 t - VTU e-Learning Centre

ePAPER READ

DOWNLOAD ePAPER

elearning.vtu.ac.in

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

START NOW

X

P(XY)

Y

y1 Y2 Y3

X1 Pp Pq O

X2 O Qq Qp

P(X/Y)

1 1

H(x/y) = + Pp log 1 + Pq log + Q . q log + Qp log 1

P

Q

X

Y

y1 Y2 Y3

X1 1 P O

X2 O Q 1

Unit – 3 Session - 12 Data Processing Circuits - VTU e-Learning ...

Syllabus Vector Differentiation - Velocity and Acceleration - Gradient ...

8086 Microprocessors & Peripherals - VTU e-Learning

5 Measures of Central Tendency Combined Mean - VTU e-Learning ...

LOGIC DESIGN LABORATORY MANUAL - VTU e-Learning Centre

1 Code Generation Code generator phase ... - VTU e-Learning

VI Sem ECE 06EC63: Analog and Mixed Mode ... - VTU e-Learning

Chapter.8: Oscillators - VTU e-Learning Centre

Chapter 3. The File System - VTU e-Learning Centre

2. A channel model is shown INPUT X 1 0 0 p What type of channel is this? Write the channel matrix P(Y/X) Do you notice something special in this channel? What is H(x) for this channel? Say P(x=0) = P & P(x=1) = Q = (1 – P) H(x) = – P log P – Q log Q = – P log P – (1 – P) log (1 – P) What is H(y/x)? H(y/x) = – [p log p + q log q] What is H(y) for the channel? H(y) = P( y) log P( y) = – [Pp log (Pp) + q log q + Q . p log (Q . p)] What is H(x/y) for the channel? H(y/x) = P( xy) log P( x / y) X p q q ? 1 OUTPUT Y Y 0 ? 1 0 p q p 1 o q p

X P(XY) Y y1 Y2 Y3 X1 Pp Pq O X2 O Qq Qp P(X/Y) 1 1 H(x/y) = + Pp log 1 + Pq log + Q . q log + Qp log 1 P Q X Y y1 Y2 Y3 X1 1 P O X2 O Q 1

Page 1 and 2: Define the capacity of noisy DMC De
Page 3 and 4: Q . p P( x 1 / y 1) p Q Similar
Page 5 and 6: C 2 . log 2( 1 ) 2( 1 ) Simpl
Page 7: P(y=0) = P(x=0) . P00 + P(x=1) P10

 t - VTU e-Learning Centre

Create successful ePaper yourself

Delete template?

Save as template?