Hi,
I need help with matrix derivation. I have 2 matrices of dimension 2x1, A and B.
A = [f(x) x]^{T}
B = [y x]^{T}
I would like to find the dA/dB. How do I do this? and what is the dimension of the resultant matrix?
Thanks for the reply. but if my matrix A is a 2x1 vector which only has two elements, is it possible to find the covariance or i have to have the set of data in order to get the covariance?
I have a 2x1 matrix A. I would like to find out E[A] which is the mean of the matrix. How do I do this? what is the dimension of the resultant matrix? using this E[A], I am going to find the covariance of matrix A by this formula
cov(A) = E[(A - E[A])(A - E[A])^{T})
could someone please...
This is the MATLAB m-file of the Kalman Filter and the measurement data. I have a good smooth curve but at some point the curve swing out of quite far from the actual values. I am wondering what has cause such behavior. Anyone has experience on this, could you give me some suggestions or idea of...
Hi,
I am not sure if this is the right forum to post this. I am working on a Kalman Filter for battery state of discharge estimation during discharging process. I am using a Linearized Discrete Time Kalman Filter to estimate the State of Discharge/SOD (how much % of charge has been taken...
i would add it to my speed. so if let say i am not moving, and the object is moving towards me with 1 m/s, it's speed appears to be 1 m/s to me as i am not moving. right?
Homework Statement
Ocean waves traveling to the east at speed of 4 m/s. the distance between the crests is 20 m. With what frequency do the waves hit the front of a boat moving westward at a speed of 1 m/s?
2. The attempt at a solution
Does the speed of the wave is added or subtracted from the...
Homework Statement
The combination of an applied force and a friction force produces a constant total torque of 36.0 N·m on a wheel rotating about a fixed axis. The applied force acts for 6.00 s. During this time the angular speed of the wheel increases from 0 to 10.0 rad/s. The applied force...
thanks jambaugh. I have tried it. Basically my problem is on solving non-homogenous second order ODE. I have reached the transformation stage. I just need to solve the ODE. I still do not understand how to solve this:
\frac{\partial^{2}U(x,s)}{\partial x^{2}} -...
I know for first order ODE, we can use U' + p(x)U = q(x) by first finding the integrating factor. IF = e∫p(x)dx. then u = 1/IF ∫ q(x) IF dx. However, this problem is a second order ODE and non-homogenous. How should I get the solution for the U(x,s)?