This integral is commonly used in the derivation of error probability on Rician fading channels however its detailed derivation is usually omitted.

Evaluate int_{0}^{infty}exp(-Ab^2)p(b)db, where b is a Rician random variable with the probability density function p(b)=2b(1+K)exp(-K-b^2(1+K))I_0(2bsqrt(K(1+K))), b>=0, p(b) = 0, b<0, where K is a constant and I_0(.) is the zero-order modified Bessel function of the first kind.

Help needed w/ Probability and Random process

Probability and Random process

Desparately seeking Help w/ Comm(estimation/Detection) problems

The file 'finalHW.doc' has five questions related to probabilty/random process etc. The second file,'SpHW.doc' contains two special problems are to be done based on elaborate examples given prior to the problems. They're related to estimation and detection. For some reason, my MS-Word saved the problems w/ 'parargrph' and other special symbols on it. I dont know how to get rid of them. It may be annoying to work thru them. Thank you for the help.

Analog Analysis problem - MATLAB based

Thank you for your help. I've done the majority of this..just wanted to make sure I'm on the right track

the corresponding digital filter (z-transform) transfer function using the matched z-transform and the bilinear transformation.

1. We wish to design a digital filter based upon a one-pole (first-order) low-pass filter whose cutoff frequency is 100 rad/sec. The sampling frequency is 300 rad/sec. Find the s-domain transfer function. Find the corresponding digital filter (z-transform) transfer function using the matched z-transform and the bilinear transformation. (There will be one s-domain transfer function and two z-domain transfer functions.)