55f9fa92-fbef-445b-a737-6dc7f758719c 25 6 5 auto
&[DATE] &[TIME] - &[FILENAME]
&[PAGENUM] / &[COUNT]

Fourier "ifft" from padded created vector [Numeric]

v ifft N v length : n 0 N range I n 1 + el 1 N sqrt / v k 1 + el e i 2 π * n * N / ( * k * - ^ * ( k 0 N 1 - sum * : for I 3 1 line :

Denoised vector

Y 132.117014 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 132.13449 125 1 mat : 23.635373 23.635373 - 23.620446 0.593811 i * + 23.620446 - 0.593811 i * - 23.575702 1.186122 i * + 23.575702 - 1.186122 i * - 23.501254 1.775436 i * + 23.501254 - 1.775436 i * - 23.397291 2.360266 i * + 23.397291 - 2.360266 i * - 23.264074 2.939133 i * + 23.264074 - 2.939133 i * - 23.101941 3.510576 i * + 23.101941 - 3.510576 i * - 22.911301 4.073151 i * + 22.911301 - 4.073151 i * - 22.692636 4.625437 i * + 22.692636 - 4.625437 i * - 22.446497 5.166039 i * + 22.446497 - 5.166039 i * - 22.173507 5.69359 i * + 22.173507 - 5.69359 i * - 21.874356 6.20676 i * + 21.874356 - 6.20676 i * - 21.549799 6.70425 i * + 21.549799 - 6.70425 i * - 21.200655 7.184805 i * + 21.200655 - 7.184805 i * - 20.827807 7.64721 i * + 20.827807 - 7.64721 i * - 20.432197 8.090298 i * + 20.432197 - 8.090298 i * - 20.014824 8.512949 i * + 20.014824 - 8.512949 i * - 19.576743 8.914096 i * + 19.576743 - 8.914096 i * - 19.119059 9.292725 i * + 19.119059 - 9.292725 i * - 18.64293 9.647879 i * + 18.64293 - 9.647879 i * - 18.149557 9.978663 i * + 18.149557 - 9.978663 i * - 17.640187 10.284239 i * + 17.640187 - 10.284239 i * - 17.116108 10.563836 i * + 17.116108 - 10.563836 i * - 16.578642 10.816749 i * + 16.578642 - 10.816749 i * - 16.029147 11.042337 i * + 16.029147 - 11.042337 i * - 15.469012 11.240031 i * + 15.469012 - 11.240031 i * - 14.899652 11.409332 i * + 14.899652 - 11.409332 i * - 14.322504 11.549812 i * + 14.322504 - 11.549812 i * - 13.739027 11.661116 i * + 13.739027 - 11.661116 i * - 13.150695 11.742964 i * + 13.150695 - 11.742964 i * - 12.558993 11.795147 i * + 12.558993 - 11.795147 i * - 11.965416 11.817535 i * + 11.965416 - 11.817535 i * - 11.371465 11.810071 i * + 11.371465 - 11.810071 i * - 10.778638 11.772773 i * + 10.778638 - 11.772773 i * - 10.188435 11.705737 i * + 10.188435 - 11.705737 i * - 9.602345 11.609131 i * + 9.602345 - 11.609131 i * - 9.021849 11.483199 i * + 9.021849 - 11.483199 i * - 8.448414 11.328259 i * + 8.448414 - 11.328259 i * - 7.883488 11.144704 i * + 7.883488 - 11.144704 i * - 7.328498 10.932995 i * + 7.328498 - 10.932995 i * - 6.784846 10.69367 i * + 6.784846 - 10.69367 i * - 6.253906 10.427331 i * + 6.253906 - 10.427331 i * - 5.737018 10.134651 i * + 5.737018 - 10.134651 i * - 5.235488 9.816371 i * + 5.235488 - 9.816371 i * - 4.750584 9.473294 i * + 4.750584 - 9.473294 i * - 4.28353 9.106286 i * + 4.28353 - 9.106286 i * - 3.835506 8.716275 i * + 3.835506 - 8.716275 i * - 3.407643 8.304246 i * + 3.407643 - 8.304246 i * - 3.001023 7.87124 i * + 3.001023 - 7.87124 i * - 2.616673 7.41835 i * + 2.616673 - 7.41835 i * - 2.255563 6.946721 i * + 2.255563 - 6.946721 i * - 1.918607 6.457544 i * + 1.918607 - 6.457544 i * - 1.606654 5.952055 i * + 1.606654 - 5.952055 i * - 1.320493 5.43153 i * + 1.320493 - 5.43153 i * - 1.060847 4.897285 i * + 1.060847 - 4.897285 i * - 0.828371 4.350668 i * + 0.828371 - 4.350668 i * - 0.623654 3.793062 i * + 0.623654 - 3.793062 i * - 0.447212 3.225874 i * + 0.447212 - 3.225874 i * - 0.29949 2.650537 i * + 0.29949 - 2.650537 i * - 0.180863 2.068504 i * + 0.180863 - 2.068504 i * - 0.091629 