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The transposition theorem states that the input-output properties of' a network remain unchanged after the following sequence of network operations: 1. Reverse the direction of all branches. 2. Change branch points into summing nodes and summing nodes into branch points. 3. Interchange the input and output. Applying these manipulations to a network results in what is referred to as the transposed form. Shown in Fig. 8-1 1 are second-order transposed direct form I and direct form I1 filter structures.

Fig. 7-41

An allpass filter has a frequency response with a constant magnitude:

PRINCIPLE 1:

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VJ) Fig. 8-11. Transposed direct form ti lter structures. [ u )Transposed direct form I. (b) Transposed direct form 11.

1 2c.

If h ( n ) is real-valued, the complex roots occur in conjugate pairs, and these pairs may be combined to form second-order factors with real coefficients:

(a) Find the nonnegative value(s) of x for which the tangent line to the graph of f at (x, f (x)) is perpendicular to the tangent line to the graph at ( x, f ( x)). (b) Find the point of intersection of each pair of perpendicular lines found in part (a). 12.16 If the line 4x 9y = 0 is tangent in the rst quadrant to the graph of y = 1 x 3 + c, what is the value of c 3

PRINCIPLE 2:

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A direct form I1 implementation for one of these sections is shown in Fig. 8- 12. Because each section only has two distinct coefficients, ak and Bk, it is possible to implement these sections using as few as two multiplies.

Lattice filters have a number of interesting and important properties that make them popular in a number of different applications. These properties include modularity, low sensitivity to parameter quantization effects, and a simple criterion for ensuring filter stability. In the following sections, we present the lattice filter structure for FIR ti lters, all-pole filters, and filters that have both poles and zeros.

The length of the leg opposite the 60 angle equals one-half the length of the hypotenuse times the square root of 3.

An FIR lattice filter is a cascade of two-port networks as shown in Fig. 8-13. Each two-port network is defined The two inputs, fk-, ( n ) and g k - ~ ( n )are related to the outputs fk(n) , by the value of its reflection coeficient, r k . and g k ( n )by a pair of coupled difference equations

1 2c 23.

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1 12.17 For what nonnegative value of b is the line y = 12 x + b normal to the graph of y = x 3 + 1 3

with the input to the first section being fo(n) = g o @ ) = x ( n ) .

PRINCIPLE 3:

Fig. 8-13. A pth-order FIR lattice filter. (a) The two-port network for each lattice filter module. (b)A cascade of p lattice filter modules.

The length of the leg opposite the 60 angle equals the length of the leg opposite the 30 angle times the square root of 3.

With A k ( z )the system function relating the input x ( n ) to the intermediate output f k ( n ) ,

a 23.

these difference equations may be solved by induction to yield the following recurrence formula for A k ( z ) :

12.18 Let f be differentiable (that is, f exists). De ne a function f # by the equation f # (x) = lim (a) Find f # (x) if f (x) = x 2 x. Hint: f (x + h) f (x h) h h 0

which is called the step-up recucrion. The recursion is initialized by setting A o ( z ) = 1. This recurrence formula also defines a recurrence relation for the coefficients a k ( i )of A k ( z ) ,which is

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