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- cauchy riemann equations 柯卫杪?方程?
- cauchy riemann equation 柯西黎曼方程
- I could never do simultaneous equations. 我从来不会算联立方程式。
- We proves several conclusions on generalized Riemann integral and Lebesgue integral,Cauchy principal value integral and Lebesgue integral. 证明了广义Riemann积分与Lebesgue积分、柯西主值积分与Lebesgue积分关系的若干结论.
- Can mathematicians prove the Riemann hypothesis? 数学家可以证明黎曼猜想吗?
- I think it would be the Riemann Hypothesis. 我想那一定是“黎曼猜想”。
- Bernhard Riemann pioneered elliptic geometry. 伯恩哈德·黎曼开辟了椭圆几何学。
- Dirac was unwilling to discard his equations. 狄刺克不愿意抛弃他的方程。
- The branch of algebra that deals with quadratic equations. 二次方程式论处理二次方程式的代数学的分支
- That leads to biquadratic equations for solution. 它们又引出待解的双二次方程。
- The absorption isotherms are equilibrium equations. 吸附等温线是平衡方程式。
- We now write two equilibrium equations for joint D. 现在列出节点D的两个平衡方程。
- Some quadratic equations have no real roots. 某些二次方程没有实数根。
- Wiles and/or they must also prove the Riemann Hypothisis!!! 威尔斯和/或他们还必须证明黎曼假设！！！
- The equations generated, however, are not linear. 但所形成的方程不是线性的。
- In the equations and logics that lead to reason. 不管是方程式或逻辑学都引导我们去思考。
- About this theory Cauchy is very explicit in his introduction to the 1821 work. 对于这一理论高奇在他1821年著作的导言中说得非常明白。
- Connect the equations with the right items. 用直线连接相应的等量关系和方程。
- Solve the following system of two equations. 解下面这个由两个方程所组成的方程组。
- The following equations can be written. 可以写出下面的公式。
