From d86594d3b008eeaa82124902f7fff10c76980aa2 Mon Sep 17 00:00:00 2001 From: yz Date: Mon, 28 Apr 2025 08:58:27 +0800 Subject: [PATCH] vault backup: 2025-04-28 08:58:26 --- ...f Multibody Systems (Shabana A.A.) (Z-Library).md | 2 +- .../转速变桨角控制曲线/图像 001.png | Bin 0 -> 115721 bytes .../转速变桨角控制曲线/图像 002.png | Bin 0 -> 108787 bytes .../转速变桨角控制曲线/图像 003.png | Bin 0 -> 130527 bytes .../转速变桨角控制曲线/图像 004.png | Bin 0 -> 118562 bytes .../转速变桨角控制曲线/图像 005.png | Bin 0 -> 112117 bytes .../转速变桨角控制曲线/图像 006.png | Bin 0 -> 105846 bytes 7 files changed, 1 insertion(+), 1 deletion(-) create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 001.png create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 002.png create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 003.png create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 004.png create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 005.png create mode 100644 多体+耦合求解器/转速变桨角控制曲线/图像 006.png diff --git a/力学书籍/力学/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library)/auto/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library).md b/力学书籍/力学/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library)/auto/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library).md index 772f2be..1dc6dd0 100644 --- a/力学书籍/力学/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library)/auto/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library).md +++ b/力学书籍/力学/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library)/auto/Dynamics of Multibody Systems (Shabana A.A.) (Z-Library).md @@ -6934,7 +6934,7 @@ $$ \ddot{\mathbf{r}}_{A}=\mathbf{L}\ddot{\mathbf{q}}+\dot{\mathbf{L}}\dot{\mathbf{q}}={\left[\begin{array}{l}{0.66}\\ {22.32}\end{array}\right]}+{\left[\begin{array}{l}{-46.702}\\ {-4.159}\end{array}\right]}={\left[\begin{array}{l}{-46.042}\\ {18.161}\end{array}\right]}\,\mathrm{m}/\mathrm{sec}^{2} $$ -# 5.2 INERTIA OF DEFORMABLE BODIES +# 5.2 INERTIA OF DEFORMABLE BODIES In this section, we develop the kinetic energy of deformable bodies and point out the differences between the inertia properties of deformable bodies that undergo finite rotations and the inertia properties of both rigid and structural systems. In addition to the inertia tensor and the conventional mass matrix that appear, respectively, in rigid body dynamics and the dynamics of linear structural systems, it will be shown that a set of inertia shape integrals that depend on the assumed displacement field must be evaluated in order to completely define the mass matrix of deformable bodies that undergo large reference rotations. Moreover, the body inertia tensor depends on the elastic deformation and, as a consequence, is time-variant. diff --git a/多体+耦合求解器/转速变桨角控制曲线/图像 001.png b/多体+耦合求解器/转速变桨角控制曲线/图像 001.png new file mode 100644 index 0000000000000000000000000000000000000000..a6c66bb0900f31bab36cfd0340c445034f7339b0 GIT binary patch literal 115721 zcmce8^;4Ts*KG}GX_2Bu1EocayB8~3+_e-5?!l!kR@~i+ySt`HaMvIqKnNb(_0sp7 zJMVY@ftw$m%zh>_XP%RN*4}IFm4qlON@HP?Vm^8D1WQ&%QuWCb^t>leo*%w^_IL-H z@SEYulZOXcNilWzg*_OCkj4Q3y@kg3wF#uy9~b(+ zuODClQJ2X7jUM0cv2f3y{x?31`cZ}R-|&auivXYhhEHy3sP>-!H(mieH3s}QeDd(} z<<0*JFQq?2G5#C>6@B*qF8%iZ`_eyzUvh8uok+taT}~hHclK?IC5CR#?q|pb_smFR zpTXLhpFBAPM&l{&pS#BxMnbsTdg=JSMIdHV7{9~X9hbzn(b%JwBCj?lgHvth|FDbK zwDN8NAS(Pxz(9QglFM7I?$)=S8VPMNyXR=#gdVLorB9xG7W|)0gZ@y)^bO$O2N$>X z+ucl3H;q;v@-lq&L74B#rdu>SBGfH?#og?&pFDAC&v`kNPbLr4+b#{80|#vql5>FM z4#15hWrJ;dZSy<*C~?vQ=u9gs^oS2X{!`TQ!;4LKJuXCtQzcuLPgMi+h56W33Ud*rp$nZ_#L*Zx@siU1cq`0^D^{VOpQ$ik;X0s9-@nX|D=sT5nA{HcJ3M}i_Tuue 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