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On non-linear differential equations of the second order. III: The equation \(\ddot y - k(1-y^2) \dot y +y=b \mu k\cos (\mu t + \alpha)\) for large \(k\), and its generalizations. IV: The general equation \(\ddot y + kf(y) \dot y +g(y)=bkp (\varphi),\;\varphi = t + \alpha\) - MaRDI portal

On non-linear differential equations of the second order. III: The equation \(\ddot y - k(1-y^2) \dot y +y=b \mu k\cos (\mu t + \alpha)\) for large \(k\), and its generalizations. IV: The general equation \(\ddot y + kf(y) \dot y +g(y)=bkp (\varphi),\;\varphi = t + \alpha\) (Q769529)

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scientific article; zbMATH DE number 3132973
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English
On non-linear differential equations of the second order. III: The equation \(\ddot y - k(1-y^2) \dot y +y=b \mu k\cos (\mu t + \alpha)\) for large \(k\), and its generalizations. IV: The general equation \(\ddot y + kf(y) \dot y +g(y)=bkp (\varphi),\;\varphi = t + \alpha\)
scientific article; zbMATH DE number 3132973

    Statements

    On non-linear differential equations of the second order. III: The equation \(\ddot y - k(1-y^2) \dot y +y=b \mu k\cos (\mu t + \alpha)\) for large \(k\), and its generalizations. IV: The general equation \(\ddot y + kf(y) \dot y +g(y)=bkp (\varphi),\;\varphi = t + \alpha\) (English)
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    1957
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    nonlinear ordinary differential equations of second order
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