Claims Analysis
Total Claims: 5
Claim 1
Independent Claim
145 words
A digital pre-modulation filter comprising: a) means for receiving an input signal; b) filter means for forming an output signal from the input signal in accordance with an overall impulse response k(t), where k(t) is defined as follows: k(t)=A·{g(t)+x(t)}·w(t), where A is a correction factor, g(t) is the untruncated impulse response of the filter, x(t) represents a continuous correction function operating over p symbol intervals, w(t) represents a window function determining a finite width of the overall impulse response; k(t) is a continuous function, ##EQU19## where r is an arbitrary integer, w(t)=1 for |t|<(i+1/2)T, where i can be 0, 1, 2, . . . , w(t) is a continuous function for (i+1/2)T≦|t|≦(i+j)T w(t)=0 for |t|>(i+j)T, where j=(2p+1)/2; p is an integer greater than zero representing a number of symbol intervals; and T is the symbol interval; and c) output means for supplying the output signal.
Claim 2
Dependent Claim
145 words
A digital pre-modulation filter comprising: a) means for receiving an input signal; b) filter means for forming an output signal from the input signal in accordance with an overall impulse response k(t), where k(t) is defined as follows: k(t)=A·{g(t)+x(t)}·w(t), where A is a correction factor, g(t) is the untruncated impulse response of the filter, x(t) represents a continuous correction function operating over p symbol intervals, w(t) represents a window function determining a finite width of the overall impulse response; k(t) is a continuous function, ##EQU19## where r is an arbitrary integer, w(t)=1 for |t|<(i+1/2)T, where i can be 0, 1, 2, . . . , w(t) is a continuous function for (i+1/2)T≦|t|≦(i+j)T w(t)=0 for |t|>(i+j)T, where j=(2p+1)/2; p is an integer greater than zero representing a number of symbol intervals; and T is the symbol interval; and c) output means for supplying the output signal.
Claim 3
Dependent Claim
32 words
A digital pre-modulation filter as claimed in claim 1, characterized in that the correction function x(t) is at time independent constant c c , while the following holds for this constant: ##EQU20##
Claim 4
Dependent Claim
69 words
A digital pre-modulation filter as claimed in claim 1, wherein A=1, and the correction function x(t) is time-dependent and for each interval l, where l represents the time interval (i+l-1/2)T≦|t|≦(i+l+1/2)T, and where x(t) is equal to ##EQU21## where c l represents a constant for each interval l and n represents a positive integer, the constant c l being determined for each interval l according to the following equation ##EQU22##
Claim 5
Dependent Claim
90 words
The filter of claim 1 wherein the filter means comprises i) a first filter for filtering the input signal and having an impulse response g(t); ii) a second filter arranged in parallel with the first filter and having an impulse response x(t); iii) means for adding output signals from the first and second filters; iv) means for scaling an output signal from the adding means by a factor of A; and v) means for windowing an output signal from the scaling means the windowing means having an impulse response w(t).