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Discussed the Rayleigh frequency resolution limit for the case of rectangular time window. The explicit equation was given to estimate the Rayleigh limit theoretically.
Propose a method that would allow estimation of the Rayleigh limit experimentally. By using Matlab implementation of your method, prove (or disprove) that the theoretically derived equation is correct for a rectangular window. Repeat similar experiments for another time window (say, for Kaiser or Hamming window) to obtain Rayleigh limit of frequency resolution for it. Are your observations consistent with what was said in class? Hint: in your method, please, note that the formula is valid "about half of the time".
Use the finite difference method to calculate the temperature at the point specified since it is easier.
In a shell-and-tube heat exchanger, one fluid passes through a central tube while another fluid flows through an outer shell in the opposite direction. The purpose is to heat the fluid passing through the central tube.
Write a Matlab function to perform numerical integration of a set of evenly spaced data points using the trapezoidal rule
Write a MATLAB function [speed] = planetary (N, emesh, first, last, arm) that computes the speed of a given link in a single-stage planetary gear train.
Write a program to calculate and plot the error in the numerical estimate of the derivative.
Create the graph, which contains a piecewise function where a line exists in the first interval, a parabola in the second interval, and the sine function in the third interval.
Develop a simulation program
Create a three dimensional diagram of function.
Open a named pipe and to read data from the pipe in matlab
Write the commands that will create the matrix.
Lagrange interpolating polynomial of degree
Digital Signal Processing
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