代码搜索:Num

找到约 10,000 项符合「Num」的源代码

代码结果 10,000
www.eeworm.com/read/439446/7708511

m p6_2.m

% Program P6_2 % Parallel Form Realizations of an IIR Transfer num = input('Numerator coefficient vector = '); den = input('Denominator coefficient vector = '); [r1,p1,k1] = residuez(num,den); [r2,p
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m noisepwr2.m

function nvar = noisepwr2(num,den) % Computes the approximate output noise variance due % to input quantization of a digital filter % by summing the square of the impulse response samples % % num and
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m noisepwr1.m

function nvar = noisepwr1(num,den) % Computes the output noise variance due % to input quantization of a digital filter % based on a partial-fraction approach % % num and den are the numerator and den
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m p2_5.m

% Program P2_5 % Compute the impulse response y clf; N = 40; num = [2.2403 2.4908 2.2403]; den = [1 -0.4 0.75]; y = impz(num,den,N); % Plot the impulse response stem(y); xlabel('Time index n'); ylabel
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m p8_4.m

% Program P8_4 num = remez(9, [0 0.3 0.5 1],[1 1 0 0]); disp('Filter coefficients are ');disp(num); impres = filter(num,1 ,[1 zeros(1,9)]); disp('Actual filter coeffs are '); disp(impres);
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m p8_1.m

% Program P8_1 Wp = [0.4 0.5]; Ws = [0.1 0.8]; Rp = 1; Rs = 30; [N1, Wn1] = buttord(Wp, Ws, Rp, Rs); [num,den] = butter(N1,Wn1); disp('Numerator coefficients are ');disp(num); disp('Denominator coeffi
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m p7_1.m

% Program P7_1 % Design of a Butterworth Bandstop Digital Filter Ws = [0.4 0.6]; Wp = [0.2 0.8]; Rp = 0.4; Rs = 50; % Estimate the Filter Order [N1, Wn1] = buttord(Wp, Ws, Rp, Rs); % Design the
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m p6_2.m

% Program P6_2 % Parallel Form Realizations of an IIR Transfer num = input('Numerator coefficient vector = '); den = input('Denominator coefficient vector = '); [r1,p1,k1] = residuez(num,den);
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m noisepwr2.m

function nvar = noisepwr2(num,den) % Computes the approximate output noise variance due % to input quantization of a digital filter % by summing the square of the impulse response samples % % num
www.eeworm.com/read/439446/7708622

m noisepwr1.m

function nvar = noisepwr1(num,den) % Computes the output noise variance due % to input quantization of a digital filter % based on a partial-fraction approach % % num and den are the numerator an