| 释义 |
hankel inversion theorem
- 傅里叶反变换fù lǐ yè fǎn biàn huàn
fourier inversion
- 臂内倒位bì nèi dǎo wèi
paracentric inversion
- 亥姆霍兹定理hài mǔ huò zī dìng lǐ
helmholtz theorem
- 毕氏定理bì shì dìng lǐ
Pythagorean theorem
- 费马定理fèi mǎ dìng lǐ
fermat theorem
- 瑞利定理ruì lì dìng lǐ
Rayleigh theorem
- 二项式定理èr xiàng shì dìng lǐ
binomial theorem
- 介值定理jiè zhí dìng lǐ
intermediate value theorem
- 刘维定理liú wéi dìng lǐ
Liouville's theorem
- 倒置dǎo zhì
convert, inversion
- 毕达哥拉斯定理bì dá gē lā sī dìng lǐ
pythagoras theorem
- 平均值定理píng jun1 zhí dìng lǐ
theorem of the mean
- 定理dìng lǐ
theorem
- 费马最后定理fèi mǎ zuì hòu dìng lǐ
Fermat's last theorem
- 阈反转yù fǎn zhuǎn
threshold inversion
- 傅里叶积分公式fù lǐ yè jī fèn gōng shì
integral theorem of fourier
- 法则fǎ zé
principle, theorem
- 臂间倒位bì jiān dǎo wèi
pericentric inversion
- 倒相dǎo xiàng
paraphase; phase inversion; phase reversal
- 倒转dǎo zhuǎn
inversion; reverse; about-face; backdraught; change-over
- 粒子数反转lì zǐ shù fǎn zhuǎn
population inversion
- 匹配定理pǐ pèi dìng lǐ
matching theorems
- 冲量定理chōng liàng dìng lǐ
theorem of impulse
- 弗洛凯定理fú luò kǎi dìng lǐ
Floquet theorem
- 刘维尔定理liú wéi ěr dìng lǐ
Liouville theorem
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