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Problem: Consider a trapezoidal piece of polymer film as shown below. The parallel sides of the trapezoid are insulated and the temperature of the bottom and diagonal sides are fixed at T1 and T4, respectively. Using the 2D steady-state conduction equation,
identify the temperature in location (x = Px and y = Py). In addition, include the derivations of the functions used in your computer codes, the computer codes themselves, and a 3D plot of the temperature distribution throughout the trapezoid film. Grading will take into account how close your answer is to the correct solution.
There is a spreadsheet on Angel that contains the specific values of L1, L2, L3, Px, Py, T1, and T4 that each student should use. Please note that this project should represent each student's individual work and that there should be no copying of computer code from other students. Inability to explain the steps followed in the submitted MATLAB files will result in forfeiture of all project points.
Compare results/performance with tridiagonal Gaussian elimination solver for the problem arising from -y''=f on (0,1) with y(0)=0=y(1). You may also need to use sparse storage an
the cost t in hundreds of dollars of tuition and fees at many community college can be approximated by t=1/2c+5 where c is the number of credits for which a student registers. ( 2
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1. Write a MATLAB program to generate and plot the signal x1(n) = [3 2 -2 0 7], n = 0,1,2,3,4. 2. Write a MATLAB program to gen
Variable number of output arguments: The variable number of output arguments can also be identified. For illustration, the one input argument is passed to the below function t
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Some recent column source designs incorporate ‘beam steering', where the phase of each element in the column is varied in order to change the angle at which the major lobe appears.
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