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Revision as of 16:33, 10 February 2013

EXTRA CREDIT 1. Linear and Non Linear

Linear example $ y[n] = 54x[n] $, $ h[n] = 62x[n] $, $ y[n] + h[n] = 54x[n] + 62x[n] $ Non Linear example $ y(t) =x^3(t) $, $ h(t) = x^3(t) $, $ y(t) + h(t) = (x(t)+x(t))^2 $ =\= $ x^2(t) +x^2(t) $

Causal and Non Causal

Causal example $ y[n]=70x[n-1] $ Non Causal example $ y[n]=76x[n+1] $

Memory and Memoryless

Memory example $ y[n]=x[n]+x[n-1] $ Memoryless example $ y[n]=36x[n] $

Invertible and noninvertible

Invertible example $ y(t)=5x(t) $ Nonivertible example $ y(t)=x^4(t) $


Stable and Nonstable

Stable example $ y(t)=sin(3t) $ Nonstable example $ y(t)=4e^3x(t) $

Time variant and Time invariant


Time variant example $ y(t)=3tx(t) $ Time Invariant example $ y(t)=3x(t) $

2.

Part 1:Convol 1.jpg Part 2:Convol 2.jpg Part 3:Convol 3.jpg Part 4:Convol 4.jpg


3.Back to first bonus point opportunity, ECE301 Spring 2013

Alumni Liaison

Ph.D. 2007, working on developing cool imaging technologies for digital cameras, camera phones, and video surveillance cameras.

Buyue Zhang