combinatorial problem造句
例句與造句
- This is a combinatorial problem in canonical form .
這是組合論中的典型問(wèn)題。 - Inter - relations among collaborative discussion , meta - cognitive control and successful solution in combinatorial problem
合作討論和元認(rèn)知監(jiān)控與排列組合問(wèn)題的解決 - Adleman , l . m . " molecular computation of solutions to combinatorial problems . " science 266 ( 5187 ) ( 11 nov 1994 ) : 1021 - 4
組合問(wèn)題的分子運(yùn)算解決方法. " 。期刊科學(xué)第266卷。第1024到1024頁(yè)。 - This paper presents the mathematical model and the general algorithms of transforming combinatorial problem into state space search
本文提出了將組合問(wèn)題歸結(jié)為狀態(tài)空間搜索問(wèn)題的數(shù)學(xué)模型和通用算法。 - Because the design of state space of the combinatorial problem is much easier than design of the searching algorithm , the present of the general searching algorithm is the apparent progress for the searching technology
因?yàn)榻M合問(wèn)題的狀態(tài)空間表示比原來(lái)的搜索求解容易的多，通用搜索算法的提出是搜索技術(shù)的一個(gè)明顯的進(jìn)步。 - It's difficult to find combinatorial problem in a sentence. 用combinatorial problem造句挺難的
- Supposed algorithm b is the concrete searching algorithm for the combinatorial problem p . the parameter of algorithm a corresponding to algorithm b is the algorithm that denotes the combinatorial problem p in the way of the state space
設(shè)b是求解組合問(wèn)題p的具體搜索算法，算法a對(duì)應(yīng)于算法b的參數(shù)就是用狀態(tài)空間表示組合問(wèn)題p的算法。 - The program of state space to solve one combinatorial problem is made up of the general searching module and one module of material problem . the different material problems have different modules , but the general searching module does not vary with the problems
一個(gè)組合問(wèn)題的狀態(tài)空間求解程序由通用搜索模塊加上一個(gè)問(wèn)題描述模塊組成，不同問(wèn)題具有不同的問(wèn)題描述模塊，通用搜索模塊不隨問(wèn)題的改變而改變。 - Problem c and problem d are also dual . they have a dual property that there are at least three " critical points " corresponding to an optimal straight - line in problem c and there are at least three " critical straight - lines " corre - sponding to an optimal point in problem d . from these properties , these four non - linear prob - lems could be transformed into combinatorial problems and could be solved by algorithms with polynomial - time iterations
問(wèn)題c和問(wèn)題d也是對(duì)偶問(wèn)題。問(wèn)題c和問(wèn)題d也有很好的對(duì)偶性質(zhì)：在問(wèn)題c中，對(duì)應(yīng)于一條最優(yōu)直線，至少存在三個(gè)“臨界點(diǎn)” ；在問(wèn)題d中，對(duì)應(yīng)于一個(gè)最優(yōu)點(diǎn)，至少存在三條“臨界直線” ?；谶@種性質(zhì)，這四個(gè)非線性優(yōu)化問(wèn)題便轉(zhuǎn)化為組合問(wèn)題，從而得到迭代次數(shù)為多項(xiàng)式的算法。 - The algorithm is based on the breadth - first search and optimized by ant algorithm . ants system is an artificial system based on the behavior of real ant colonies , which is often used to solve combinatorial problems , such as traveling salesman problem ( tsp ) . in ant colony system ( acs ) , a set of cooperating agents called ants cooperate to find good solutions to tsp
本算法基于寬度優(yōu)先并用螞蟻算法優(yōu)化，螞蟻算法是一種基于真實(shí)蟻群的人工智能系統(tǒng)，常用于解決組合優(yōu)化問(wèn)題，如旅行商問(wèn)題( tsp ) ，在螞蟻算法中一組螞蟻團(tuán)結(jié)合作，尋找tsp問(wèn)題的最優(yōu)解。 - Until now , this type of combinatorial problems are usually solved by linear programming , interger programming , analytical methods , heuristic methods and so on . but these methods have many disadvantages such as . low searching efficiency , converging slowly , converging to local optimization solution easily and not converging
本文針對(duì)目前對(duì)接入網(wǎng)優(yōu)化存在著缺乏有效算法的現(xiàn)狀，確定了采用高效的啟發(fā)式搜索算法? ?遺傳算法作為優(yōu)化算法，著重解決了遺傳算子的設(shè)計(jì)和實(shí)現(xiàn)問(wèn)題，并對(duì)算法進(jìn)行了改進(jìn)，取得了很好的效果。 - Since the development of the simplex method many people have contributed to the growth of linear programming by developing its mathematical theory , devising efficient computational methods and codes , exploring new applications , and by their use of linear programming as an aiding tool for solving more complex problems , for instance , discrete programs , nonlinear programs , combinatorial problems , stochastic programming problems , and problems of optimal control
由于單純形的發(fā)展，很多人致力于線性規(guī)劃的進(jìn)步，通過(guò)發(fā)展它的數(shù)學(xué)理論、設(shè)計(jì)高效的計(jì)算方法和規(guī)則、探索新的應(yīng)用，以及把線性規(guī)劃的使用作為解決更復(fù)雜問(wèn)題的輔助工具，比如，離散規(guī)劃，非線性規(guī)劃，組合問(wèn)題，隨機(jī)規(guī)劃問(wèn)題和最優(yōu)控制問(wèn)題。