欧拉最经典的著作，相信对想理解数学分析的人有非常大的帮助！

7阶WENO的双马赫反射求解器，采用Fortran编写。网格规模和CFL数均可自由更改，数据输出为dat格式可由tecplot直接打开

WENOZ+格式求解二维欧拉方程双马赫数反射算例，WENOZ+格式求解二维欧拉方程双马赫数反射算例，网格，CFL均可调

围绕 X(Roll)、Y(Pitch) 和 Z(Yaw) 轴的六个基本旋转序列的欧拉角到四元数转换。 允许的序列：xyz、xzy、yxz、yzx、zxy、zyx。

洛伦兹混沌系统的FPGA实现（改进的欧拉算法）,有详细的verilog代码，行为级实现，三个输出。有不懂的可以联系。

欧拉解决 欧拉项目解决方案。 逐个。 ##运行Cpp 首先将 .cpp 文件编译为可执行文件，然后运行它。 要在 linux 机器上执行此操作... g++ -std=c++11 -o 并运行它 ./ 运行JS 您需要节点才能在 cli 上运行它。 安装节点，然后输入 node 运行脚本

This brief monograph on the gamma function was designed by the author to fill what he perceived as a gap in the literature of mathematics, which often treated the gamma function in a manner he described as both sketchy and overly complicated. Author Emil Artin, one of the twentieth century's leading mathematicians, wrote in his Preface to this book, "I feel that this monograph will help to show that the gamma function can be thought of as one of the elementary functions, and that all of its basic properties can be established using elementary methods of the calculus." Generations of teachers and students have benefitted from Artin's masterly arguments and precise results. Suitable for advanced undergraduates and graduate students of mathematics, his treatment examines functions, the Euler integrals and the Gauss formula, large values of x and the multiplication formula, the connection with sin x, applications to definite integrals, and other subjects.

该代码给出了激波管的欧拉一维非定常黎曼问题的精确解。 解析解是通过牛顿-拉夫森法和特征方程来计算的。 将输入设置为左右气体变量后，可以轻松检查不连续性产生的波； 程序在输出中返回解决方案的类型，例如可以是 RCS（意味着对第一个系列产生了扩展，对第二个系列产生了冲击）。 然后用户有机会获得最重要的变量（声速、压力、速度）与激波管长度坐标的关系图。 注意：所有的交互都被忽略了。 输入： p1：激波管左侧的气体压力rho1：激波管左侧的气体密度u1：激波管左侧粒子的速度p4：激波管右侧的气体压力rho4：激波管右侧的气体密度u4：激波管右侧的粒子速度tol：溶液的耐受性 弗吉尼亚诺塔罗

c语言，计算方法中欧拉法代码

直接运行,olatu.m,在sj1中修改数据.