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Linear coupled oscillators 1 d² 4 ₂ = K (4₁₁, - 4₁ ) + K (4₁_1-4) m dt d o Define the derivative at the point do 24 -√²
Posted: Fri Jun 10, 2022 11:30 am
by correctanswer
- Linear Coupled Oscillators 1 D 4 K 4 4 K 4 1 4 M Dt D O Define The Derivative At The Point Do 24 1 (31.71 KiB) Viewed 86 times
Linear coupled oscillators 1 d² 4 ₂ = K (4₁₁, - 4₁ ) + K (4₁_1-4) m dt d o Define the derivative at the point do 24 -√² 24 4(x) = 4(x-d) d d 24 √-3-4 1-4 J. - [ 2%2/24 on last ] = K² 24 41x+all-4(X₂) d d 41-1 limk ↳ 2²4 = Md 3²4 linear wave equation. at ax² a - similar to the linear mode for nonlinear coupled oscillators, obtain a nonlinear wave equation. If the motion equation of the nonlinear coupled oscillators be m • K ( titl -4₁) + € ( 4₁ +1 -4₁ ) ² +K (4₁_ ; 4 ; )" € (4₁-1-4₁) ² Nonlinear coefficient E