1.481247 i * + 0.091629 - 1.481247 i * - 0.032014 0.890247 i * + 0.032014 - 0.890247 i * - 2.169298 10 12 ^ * 1 10 15 ^ * / 0.296999 i * + 0.002169 - 0.296999 i * - 2.169298 10 12 ^ * 1 10 15 ^ * / 0.296999 i * - 0.002169 - 0.296999 i * + 0.032014 0.890247 i * - 0.032014 - 0.890247 i * + 0.091629 1.481247 i * - 0.091629 - 1.481247 i * + 0.180863 2.068504 i * - 0.180863 - 2.068504 i * + 0.29949 2.650537 i * - 0.29949 - 2.650537 i * + 0.447212 3.225874 i * - 0.447212 - 3.225874 i * + 0.623654 3.793062 i * - 0.623654 - 3.793062 i * + 0.828371 4.350668 i * - 0.828371 - 4.350668 i * + 1.060847 4.897285 i * - 1.060847 - 4.897285 i * + 1.320493 5.43153 i * - 1.320493 - 5.43153 i * + 1.606654 5.952055 i * - 1.606654 - 5.952055 i * + 1.918607 6.457544 i * - 1.918607 - 6.457544 i * + 2.255563 6.946721 i * - 2.255563 - 6.946721 i * + 2.616673 7.41835 i * - 2.616673 - 7.41835 i * + 3.001023 7.87124 i * - 3.001023 - 7.87124 i * + 3.407643 8.304246 i * - 3.407643 - 8.304246 i * + 3.835506 8.716275 i * - 3.835506 - 8.716275 i * + 4.28353 9.106286 i * - 4.28353 - 9.106286 i * + 4.750584 9.473294 i * - 4.750584 - 9.473294 i * + 5.235488 9.816371 i * - 5.235488 - 9.816371 i * + 5.737018 10.134651 i * - 5.737018 - 10.134651 i * + 6.253906 10.427331 i * - 6.253906 - 10.427331 i * + 6.784846 10.69367 i * - 6.784846 - 10.69367 i * + 7.328498 10.932995 i * - 7.328498 - 10.932995 i * + 7.883488 11.144704 i * - 7.883488 - 11.144704 i * + 8.448414 11.328259 i * - 8.448414 - 11.328259 i * + 9.021849 11.483199 i * - 9.021849 - 11.483199 i * + 9.602345 11.609131 i * - 9.602345 - 11.609131 i * + 10.188435 11.705737 i * - 10.188435 - 11.705737 i * + 10.778638 11.772773 i * - 10.778638 - 11.772773 i * + 11.371465 11.810071 i * - 11.371465 - 11.810071 i * + 11.965416 11.817535 i * - 11.965416 - 11.817535 i * + 12.558993 11.795147 i * - 12.558993 - 11.795147 i * + 13.150695 11.742964 i * - 13.150695 - 11.742964 i * + 13.739027 11.661116 i * - 13.739027 - 11.661116 i * + 14.322504 11.549812 i * - 14.322504 - 11.549812 i * + 14.899652 11.409332 i * - 14.899652 - 11.409332 i * + 15.469012 11.240031 i * - 15.469012 - 11.240031 i * + 16.029147 11.042337 i * - 16.029147 - 11.042337 i * + 16.578642 10.816749 i * - 16.578642 - 10.816749 i * + 17.116108 10.563836 i * - 17.116108 - 10.563836 i * + 17.640187 10.284239 i * - 17.640187 - 10.284239 i * + 18.149557 9.978663 i * - 18.149557 - 9.978663 i * + 18.64293 9.647879 i * - 18.64293 - 9.647879 i * + 19.119059 9.292725 i * - 19.119059 - 9.292725 i * + 19.576743 8.914096 i * - 19.576743 - 8.914096 i * + 20.014824 8.512949 i * - 20.014824 - 8.512949 i * + 20.432197 8.090298 i * - 20.432197 - 8.090298 i * + 20.827807 7.64721 i * - 20.827807 - 7.64721 i * + 21.200655 7.184805 i * - 21.200655 - 7.184805 i * + 21.549799 6.70425 i * - 21.549799 - 6.70425 i * + 21.874356 6.20676 i * - 21.874356 - 6.20676 i * + 22.173507 5.69359 i * - 22.173507 - 5.69359 i * + 22.446497 5.166039 i * - 22.446497 - 5.166039 i * + 22.692636 4.625437 i * - 22.692636 - 4.625437 i * + 22.911301 4.073151 i * - 22.911301 - 4.073151 i * + 23.101941 3.510576 i * - 23.101941 - 3.510576 i * + 23.264074 2.939133 i * - 23.264074 - 2.939133 i * + 23.397291 2.360266 i * - 23.397291 - 2.360266 i * + 23.501254 1.775436 i * - 23.501254 - 1.775436 i * + 23.575702 1.186122 i * - 23.575702 - 1.186122 i * + 23.620446 0.593811 i * - 23.620446 - 0.593811 i * + 23.635373 6027 1 10 15 ^ * / i * - 23.635373 - 6027 1 10 15 ^ * / i * + 252 1 mat

