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What is the Fourier transform of $1/|x|$? - Mathematics Stack Exchange
What is the Fourier transform of 1/|x| 1 / | x | $1/|x|$? Ask Question Asked 10 years, 10 months ago Modified 1 year, 7 months ago Viewed 34k times 22

Show that the eigenvalues of a unitary matrix have modulus $1$
However, an interesting thing is that you can perhaps stop at the third last step, because an equivalent condition of a unitary matrix is that its eigenvector lies on the unit circle, so therefore, has magnitude 1.

1-1+1-1+1-1+1... 这个无穷数列的值是什么?如何证明? - 知乎
知乎,中文互联网高质量的问答社区和创作者聚集的原创内容平台,于 2011 年 1 月正式上线,以「让人们更好的分享知识、经验和见解,找到自己的解答」为品牌使命。

如何证明数学等式 1 + 1 = 2 的成立? - 知乎
這裡對 陳浩 的答案作補充,在定義完加法後要證明一個定理,即下文截圖的定理3,說明加法是 well-defined,well-defined的含義是指確實存在一個函數+滿足(*)式,若沒有此定理,1+1這樣的式子的含義就會不明確,所以在證1+1=2以前必須先證此定理,很明顯這個定理的證明要比1+1=2的證明要難 ...

Inverse of the sum of matrices - Mathematics Stack Exchange
The technique is useful in computation, because if the values in A and B can be very different in size then calculating 1 A+B 1 A + B $\frac{1}{A+B}$ according to (3) (3)

Why is $1/i$ equal to $-i$? - Mathematics Stack Exchange
Why is 1/i 1 / i $1/i$ equal to −i i $-i$? Ask Question Asked 11 years, 4 months ago Modified 1 year, 9 months ago Viewed 118k times 67

Is the square root of -1 rational? - Mathematics Stack Exchange
$\sqrt{-1}=i$ is an imaginary number, not lying anywhere on the real number line. Therefore as others have said, it is neither rational nor irrational in the usual senses of those words.

complex numbers - How to prove $|z_1-z_2| \geq |z_1|-|z_2|$ in other ...
How to prove $|z_1-z_2| \\geq |z_1|-|z_2|$ in other way than this? I mean I tried to find on the internet but could not find. I ask for more straighforward way than the proof that is presented for i...

Taylor series of $\\sqrt{1+x}$ using sigma notation
Taylor series of 1 + x− −−−−√ 1 + x $\sqrt{1+x}$ using sigma notation Ask Question Asked 12 years, 5 months ago Modified 5 years, 4 months ago

functional analysis - How are $C^0,C^1$ norms defined - Mathematics ...
How are $C^0,C^1$ norms defined? I know $L_p,L_\infty$ norms but are the former defined.

 

 

 

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