- 線(xiàn)性振蕩器
- 線(xiàn)性振子
- 線(xiàn)振子
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linear oscillator中文什么意思
例句與用法
- For small displacement u , the oscillator is a duffing - type cubic non - linear oscillator , while for large displacement u , the oscillator approximates to a linear harmonic oscillator
所謂達(dá)芬諧波振子是指當(dāng)位移遠(yuǎn)小于1時(shí)，系統(tǒng)可化為三次非線(xiàn)性振子，而當(dāng)位移遠(yuǎn)大于1時(shí)，該系統(tǒng)則化為線(xiàn)性諧波振子。 - The author has calculated the spontaneous radiate probabilities , the linear oscillator strengths , branching ratio of tm3 + iones by judd - oflet theory . according to the j - o calculated data , the transition 1g4 ? 3h6 was stronger than the transition 1g4 ? 3h4 . it was agreement with the emission spectra
3 ）對(duì)tbzre玻璃，用j ? o理論計(jì)算了各光譜參數(shù)，從1g4能級(jí)的躍遷分支比從理論上得出480nm波長(zhǎng)的光相對(duì)650nm波長(zhǎng)的光強(qiáng)，這與發(fā)射光譜圖是相符合的。 - In order to prove the existence of the periodic boucing solutions , firstly we will introduce a new coordinate transformation , transform the system from right half plane to the whole plane . and give the relation of the eigenvalues of hill ' s equation and the rotation numbers , using this approach and pioncar - birkhoff twist theorem , we proved the existence of the periodic bouncing solutions for asymptotical linear oscillator
對(duì)于周期解的存在性證明，我們引進(jìn)新的坐標(biāo)變換把右半平面上的碰撞問(wèn)題轉(zhuǎn)化到整個(gè)平面上，給出旋轉(zhuǎn)數(shù)與hill方程的特征值的關(guān)系，并以此來(lái)度量漸近線(xiàn)性振子，再應(yīng)用pioncar - birkhoff扭轉(zhuǎn)定理得到周期碰撞解的存在性。 - Impact oscillator is an important model of nonsmooth dynamical system . in this article , we study the dynamics of elastic imapact oscillators . we will consider the asymptotically linear oscillator and study it in two parts : the existence of periodic bouncing solutions ; the lagrange stability of impact motion
碰撞振子是非光滑動(dòng)力系統(tǒng)中一類(lèi)重要模型，本文討論彈性碰撞振子的動(dòng)態(tài)行為，主要考慮漸近線(xiàn)性振子的碰撞解，文章分兩部分：周期碰撞解的存在性；碰撞運(yùn)動(dòng)的lagrange穩(wěn)定性。