arithmetic

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Solutions to problems of algorithms for degree elevation of b - spline curves
樣條曲線(xiàn)升階算法中問(wèn)題及其解決辦法
A great lot of analysis and experimental results indicate that the experiential formula can give more exact order than traditional methods , such as a1c , b1c , cat and svd
大量的試驗(yàn)與計(jì)算機(jī)仿真表明，該經(jīng)驗(yàn)公式在短信號(hào)的分析中優(yōu)于傳統(tǒng)的信息量準(zhǔn)則以及基于線(xiàn)性代數(shù)方法的奇異值分解( svd )定階算法。
Sa is a stochastic optimization technique and a zero - order algorithm requiring no derivative information and has been used extensively to solve continuous , ordered discrete and multi - modal optimization
模擬退火法( kirkpatrick等， 1983 )是一種隨機(jī)的優(yōu)化技術(shù)，它是零階算法，不需要導(dǎo)數(shù)信息，廣泛地用于解決連續(xù)的、有序離散及多模態(tài)優(yōu)化問(wèn)題。
In the use of the recurrence definition and the matrix presentation of nurbs curve , the algorithm of curve is outlined from the correspondent algorithm of b - spline , concerning on the evaluating , derivative , integral , knots inserting and degree elevating
利用nurbs曲線(xiàn)基函數(shù)的定義和nurbs曲線(xiàn)的矩陣表示，從b樣條的相關(guān)算法出發(fā)，可解決nurbs曲線(xiàn)的求值、求導(dǎo)、求積算法和nurbs曲線(xiàn)的節(jié)點(diǎn)、升階算法等問(wèn)題。
According to the different ocean environment , range dependent and range independent inversion are studied and the inversion results are analyzed . ( 4 ) in order to reduce the snapshots needed by passive localization in complex ocean environment , reduced rank amfp frame is founded and many algorithms are compared . in mismatch environment , two robust amfp algorithms are compared
為了降低被動(dòng)定位對(duì)快拍數(shù)的要求，建立了降階自適應(yīng)匹配場(chǎng)處理的通用結(jié)構(gòu)，比較分析了多種降階算法；對(duì)環(huán)境參數(shù)失配條件下的兩種穩(wěn)健amfp算法進(jìn)行了性能對(duì)比；采用運(yùn)動(dòng)補(bǔ)償?shù)姆椒ㄌ岣弑粍?dòng)定位的精度；并采用實(shí)測(cè)數(shù)據(jù)對(duì)各種方法進(jìn)行了評(píng)估。

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階算法的英文

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