空間離散 的英文怎麼說

中文拼音 [kōngjiānsǎn]
空間離散 英文
spatial spreading
  • : 空Ⅰ形容詞(不包含什麼; 裏面沒有東西或沒有內容; 不切實際的) empty; hollow; void Ⅱ名詞1 (天空) s...
  • : 間Ⅰ名詞1 (中間) between; among 2 (一定的空間或時間里) with a definite time or space 3 (一間...
  • : Ⅰ動詞1 (離開) leave; part from; be away from; separate 2 (背離) go against 3 (缺少) dispens...
  • : 散動詞1. (由聚集而分離) break up; disperse 2. (散布) distribute; disseminate; give out 3. (排除) dispel; let out
  • 空間 : space; enclosure; room; blank; interspace
  • 離散 : dispersed; scattered about; separated from one another; spread; debunching; straggling; fringing;...
  1. In this paper, a crank - nicolson mixed element method, a nonlinear galerkin mixed element method for the non stationary conduction - convection problems time second order accuracy fully discrete formats and a two - level mixed element method with backtracing for the stationary conduction - convection problems are presented and analyed, respectively, an error analysis are provided for the crank - nicolson method of time discretization applied to spatially discrete galerkin mixed element approximations of the nonstationary conduction - convection problems

    本文分別給出了非定常的熱傳導-對流問題的crank - nicolson混合元法時二階精度全格式,非線性galerkin混合元法時二階精度全格式以及定常的熱傳導-對流問題回溯二重水平法。討論了時上的crank - nicolson方法應用於非定常的熱傳導-對流問題的空間離散的galerkin混合元近似。
  2. Compared with octree data structure, the omni - tree data structure could reduce the meshes " total numbers and get better mesh quality. this paper uses cell - centered finite volume spatial discretization and four - stage runge - kutta time - stepping scheme with some convergence acceleration techniques such as local time stepping and enthalpy damping

    在流場計算中,本文採用格心格式的有限體積法用二階中心差分對歐拉方程作空間離散,用四步龍格庫塔方法作顯式時推進。
  3. In this paper, the upwind scheme and the central scheme are presented for solving 3 - d n - s equations using the cell - center finite volume spatial discretization and four - stage runge - kutta time stepping scheme, with standard convergence acceleration techniques such as local time stepping and implicit residual smoothing

    在n - s方程的數值計算上,採用了中心差分格式和迎風格式,用格心格式的有限體積法進行了空間離散,用四步龍格?庫塔法作顯式時推進,並採用了當地時步長和隱式殘差光順等加速收斂措施。
  4. By use of - perturbation method with spatial discretization, the hydraulic transient system controlled by quasilinear partial differential equation was converted to a time - continuous linear system, so that the inverse problem of hydraulic transients under limited pressure could be sol ed with the optimal control theory for time - continuous systems

    採用-攝動法並經過空間離散,將由擬線性偏微分方程式控制制的有壓瞬變流系統轉化為時連續線性系統,從而使有壓瞬變流限壓控制反問題能應用時連續系統最優控制理論來求解。
  5. In this paper, data acquisition and processing method is introduced, surface fitting and error estimation methods based on special scattered data is put forward

    本文介紹了三維坐標數據的採集和數據處理方法,提出了基於空間離散點坐標進行二次曲面擬合及其誤差評定的方法。
  6. In this work, we detailedly introduced the whole ideas of rkdg finite element method and the theory of constructing gas - kinetic schemes based on boltzmann equation. and then presented a kind of new computational method for solving id and 2d compressible euler equations, i. e. firstly, we discretize euler equations in the space with discontinuous galerkin finite element method ; secondly, we discretize temporal variable t with runge - kutta formula ; thirdly, for numerical fluxes constructing, we give two kinds of different numerical fluxes - kfvs and bgk numerical fluxes by using gas - kinetic schemes

