elliptic integral 中文意思是什麼

elliptic integral 解釋
橢圓積分
  • elliptic : adj. 1. 橢圓(形)的。2. 省略法的;有省略處的。adv. -tically
  • integral : adj 1 完全的;缺一不可的,主要的。2 【數學】整的,積分的。n 全體,整體;【數學】積分。 definite i...
  1. Application of elliptic integral calculus in computing magnetic induction intensity

    橢圓積分在求磁感強度上的應用
  2. The natural integral equation and poisson formula of an elliptic system on the upper - half plane

    上半平面上的第一類橢圓型方程組的自然積分方程
  3. A presentation of the fundamentals of modern numerical techniques for a wide range of linear and nonlinear elliptic, parabolic and hyperbolic partial differential equations and integral equations central to a wide variety of applications in science, engineering, and other fields

    本課程講授求解不同線性及非線性橢圓、拋物線及雙曲線偏微分方程式與積分方程式等之現代數值技巧基礎,並強調在許多科學、工程及相關領域上的應用。
  4. The product theorem of asymptotic expansions of the energy integral for elliptic partial differential equations

    橢圓型方程能量積分漸近展開的乘積定理
  5. The application of legendre elliptic integral function in physics

    橢圓積分在物理學中的應用
  6. Complete elliptic integral

    完全橢圓積分
  7. The calculations of some electrostatic and magnetostatics problems by means of elliptic integral

    利用橢圓積分法計算某些電磁場問題
  8. Oscillation criteria related to integral averaging technique for quasilinear elliptic equations

    二階擬線性橢圓型方程振動性的積分平均方法
  9. Estimation of an elliptic integral

    路徑積分描述
  10. In particular, its application to partial differential equation, which is concerned by more and more mathematicians, is a very active branch in mathematics research at present. for example, the calderon - zygmund operators of the third era and t ( 1 ), t ( b ) theorem offer the theoretic base of potential method to solve a class of elliptic boundary problems in non smooth domains [ 46 ] ; on the other hand, the lp - lq estimates and space - time estimates of the linear evolution equations offer the nonlinear evolution equations new work spaces, which is established by the estimates of oscillatory integral and potential

    例如第三代calderon - zygmund運算元及t ( 1 ) , t ( b )定理,對于非光滑區域上的一類橢圓邊值問題,提供了用位勢求解的理論基礎[ 46 ] ;又如以振蕩積分估計及位勢估計為基礎,建立線性發展方程的l ~ p - l ~ q估計以及相應的時空估計,為研究發展型方程提供了新的工作空間,這方面的工作參見t
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