infinitely many造句

• The integers divide the number line into infinitely many half-open intervals .
  整数把数轴分成无穷多个半开区间。
• There are infinitely many real numbers between any two distinct real numbers .
  在任何两个实数之间都有无穷多个实数。
• Infinitely many solutions for p - laplacian - like equations
  方程的无穷多解的存在性
• Existence of infinitely many solutions for a class of elliptic equations
  一类椭圆方程无穷多解存在性
• Case one : the local map is periodic and has infinitely many zeros
  第一种情况：局部函数为周期的情况。
• Existence of infinitely many solutions of the boundary value problems for the differential equation - u
  边值问题无穷多解的存在性
• Most of the time , there are infinitely many different strings that can produce the exact same hash value
  大多数时候，几乎有无穷多个不同的字串可以产生完全相同的杂凑值。
• He investigated the solutions of the equation when p , q , are different values ( a positive solution , a sign - changing solution , infinitely many solutions )
  他研究了当p ， q ， ， ，取不同值时解的情况(正解，变号解，无穷多个解) 。
• A variational difference method for obtaining the periodic solutions of n - body type hamiltonian systems with singular potential was provided . by this difference scheme , infinitely many periodic solutions can be found
  摘要给出一种求解具有奇异势能n体问题周期解的新差分格式，利用这种差分格式可以得到无穷多个周期解，并通过一个具体算例说明了方法的有效性。
• There are infinitely many other inhabited planets , including not just one but infinitely many that have people with the same appearance , name and memories as you , who play out every possible permutation of your life choices
  这里会有无限多其他适合居住的行星，其中包括了无限多个地球，上头有和你相同外表、名字与记忆的人们，正以你一生所做的众多选择，上演著每一种可能的排列组合。
• Let f be a biquadratic polynomial , then ( 1 ) the julia set of f is connected if and only if the orbits of all critical pionts are bounded ; ( 2 ) the julia set of f is totally disconnected if and only if every connected component of the filled julia set of f containing critical points is not periodic under iterations : ( 3 ) if f does not satisfy the conditions ( 1 ) and ( 2 ) , then the julia set of f has infinitely many non - trivial connected components , where a component is trivial if it contains only one point
  A集是完全不连通的当且仅当f的任何临界声、不属于填充julm集的周期分支内。你当j的临界卢、不满足条件小， ” j时， f的几ha集有可数个非平凡的连通分支，这里，一个分支是平凡的，如果它仅由一个卢、组成。 。
• Par method can explain the whole process of " problem - program " as well as improve substantially the programming skills of students ; about the implement technology , the popular generic paradigm is incorporated and the results in ai ( knowledge representation and automated reasoning ) are used , which enables the system to be a truly " open system " with infinitely many problems and solutions , instead of just a compilation of fixed ones ; about the function of the system , it incarnates the constructivism and it has excellent human - machine interface , concurrence , and openness
  Par方法可以说清“问题程序”的全过程，可以解决现有程序设计教学存在的根本问题，帮助学习者实质性地提高程序设计的能力；在实现技术方面，借鉴了当代流行的泛型思想，并将人工智能在知识表示、自动推理等研究中形成的思想方法和成果应用于程序设计icai系统的开发，使得系统具有一个既有问题又有解答的无限题库，这些解答是由自动推理产生的而不再是固定问题、答案的堆砌；在系统功能方面，充分体现了建构主义思想，具有良好的人机交互性、并发性和开放性。
• In section 2 , we study the fixed point , stable set and unstable set of this system . for given parameters a trapping region is found with the property that any interval of unstable set will be expand under the map , so we get the conclusion that the system has infinitely many homoclinic orbits . as a consequence of the previous conclusion , we discuss the attractor of the system
  在本文中，我们讨论了一个分段线性模型，它是物理学中用来模拟r - l - diode电路行为的数学方程，通过研究，我们得到该系统的一些拓扑性质以及符号动力学中的一些结论，主要内容如下：在第二节中，我们对给定的参数值，通过数值计算研究了该系统的不动点，不动点附近的稳定集与不稳定集，发现该系统中存在一个捕捉区域：该区域中的不稳定流形总体上是扩张的。
• Have appeared on the existence of infinitely many solutions and on the multiplicity of positive solution of dirichlet problem , but only few results on the existence of infinitely many solutions and the multiplicity of positive solution of neumann problem . recently , the remarkable result about neumann problem is the work of zhang guiyi and shen yaotian on the existence of infinitely many solutions of a general critical quasilinear elliptic equation with a nonlinear critical boundary condition
  在拟线性椭圆方程的研究中，关于dirichlet问题多解和正解的多重性已经有了相当多的结果，但对neumann问题多解和正解的研究尚不多，近期的主要结果是张桂宜、沈尧天关于临界拟线性椭圆方程及临界增长的neumann问题的多解。