    本文分別對rkdg有限元方法的整個思想和基於boltzmann方程的分子動力學格式的構造思想給予了詳細的介紹,並分別結合rkdg有限元方法與kfvs數值通量和bgk數值通量的構造方法,給出了一種求解一維、二維可壓縮流體力學方程組新的計算方法,即,我們先用斷有限元方法進行空間離散,然後再對所得到的半格式使用runge - kuttatvd方法進行時,得到全格式。
  7. Firstly, discrete methods of time and space in the dns are introduced in the present paper. and the procedure of solving the navier - stokes equation is also presented. in addition, ways of correcting time - splitting error and removing aliasing error in pesudospectral transform method are introduced too

    本文首先介紹了直接數值模擬中時空間離散的方法,並詳細介紹方程的求解的步驟以及偽譜法中混淆誤差產生的原因及其消除方法,並對時分裂法造成的度誤差的修正方法進行了簡要的介紹。
  8. Using the numerical computation method to simulate the pure air flowing in the plasma generator and using zero dimension theory and continuous medium hypothesis to establish the mathematical model of the plasma generator and applying the curvilinear coordinate to disperse the space of the plasma generator, applying simplec method to solve the set of discredited equations

    應用數值計算的方法模擬了等子發生器內部的純氣流動,應用零維理論分析模型和連續介質假設建立了描述等子發生器內部流動和傳熱的數學模型;採用貼體坐標系對等子發生器的流場進行空間離散;採用simplec演算法來求解方程,獲得流場的數值解。
  9. Reinforcement learning algorithms that use cerebellar model articulation controller ( cmac ) are studied to estimate the optimal value function of markov decision processes ( mdps ) with continuous states and discrete actions. the state discretization for mdps using sarsa - learning algorithms based on cmac networks and direct gradient rules is analyzed. two new coding methods for cmac neural networks are proposed so that the learning efficiency of cmac - based direct gradient learning algorithms can be improved

    在求解行為markov決策過程( mdp )最優策略的增強學習演算法研究方面,研究了小腦模型關節控制器( cmac )在mdp行為值函數逼近中的應用,分析了基於cmac的直接梯度演算法對mdp狀態空間離散化的特點,研究了兩種改進的cmac編碼結構,即:非鄰接重疊編碼和變尺度編碼,以提高直接梯度學習演算法的收斂速度和泛化性能。
  10. On the base of analysis of hydrologic geology from aquifer distribution, boundary conditions and dynamic characters etc. in the research area, the paper sums up the hydrologic geologic condition, builds up the conceptual model of groundwater resource evaluation and presents 2d calculation model, as well as numeric solution and computing flow chart. after introducing general solutions of mathematic models and implementation method of rectangular grid, the paper realizes the automatic technique of spatial dispersion rectangular grid of evaluation models based on gis. finally, the paper fulfills the integration of gis with groundwater resource evaluation models from gis - based basic management information, spatio - temporal dispersion of models, definition of subprogram and visual evaluation of parameters, as well as models simulation etc., and visualizes the results of evaluation models

    論文以地下水超采?地下水降落漏斗?地面沉降現象較為嚴重的常州、武進地區作為研究評價區域,在對評價區域的含水層分佈、邊界條件和動態特徵等水文地質條件分析的基礎上,概化了其水文地質條件,構建了相應的地下水資源評價概念模型與數學模型,並給出其數值解法和相應的計算流程;論文在介紹數學模型的兩種常用數值解法和模型空間離散的矩形網格生成技術的基礎上,實現了基於gis的評價模型空間離散矩形網格的自動生成;最後,論文從基於gis的評價模型基本信息管理、模型方法、子程序包與模型計算參數可視化賦值、模型的擬合等方面實現了gis與評價區域的地下水資源評價模型的集成,並將模型評價結果可視化。
  11. The mathematical model based on gis is built, and the interface program of data conversion between the two models is designed, and the spatial discretion of the computational domain is discussed

    在此基礎上,建立了基於gis的泥沙數學模型,設計了兩種模式數據交換的介面程序,探討了泥沙模型計算域空間離散問題。
  12. In this dissertation, finite volume method, explicit runge - kutta time - marching scheme and " dual - time stepping method " are employed to solve the governing equations. both inviscid and viscous steady flows around two - dimensional cylinder, flat - plate and airfoils are simulated, and unsteady flows for airfoil in arbitrary motion are also calculated

