bubeta
Mechanical
- Dec 4, 2015
- 2
Hello, this is my first post on this forum. My name is Bruno and i'm an MSc student from Canada doing my research project in Switzerland.
The project consists on develop a non linear compliant hydrofoil for sailing catamarans. To achieve the compliance, some hyper elastic materials will be used, the non compliant (rigid) parts of the foil will be manufactured with traditional composites.
Since the geometry of the structural beam is not defined, im doing an FEM code to determine the optimum young modulus distribution, with a determined maximum strain. The output geometry is not important as for now. The idea behind is to establish the maximum deformation and geometry depending on allowed strain. Once the CFD study is finished, we would be able to play with the deformations.
The loads are constant and orthogonal to the elements, simulating the side and lift forces.
My first approach was to use home made FEM code (frame element) with a high E modulus on the first step and then reducing it and recalculating the equivalent bending moment with the new geometry, reapplying the loads, and calculating the strain value to input into the geometrical stiffness matrix. This is a complex approach since the E modulus over the beam changes on every iteration and the previous strain is not equivalent to the t+1 step.
The second approach was to use SimMechanics simulation tool on MatLab and do a similar approach with lumped parameters and super-elements. Sim Mechanics approach.. This method is convenient but difficult since SimMechanics doesn't allow an update on the spring constant (E modulus) on every iteration, during the simulation.
The 3rd approach is to use Abaqus, this FEM software allows to determine a young modulus distribution, and with some coding it is possible to iterate over different distributions, but not on a particular element at the time.
I have an approximate solution using classical equations and some pre-defined geometries, but I would like to have a more scientific approach to the problem.
Thanks in advance, hope I've been clear on the descriptions.
regards,
Bruno.
The project consists on develop a non linear compliant hydrofoil for sailing catamarans. To achieve the compliance, some hyper elastic materials will be used, the non compliant (rigid) parts of the foil will be manufactured with traditional composites.
Since the geometry of the structural beam is not defined, im doing an FEM code to determine the optimum young modulus distribution, with a determined maximum strain. The output geometry is not important as for now. The idea behind is to establish the maximum deformation and geometry depending on allowed strain. Once the CFD study is finished, we would be able to play with the deformations.
The loads are constant and orthogonal to the elements, simulating the side and lift forces.
My first approach was to use home made FEM code (frame element) with a high E modulus on the first step and then reducing it and recalculating the equivalent bending moment with the new geometry, reapplying the loads, and calculating the strain value to input into the geometrical stiffness matrix. This is a complex approach since the E modulus over the beam changes on every iteration and the previous strain is not equivalent to the t+1 step.
The second approach was to use SimMechanics simulation tool on MatLab and do a similar approach with lumped parameters and super-elements. Sim Mechanics approach.. This method is convenient but difficult since SimMechanics doesn't allow an update on the spring constant (E modulus) on every iteration, during the simulation.
The 3rd approach is to use Abaqus, this FEM software allows to determine a young modulus distribution, and with some coding it is possible to iterate over different distributions, but not on a particular element at the time.
I have an approximate solution using classical equations and some pre-defined geometries, but I would like to have a more scientific approach to the problem.
Thanks in advance, hope I've been clear on the descriptions.
regards,
Bruno.