Highlights
Part one: Simple initial value problem
Assignment (please read the problem description before doing the assignment)
(1) Find out the equation of motion of the cylinder. The derivation procedure of the equation must be included in the report.
(2) Develop a numerical method for predicting the vibration of the cylinder. The procedure of deriving the numerical formula must be included in the report.
(3) Develop a MATLAB program for solving the problem. The MATLAB program code must be included in the report.
(4) Keeping the damping coefficient of c = 100 N·m/s, conduct numerical simulations for KC=2 to 20 with an interval of 2 and find out the variation of the power with the KC number.
(5) Keeping the KC number to be constant of KC=10, conduct numerical simulations for c=0 to 2000 N·m/s with an interval of 50 and find the variation of the power with c.
(6) In the report, show the time histories of the vibration for all the calculated cases.
(7) Discuss how KC and c affects the power generation.
Problem description
An energy extraction device includes a cylinder elastically mounted on a spring and the electricity generator. The cylinder vibrates only in a direction parallel to the flow and drives an electricity generator. The electricity generator extracts the energy from the cylinder in the same way as a damper. It is modelled as a damper with a damping constant c when the vibration is studied. The flow velocity is a combined steady and oscillatory flow ( ) sin(2 / )
Part two: One-dimensional convection diffusion problem
Assignment (please read the problem description before doing the assignment)
• Develop a finite difference method (FDM) formula for solving the equation. The procedure of deriving the FDM formula must be included in the report.
• Develop a MATLAB program and use this program to do the simulation and answer the following questions. Divide the soil depth into 200 cells when solving the problem
numerically. You must attach the MATLAB program in your report.
• If α=0.0002 m2/s, find out when the temperature at the depth of 1.5 m reaches 25°C.
• If the temperature at the depth of 1.5 m reaches 25°C is defined as T1.5, do the simulations for α in the range of 0.0002 m2/s to 0.001 m2/s with an interval of 0.0001 m2 /s and discuss how α on T1.5 and why.
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