Orthogonalizer for inphase and quadrature digital data

Claim 2

An orthogonalizer comprising: input means for receiving a series of complex digital numbers, each number having correlated real and imaginary parts; weight-establishing means connected to the input means for establishing a weight which is a measure of the correlation; a first multiplier connected to the input means and to the weight-establishing means for forming the product of one of the parts of one of the received complex digital numbers with the weight; and a subtractor connected to the input means and to the multiplier for subtracting the product from the other part of the one received complex digital number to decorrelate the real and imaginary parts of the complex digital number.

Claim 3

The orthogonalizer recited in claim 1 wherein the weight-establishing means includes: a second multiplier connected to the input means for forming the product of the imaginary part and the real part of each received complex digital number and outputting a series of such products; a first accumulator connected to the second multiplier for forming the sum of the N products most recently formed by the second multiplier, where N is an integer greater than one; a third multiplier connected to the input means for forming the product of one of the parts of each received complex digital number with itself and outputting a series of such products; a second accumulator connected to the third multiplier for forming the sum of the N products most recently formed by the third multiplier; and dividing means connected to the first and second accumulators for dividing their outputs to generate the weight.

Claim 4

The orthogonalizer recited in claim 2 wherein the dividing means includes: a read-only memory functioning as an inverse look-up table for taking the reciprocal of the sum of the N products most recently formed by the third multiplier; and a fourth multiplier connected to the first accumulator and to the read-only memory for forming the product of their outputs.

Claim 7

The method recited in claim 4 wherein the weight establishing step includes: forming products of the imaginary part and the real part of each complex digital number; forming the sum of the N most recently formed products of the real and imaginary parts, where N is an integer greater than one; forming products of one of the parts of each complex digital number with itself; forming the sum of the N most recently formed products of the part with itself, and dividing the two sums to generate the weight.

Claim 8

The method recited in claim 5 wherein the dividing step includes: taking the reciprocal of the sum of the N most recently formed products of the part with itself; and forming the product of the reciprocal with the sum of the N most recently formed products of the real and imaginary parts.