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elliptic modular function相关的网络例句

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与 elliptic modular function 相关的网络例句 [注:此内容来源于网络,仅供参考]

Petiole 2.5-3.5 cm; leaf blade elliptic, lanceolate, or elliptic-lanceolate, 9-20 × 3.5-8 cm, abaxially nearly glabrous, adaxially glabrous, lateral veins 7-9 on each side of midrib, curved upward, connected near margin, base obtuse or nearly rounded, apex acute. Inflorescence paniculate, 4-10 cm, densely many-branched. Calyx reddish, divided almost to base, pubescent abaxially, lobes oblong-lanceolate or oblong-elliptic, 4-6 mm, stellately spreading, margins ciliate, apex obtuse or minutely mucronate.

叶柄2.5-3.5厘米;叶片椭圆形,披针形,或椭圆状披针形, 9-20 * 3.5-8 厘米,背面近无毛,正面无毛,侧脉7-9在中脉每边各,向上弄弯,连结接近边缘,花序圆锥状,4-10厘米,密被多分枝。

This thesis consists of three chapters .In chapter one , the distributions of the last exit time and the corresponding results of Brownian motion in Markov process are introduced ,and previous remarkable achievements on the excursion of Brownian motion are numerated too ,also ,we introduce the main results and the history of elliptic diffusion process; In chapter two ,we summarily describe the excursion in Markov process and the result of the first hitting time of the elliptic diffusion process ; In last chapter ,we study estimates for the distributions of above three maximum excursions and minimum excursion in the elliptic diffusion process on R (d≥3), which leads the excursion of Brownian motion on ball on R (d≥3) to become a particular case .

全文共分三章,第一章介绍对称Markov过程中布朗运动的未离时分布及相关研究结果,列举了前人对布朗运动的游程问题的研究成果,并用较多篇幅介绍了一类特殊且非常重要的扩散过程——一致椭圆扩散过程的研究历史和本文的主要研究结果;第二章介绍Markov过程有关停时及游程的概念,叙述了一致椭圆扩散过程的定义,并给出了一致椭圆扩散过程有关首中时的结果;第三章是本文的核心部分,详细讨论了暂留一致椭圆扩散过程关于R~d(d≥3)上球的三类极大游程和极小游程的分布估计,使得布朗运动关于球的游程问题成为特例。

Leaves narrowly rectangular-elliptic, narrowly ovate-elliptic to elliptic-oblanceolate; secondary veins 5-7 pairs; valves without transverse rugae.

狭的叶矩形的椭圆形,狭卵形椭圆形倒披针形到椭圆形;次脉5-7 对;没有横裂的皱纹的裂爿。 22 C。 hindsii 青江藤

Leaf blade elliptic or elliptic-lanceolate, rarely ovate-elliptic

叶片椭圆形或椭圆形披针形,很少卵状椭圆形 20 P。

Leaves opposite, usually in many pairs; stipules small; petioles short, connate at base, forming a short sheath; leaf blade elliptic, ovate-elliptic, or elliptic-lanceolate, margin serrate, with 1 gland at serrate tip.

叶对生,通常有多对;托叶小;叶柄短,在基部的合生,形成一短鞘;叶片椭圆形,卵状椭圆形,或椭圆形披针形,边缘有锯齿,在有锯齿端部的具1腺体。

Leaves 2-6 × 1-5 cm, elliptic, ovate-elliptic, or oblong-elliptic, apex obtuse; inflorescence narrow.

叶 2-6 * 1-5 厘米,椭圆形,卵状椭圆形,或长圆状椭圆形,先端钝;花序狭窄。

The program is divided into five blocks: the main function, contracting keys function, numbers and decimal memory function, processing function, the value function, display function,rest function and positive and negative function.

将程序分为五个模块:主函数、判键函数、数字和小数点存储函数、运算处理函数、求值函数、显示函数、正负和清零处理函数。

Special attributes: func doc or doc is the function's documentation string, or None if unavailable; func name or name is the function's name; module is the name of the module the function was dened in, or None if unavailable; func defaults is a tuple containing default argument values for those arguments that have defaults, or None if no arguments have a default value; func code is the code object representing the compiled function body; func globals is the dictionary that holds the function's global variables — it denes the global namespace of the module in which the function was dened; func dict or dict contains the namespace supporting arbitrary function attributes; func closure is None or a tuple of cells that contain bindings for the function's free variables.

func defaults是一个包括有参数中设有默认值的元组;func name 或 name 是函数名。func code是一个编译后的代码对象;func globals是一个引用,指向保存了函数的全局变量的字典—-如果你在函数所在模块中定义了全局变量的话。func dict或 dict 包括了支持任意函数属性的名字空间;func closure 要么是None,要么是包括有函数自由变量捆绑的单元的元组。

We develop and apply the Hirota bilinear-θfunction method,Jacobi elliptic function expansion method,linear superposition method and F-expansion method respectively to solve many 2+1 dimensional nonlinear wave models including 2+1 dimensional 2DsG equation,the coupled ZK equation,2+1 dimensional KdV equation,2+1 dimensional long wave short wave resonance interaction equation and 2+1 dimensional dispersive long wave equation,abundant Jacobi elliptic function doubly periodic solutions are derived.These solutions show various periodic wave shapes and special periodic characters.

发展和应用Hirota双线性-θ函数方法,雅克比椭圆函数展开法,线性叠加法,F-函数展开法等分别求解2+1维2DsG方程,耦合ZK方程,2+1维KdV方程,2+1维长波短波共振相互作用方程,2+1维色散长波方程,获得丰富的雅克比椭圆函数双周期波解,描述了一些周期波形态及周期特性。

Fourth, at basic of the improvement of Jacobi elliptic function expanded method, the extended Jacobi elliptic function expanded methods was proposed.

四、对Jacobi椭圆函数展开法进行改进和扩展,提出新的扩展的Jacobi椭圆展开法来求解非线性发展方程并得到许多新的周期波解。

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