diff --git a/frft_codegen/bizinter.m b/frft_codegen/bizinter.m
new file mode 100644
index 0000000..a2ca9ad
--- /dev/null
+++ b/frft_codegen/bizinter.m
@@ -0,0 +1,37 @@
+function xint=bizinter(x)
+
+N=length(x);
+im = 0;
+if sum(abs(imag(x)))>0
+ im = 1;
+ imx = imag(x);
+ x = real(x);
+end
+
+x2=x(:);
+x2=[x2.'; zeros(1,N)];
+x2=x2(:);
+xf=fft(x2);
+if rem(N,2)==1 %N = odd
+ N1=fix(N/2+1); N2=2*N-fix(N/2)+1;
+ xint=2*real(ifft([xf(1:N1); zeros(N,1) ;xf(N2:2*N)].'));
+else
+ xint=2*real(ifft([xf(1:N/2); zeros(N,1) ;xf(2*N-N/2+1:2*N)].'));
+end
+if ( im == 1)
+ x2=imx(:);
+ x2=[x2.'; zeros(1,N)];
+ x2=x2(:);
+ xf=fft(x2);
+ if rem(N,2)==1 %N = odd
+ N1=fix(N/2+1); N2=2*N-fix(N/2)+1;
+ xmint=2*real(ifft([xf(1:N1); zeros(N,1) ;xf(N2:2*N)].'));
+ else
+ xmint=2*real(ifft([xf(1:N/2); zeros(N,1) ;xf(2*N-N/2+1:2*N)].'));
+ end
+ xint = xint + 1j*xmint;
+end
+
+xint = xint(:);
+
+end
\ No newline at end of file
diff --git a/frft_codegen/fracF_cg.m b/frft_codegen/fracF_cg.m
new file mode 100644
index 0000000..95e7337
--- /dev/null
+++ b/frft_codegen/fracF_cg.m
@@ -0,0 +1,80 @@
+function F = fracF_cg(f, a)
+%#codegen
+%% fracF_cg Fractional Fourier Transform (FrFT) - codegen-ready version
+%
+% Author: Canisio Barth
+%
+% F = fracF_cg(f, a) computes the Fractional Fourier Transform (FrFT)
+% of the input signal 'f' for a single transform order 'a'.
+%
+% This version is adapted for MATLAB Coder and hardware-oriented workflows.
+%
+% Key characteristics:
+% - Fixed input size: [1024 x 1] complex(single)
+% - Output size: [512 x 1] complex(single)
+% - Assumes input 'f' is already interpolated externally
+% - No input validation (assumes valid scalar 'a' in core region)
+% - Deterministic execution (no branching, no dynamic allocation)
+%
+% INPUTS:
+% f - [1024 x 1] complex(single)
+% a - scalar single
+%
+% OUTPUTS:
+% F - [512 x 1] complex(single)
+%
+% Notes:
+% - Internal FFT size = 2048
+% - Designed for code generation and future FPGA mapping
+
+% Fixed sizes
+N = 1024;
+%N2 = 512;
+Nfft = 2048;
+
+% Ensure types
+pi_s = single(pi);
+
+% Transform parameter
+phi = a * (pi_s / 2);
+
+% Precompute trig terms
+tan_half_phi = tan(phi / 2);
+sin_phi = sin(phi);
+cos_phi = cos(phi);
+
+csc_phi = 1 / sin_phi;
+cot_phi = cos_phi / sin_phi;
+
+twoDelta = 2 * sqrt(single(N) / 2);
+
+%% === Chirp A ===
+n = single((-N/2:N/2-1).') / twoDelta;
+
+Achirp = exp(-1j * pi_s * (n .* n) * tan_half_phi);
+
+%% Chirp multiplication #1
+g = Achirp .* f;
+
+%% === Chirp B ===
+m = single((-N:N-1).') / twoDelta;
+
+Bchirp = exp(1j * pi_s * csc_phi .* (m .* m));
+
+%% === Zero-padded buffer ===
+g_pad = complex(zeros(Nfft,1,'single'));
+g_pad(1:N) = g;
+
+%% === FFT convolution ===
+G = ifft( fft(g_pad) .* fft(Bchirp) );
+
+%% Extract valid part and decimate
+G_valid = G(N+1:2:end); % [512 x 1]
+
+%% Complex phase constant
+Aphi = sqrt(1 - 1j * cot_phi);
+
+%% === Chirp multiplication #2 ===
+F = (Aphi / twoDelta) .* G_valid .* Achirp(1:2:end);
+
+end
\ No newline at end of file
diff --git a/frft_codegen/fracF_ref.m b/frft_codegen/fracF_ref.m
new file mode 100644
index 0000000..e01c0e5
--- /dev/null
+++ b/frft_codegen/fracF_ref.m
@@ -0,0 +1,77 @@
+function [F] = fracF_ref(f, a)
+%% fracF_ref Reference Fractional Fourier Transform (FrFT) implementation
+%
+% Author: Canisio Barth
+%
+% F = fracF_ref(f, a) computes the Fractional Fourier Transform (FrFT)
+% of the input signal 'f' for a single transform order 'a'.
