黎曼 的英文怎麼說
中文拼音 [límàn]
黎曼
英文
bernhard riemann-
Our goal in this paper will be to review jiang ' s achievements from his disproof of rh to his establishment of the new number theory
本文的目的是審視蔣（春暄）的成就，自他否定黎曼假設開始，到他創立的新數論。I will try myself furthermore to obtain a disproof of rh that is entirely information theoretic but for this i have still to wait to develop a broader mathematical theory of information
我自己將進一步努力獲得完全信息理論性對黎曼假設的否定，但為此我還必須等待開發出更為廣泛的信息數學理論。High - order decay estimates of solutions to the riemann problem of the inviscid burgers equation
方程黎曼問題光滑近似解的高階衰減估計( 2 ) the liman problem is normally adopted to check the liability of numerical method. the calculation error was within 9 % by comparison with the theoretic solutions of liman problem in the following case, the dimensionless calculation length was 2 with high pressure zone 0. 8, and the dimensionless state parameters were p1 = 2, p2 = 1, p1 = p2 = 1, u1 = u2 = 0. experiment results in literature [ 8 ] were used to check the adaptability of the numerical model developed here for unconfined gas cloud explosions and the calculation error was within 13 %
（ 2 ）數值方法的可靠性通常用黎曼問題的解析解檢驗，本文以無量綱計算區長度為2 ，高壓區長度為0 . 8 ，狀態參數為p _ 1 = 2 ， p _ 2 = 1 ， _ 1 = _ 2 = 1 ， u _ 1 = u _ 2 = 0條件下的黎曼問題解析解對所編制的爆炸場計算程序進行了考核，結果表明該程序的計算誤差在9以內；為考核本文計算模型預測開敞空間氣雲爆炸的適用性，以文獻[ 8 ]的實驗數據進行了校核，計算誤差在13以內。After constrcting the perfective space, prove that this space is just the space of lebesgue integratiable function, thus explain that lebesgue integral is the form of the perfective riemann integral
在構造了完備化空間之後，證明了該空間就是勒貝格可積函數空間，從而說明了黎曼積分的完備化形式是勒貝格積分。This paper deals with the regular curves in a riemannian manifold with constant sectional curvature and the affine starlike curves in r2, r3 and r4
本文研究了具有常截面曲率的黎曼流形中的正則曲線及二、三、四維空間中的仿射星形曲線。Wiles and / or they must also prove the riemann hypothisis ! !
威爾斯和或他們還必須證明黎曼假設！ ！ ！In this papaer, a note about the proof of the chain rule in the book 《 an introduction to differentiable manifolds and riemannian geometry 》 is offered
給出了《微分流形與黎曼幾何引論》一書中關于鏈法則證明的一個注記The complete open nonnegatively curved riemannian manifolds with souls of codimension one
核心的余維數為1的具非負曲率完備非緊黎曼流形Continuity, integrability and differentiability of riemann function are discussed ; especially, the non - differentiable properties on [ 0, 1 ] are proved, and dirichlet ' s function is comparated with it
摘要從黎曼函數的簡單特徵入手討論它的連續性、可積性、可導性，特別是證明了黎曼函數在區間[ 0 ， 1 ]上處處不可導，並結合狄利克雷函數加以引申和推廣。Maximal and minimal value principle of differentiable functions on noncompact complete riemannian manifold
非緊完備黎曼流形上可微函數的極值原理The second part consist of chapter four. in chapter one, we study the energy density of harmonic map from finsler manifold and generalize classical result in [ se ]. in chapter two, we obtain lower estimates for the first eigenvalue of the laplace operator on a compact finsler manifold, and it generalize lichnerowicz - obata theorem [ li ] [ ob ]. in chapter three, we derive the first and second variation formula for harmonic maps between finsler manifolds. as an application, some nonexistence theorems of nonconstant stable harmonic maps from a finsler manifold to a riemannian manifold are given
第一章討論finsler流形到黎曼流形調和映射的能量密度的間隙性，推廣了[ se ]中的結果。第二章對緊致finsler流形上laplace運算元的第一特徵值的下界作了估計，推廣了黎曼流形上的lichnerowicz - obata定理[ li ] [ ob ] 。Harmonic maps between riemannian manifolds are very important in both differential geometry and mathematical physics. riemannian manifold and finsler manifold are metric measure space, so we can study harmonic map between finsler manifolds by the theory of harmonic map on general metric measure space, it will be hard to study harmonic map between finsler manifolds by tensor analysis and it will be no distinctions between the theory of harmonic map on finsler manifold and that of metric measure space. harmonic map between riemannian manifold also can be viewed as the harmonic map between tangent bundles of source manifold and target manifold
黎曼流形間的調和映射是微分幾何和數學物理的重要內容。黎曼流形和finsler流形都是度量空間，自然可利用一般度量空間調和映射的理論討論finsler流形間的調和映射。但由於控制finsler流形性質的各種張量一般情況下很難應用到一般度量空間調和映射的理論中，使得這樣的討論大都是形式上的，並與一般度量空間調和映射的理論區別不大。Finte function, the typical representative of many - valued function, is clearly and vividly exposed its complicated alternative character by riemann surface and is thoroughly discussed the key points and the process of monodromic branch ceded from many - valued function
摘要通過討論多值函數的典型代表根式函數，運用黎曼面，清晰、形象地揭示多值函數復雜的變換特性，並論述分出多值函數的各單值分支的關鍵問題及其方法。Suanifolds with the vanishing normal curvature tensor in locally syetric space
局部對稱黎曼流形中法曲率張量場消失的子流形If any mathematician disagrees with this, then please answer this question : if it is acceptable for wiles to use rh, an unproved hypothesis, to prove flt, then can wiles now also to use flt in reverse to prove the unproved rh
如果任何數學家對此不同意，那麼請回答這樣一個問題如果能夠接受懷爾斯使用黎曼假設，一個未經證明的假說假設，對費馬大定理進行證明的話，那麼由於同樣理由，懷爾斯現在是否也可以用費馬大定理反過來證明尚未證明的黎曼假設？On generalized non - ordinary riemann integrals
關于廣義非正常黎曼積分的注記Also, general relativity defines non - inertia space - time as a space of riemann. for riemann space has positive curvature, we have to doubt about where the minus curvature space is
廣義相對論把非慣性時空定義為黎曼空間，但由於黎曼幾何是正曲率空間，既然廣義時空是對稱的，我們必然要問，負曲率空間到哪去了？The two - dimensional flow - pollutant riemann approximate solvers model has been analyzed and applied to treat the calculation of the mass and momentum fluxes by finite volume method based on some recent results on hydro - dynamic model of shallow water
本文從淺水動力學模型研究現狀和發展趨勢出發並結合水環境規劃管理的實際需要，分析研究了二維水流水質黎曼近似解模型。Now let us discuss the analyzation of deflected space - time according to cauchy - riemann function
以下討論偏轉時空的解析性問題，根據柯西-黎曼方程cauchy - riemann分享友人