Recent content by kyze
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Undergrad How Can a 3D Pipe Be Unwrapped into a 2D Topology?
Thanks athuss. Great idea. I guess it could also work for a square duct with a bend also? But this all leads to a final geometry which is absolutely irregular, say the carotid blood artery that need to be unwrapped. So do you think applying polar coordinates would work?- kyze
- Post #3
- Forum: Differential Geometry
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Graduate Particle motion ode (1st order nonlinear nonhomog)
Since v represents velocity, can I then integrate the v-equation? Are inv. Beta functions integratable? Or would it be simpler to determine the x-position by setting up the original equation as a second order derivative as: d2xdt2−A(B−v)^1.6=G and as B = 0 then...- kyze
- Post #6
- Forum: Differential Equations
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Undergrad How Can a 3D Pipe Be Unwrapped into a 2D Topology?
Hi, I am not very strong in maths, so sorry if these sounds simple. If I have a 3D geometry of a pipe which has its surface defined by triangles (such as that in Computational Fluid Dynamics or Finite Element Analysis) and I have the coordinate points for all the triangles, how can I...- kyze
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- 2d 3d Pipe Topology
- Replies: 3
- Forum: Differential Geometry
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Graduate Particle motion ode (1st order nonlinear nonhomog)
wow! thanks- kyze
- Post #4
- Forum: Differential Equations
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Graduate Particle motion ode (1st order nonlinear nonhomog)
Hi, Just realized I can make an assumption for B = 0. Does this make it solvable?- kyze
- Post #2
- Forum: Differential Equations
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Graduate Particle motion ode (1st order nonlinear nonhomog)
hi all, I've been trying to work this problem out, \frac{dv}{dt}-A(B-v)^{1.6}=G A, B and G are constants and Matlab can't give me a solution either. I'm wondering if there is even a solution?- kyze
- Thread
- Motion Nonlinear Ode Particle Particle motion
- Replies: 6
- Forum: Differential Equations