use nested functions in matlab M-file -

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I have a question about which I am very interested, suppose I have two M files in the matab, the first one I have described the following work for computation of peaks and peaks 

  function [peaks, peak_directories]] = address_x (line_ vector) a = [0 line_ vector 0]; J = 1; I for = 1: length (A) -2 temporary = A (i: i + 2); If (max (temp) == temp (2)) peaks (j) = row_ vector (i); Peak_indis (j) = I; J = j + 1;   
 and the other M-file has the code to describe the sinusoidal model for the data sample given to me  
  function [x] = generated ( N, M, A3) F1 = 100; F2 = 200; T = 1 / F1; T = (0: (N * T / M): (N * T)); '; Wn = RAND (Length (T), 1). * 2 - 1; X = 20. * Sin (2. * P * F 1. * T) + 30. * Cos (2. * P * F 2. * T) + A3 * Wn;   
 My question is how to combine it together? One solution will be made in the folder of only two M files, then call the function from an M file and get the operation on the given vector and get results, and then call the second function from the second M file on the given result and end What we want to do, but I want to make it in a big M-file in Java in C ++, we can make classes, but I'm not sure that we do this in matlab too. If so, please help me clarify everything and use the function to generate functions.        M, A3) F1 = 100; F2 = 200; T = 1 / F1; T = (0: (N * T / M): (N * T)); '; % 'Wn = rand (length (t), 1). * 2 - 1; X = 20. * Sin (2. * P * F 1. * T) + 30. * Cos (2. * P * F 2. * T) + A3 * Wn; [Pk, folk] = finder (x); Finally   
 I used the built-in function in matlab, but I am getting the following error  
  generated (1000,50,50) undefined function 'Double' for the input type input ''   
 Also I am interested in what would be the effective sampling rate to avoid alloys?   
 
 
 A single  MATLAB  script  
  Function Test () Clock, clear all, generate all x = (close 1000,50,50)); [P, I] = Search_X (X) end function X = generated (N, M, A3) F1 = 100; F2 = 200; T = 1 / F1; T = (0: (N * T / M): (N * T)); '; % 'Wn = rand (length (t), 1). * 2 - 1; X = 20. * Sin (2. * P * F 1. * T) + 30. * Cos (2. * P * F 2. * T) + A3 * Wn; End function [peaks, peak_directories] = address_x (line_ector) a = [0; Line_ector; 0]; J = 1; I for = 1: length (A) -2 temporary = A (i: i + 2); If (max (temp) == temp (2)) peaks (j) = row_ vector (i); Peak_indis (j) = I; J = j + 1; End and end

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