+%
+% This function serves as a reference (golden model) for validation and
+% comparison against future code generation and hardware-oriented
+% implementations.
+%
+% Key characteristics:
+% - Scalar transform order 'a' (no vector support).
+% - Assumes input signal 'f' is already interpolated externally.
+% - Maintains original algorithm structure, including internal
+% decimation after convolution.
+% - Uses full MATLAB flexibility (not yet restricted for codegen).
+%
+% INPUTS:
+% f - Input signal, [N x 1] column vector.
+% IMPORTANT: 'f' must already be interpolated (expanded signal).
+%
+% a - Scalar transform order.
+% Expected to satisfy: 0.5 < |a| < 1.5
+%
+% OUTPUTS:
+% F - Fractional Fourier Transform, [(N/2) x 1] column vector.
+% (Decimated output, consistent with original algorithm.)
+%
+% LIMITATIONS:
+% - No internal interpolation is performed.
+% - Only valid for scalar 'a'.
+% - Assumes caller enforces correct parameter range and signal format.
+%
+% See also: fracF (Ozaktas)
+
+% Validate scalar 'a'
+if ~isscalar(a)
+ error('Parameter ''a'' must be scalar.');
+end
+
+% Range check (core region)
+if abs(a) < 0.5 || abs(a) > 1.5
+ error('Parameter ''a'' must be within the interval [0.5, 1.5].');
+end
+
+N = length(f); % already interpolated length
+
+% Transform parameter
+twoDelta = 2 * sqrt(N/2);
+phi = a * pi / 2;
+
+% === Chirp A ===
+n = ((-N/2:N/2-1) / twoDelta).';
+Achirp = exp(-1j * pi * (n .* n) * tan(phi/2));
+
+% Chirp multiplication #1
+g = Achirp .* f;
+
+% === Chirp B ===
+m = ((-N:N-1) / twoDelta).';
+Bchirp = exp(1j * pi * csc(phi) .* (m .* m));
+
+% === Chirp convolution ===
+G = ifft(fft([g; zeros(N,1)]) .* fft(Bchirp));
+
+% Extract valid part and decimate
+G = G(end/2+1:2:end);
+
+% Complex phase constant
+Aphi = sqrt(1 - 1j * cot(phi));
+
+% === Chirp multiplication #2 ===
+F = (Aphi / twoDelta) .* G .* Achirp(1:2:end);
+
+end
\ No newline at end of file
diff --git a/frft_codegen/frft_tb_lfm.m b/frft_codegen/frft_tb_lfm.m
new file mode 100644
index 0000000..62ce547
--- /dev/null
+++ b/frft_codegen/frft_tb_lfm.m
@@ -0,0 +1,128 @@
+%% FrFT Validation Script (Reference vs Original)
+% Author: Canisio Barth
+
+clear; clc; close all;
+
+%% Parameters
+Fs = 512e6; % Sampling rate
+T = 1e-6; % Signal duration
+N = Fs*T; % 512 samples
+
+n = (0:N-1).';
+t = (n - N/2)/ Fs;
+
+% Beta range (Hz/s)
+betas = (-32e12 : 8e12 : 32e12);
+
+% Order sweep (for heatmap)
+a_vec = linspace( 0.5, 1.5, 100);
+
+%% ============================================================