    控制方程採用中心格式有限體積法進行空間離散,對于定常流動,運用runge - kutta顯式多步法進行時推進求解,非定常流動採用隱式時的「雙時法」 ( dual - timesteppingmethod )進行推進求解。
  13. The conception of the object - space separating modeling technique based on the triangular grids is introduced, and simplification calculation of the points of intersection between semi - finished material and cutting scanning body brings forward, which reduces calculation quantities in simulation, increases the speed of simulation and optimizes the effect of simulation

    重點介紹了基於三角網格的物體空間離散建模概念,提出了刀具和毛坯求交計算的優化方法。建模方法和求交演算法的優化減小了模擬過程中的計算量,提高了模擬的速度,優化了模擬的效果。
  14. In this work, the space is discretizied using tetrahedral meshing grid, and the flow is described by indoor zero equation model, and simple algorithm is applied

    本文採用四面體網格對空間離散,紊流模型採用室內零方程模型,選用smple演算法。
  15. The concept of rsdd can solve the conflict between the infinite precision real numbers of spatial object and the finite precision number systems of computers. then we can preserve the closure of spatial operations and rsdd spatial data types. for the closure of spatial operations about ros, we have studied the intersection between rpos and gained the restructure algorithms, i. e., redraw a rpo - line, reconstruct a rpo - plane, and reconstruct a rpo - solid

    為了保證基於rsdd對象ros在進行幾何運算時的封閉性,論文研究了對均勻空間離散域基本對象相交情形的調整演算法(重畫一條線、重構一個面和重構一個體)以及對均勻空間離散域對象的操作演算法(插入一個rpo - point的演算法、插入一條rpo - line的演算法、插入一個rpo - plane的演算法和插入一個rpo - solid的演算法) 。
  16. The method of generating elements and nodes automatically by reading coordinate data on surface of bus body is introduced and realized to discrete the topology space of three - dimensional turbulent flow field around buses

    客車周圍流場三維湍流數值模擬的空間離散化研究實現了由車身外表面點坐標數據文件自動剖分生成單元、節點和邊界條件的方法。
  17. Three spatially discrete schemes about the convection terms of the n - s equations : the centered difference with artificial viscosity by jameson, the van leer scheme of flux vector splitting, and the roe scheme of flux difference splitting are studied respectively

    3研究了n - s方程組中對流項的三種空間離散格式:改進的jameson中心+人工粘性格式、通量矢量分裂類vanleer格式和通量微分分裂類roe格式。
  18. The main numerical method of this code is coming from scheme ( jameson, schimit and turkel ) : using cell - centered finite volume method as spatial discretization tools, and a system of ordinary differential equations for time variable is obtained, which is solved by utilizing five - step runge - kutta scheme as time marching method, introducing artificial dissipation to damp high frequency oscillations near the shock and stagnation point

    本論文採用歐拉方程作為控制方程,利用中心有限體積法進行空間離散,得到對時變量的常微分方程組,採用龍格庫塔多步法進行時積分,加入人工粘性以消除激波和駐點附近的壓力振蕩等方法來對naca0012翼型的實際流動進行并行數值模擬。
  19. The difficulties encountered when measuring the jumping and space isolated shape by traditional methods are surmounted and the these shapes can be measured easily, in addition to other complicated shape can also be measured successfully by our method

    該方法克服了已有三維測量方法在測量突變和空間離散物體中遇到的困難,除能精確測量一般面形外,特別適合測量突變和空間離散面形。
  20. The fem is a method of which transform the partial differential - coefficient equation ' s initial and boundary value issue to ordinary differential - coefficient equation ' s initial and boundary value problem ( after space disperse ) or a set of regular algebra equation

    有限元法在數學上是將偏微分方程的初邊值問題劃歸一組常微分方程的初值問題(在空間離散化之後)或一組規則代數方程。
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