+%% A) HEATMAP (single chirp, order sweep)
+%% ============================================================
+
+beta0 = 16e12; % pick one chirp for visualization
+
+% Generate LFM chirp
+x = exp(1j*pi*beta0*t.^2);
+
+% External interpolation (IMPORTANT)
+x_interp = bizinter(x);
+
+N_interp = length(x_interp);
+N_out = N_interp/2; % after decimation
+
+% Allocate
+FrFT_map_ref = zeros(N_out, length(a_vec));
+FrFT_map_cmp = zeros(N_out, length(a_vec));
+
+for k = 1:length(a_vec)
+ a = a_vec(k);
+
+ % Reference
+ y_ref = fracF_ref(x_interp, a);
+
+ % Comparison (original / other implementation)
+ y_cmp = fracF_cg(x_interp, a);
+
+ FrFT_map_ref(:,k) = y_ref;
+ FrFT_map_cmp(:,k) = y_cmp;
+end
+
+% Plot - Reference
+figure;
+imagesc(a_vec, 1:N_out, abs(FrFT_map_ref) / sqrt(N));
+axis xy;
+xlabel('Order a');
+ylabel('Index');
+title('FrFT Magnitude (Reference)');
+colorbar;
+
+% Plot - Comparison
+figure;
+imagesc(a_vec, 1:N_out, abs(FrFT_map_cmp) / sqrt(N));
+axis xy;
+xlabel('Order a');
+ylabel('Index');
+title('FrFT Magnitude (Comparison)');
+colorbar;
+
+% Plot - Difference
+figure;
+rel_err_map = abs(FrFT_map_ref - FrFT_map_cmp) ./ ...
+ (abs(FrFT_map_ref) + eps);
+
+imagesc(a_vec, 1:N_out, rel_err_map);
+axis xy;
+xlabel('Order a');
+ylabel('Index');
+title('Absolute Difference |Ref - Cmp|');
+colorbar;
+
+
+%% ============================================================
+%% B) PEAK VS BETA (matched order)
+%% ============================================================
+
+peak_ref = zeros(size(betas));
+peak_cmp = zeros(size(betas));
+
+for i = 1:length(betas)
+ beta = betas(i);
+
+ % Generate chirp
+ x = exp(1j*pi*beta*t.^2);
+
+ % External interpolation
+ x_interp = bizinter(x);
+
+ % Matched order
+ a = -(2/pi)*atan(Fs/(beta*T));
+
+ % Compute FrFT
+ y_ref = fracF_ref(x_interp, a);
+ y_cmp = fracF_cg(x_interp, a);
+
+ % Normalized peak magnitude
+ peak_ref(i) = max(abs(y_ref)) / sqrt(N);
+ peak_cmp(i) = max(abs(y_cmp)) / sqrt(N);
+end
+
+% Plot peaks
+figure;
+plot(betas/1e12, peak_ref, 'o-', 'LineWidth', 1.5); hold on;
+plot(betas/1e12, peak_cmp, 's--', 'LineWidth', 1.5);
+xlabel('\beta (MHz/\mus)');
+ylabel('Peak Magnitude');
+title('Peak vs Chirp Rate');
+legend('Reference','Comparison');
+grid on;
+
+% Plot relative error
+figure;
+rel_err = abs(peak_ref - peak_cmp) ./ peak_ref;
+plot(betas/1e12, rel_err, 'o-', 'LineWidth', 1.5);
+xlabel('\beta (MHz/\mus)');
+ylabel('Relative Error');
+title('Relative Error between Implementations');
+grid on;
\ No newline at end of file
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