Recover [ifft(Y)

Recover 11.723 11.595 1.734 i * - 11.211 3.429 i * - 10.58 5.049 i * - 9.717 6.558 i * - 8.641 7.923 i * - 7.374 9.114 i * - 5.945 10.104 i * - 4.386 10.872 i * - 2.73 11.401 i * - 1.014 11.68 i * - 0.725 - 11.701 i * - 2.447 - 11.465 i * - 4.115 - 10.977 i * - 5.694 - 10.248 i * - 7.146 - 9.294 i * - 8.442 - 8.135 i * - 9.552 - 6.797 i * - 10.452 - 5.309 i * - 11.123 - 3.705 i * - 11.548 - 2.02 i * - 11.72 - 0.29 i * - 11.634 - 1.446 i * + 11.292 - 3.151 i * + 10.702 - 4.786 i * + 9.877 - 6.316 i * + 8.834 - 7.707 i * + 7.597 - 8.929 i * + 6.193 - 9.954 i * + 4.653 - 10.76 i * + 3.011 - 11.33 i * + 1.302 - 11.651 i * + 0.435 11.715 i * + 2.163 11.522 i * + 3.843 11.076 i * + 5.438 10.386 i * + 6.914 9.467 i * + 8.238 8.341 i * + 9.381 7.031 i * + 10.318 5.566 i * + 11.027 3.979 i * + 11.495 2.305 i * + 11.709 0.58 i * + 11.666 1.158 i * - 11.367 2.871 i * - 10.817 4.52 i * - 10.03 6.07 i * - 9.022 7.486 i * - 7.816 8.738 i * - 6.438 9.798 i * - 4.918 10.642 i * - 3.29 11.252 i * - 1.59 11.615 i * - 0.145 - 11.723 i * - 1.877 - 11.572 i * - 3.568 - 11.167 i * - 5.18 - 10.517 i * - 6.678 - 9.636 i * - 8.03 - 8.542 i * - 9.204 - 7.261 i * - 10.177 - 5.82 i * - 10.926 - 4.251 i * - 11.434 - 2.589 i * - 11.691 - 0.869 i * - 11.691 - 0.869 i * + 11.434 - 2.589 i * + 10.926 - 4.251 i * + 10.177 - 5.82 i * + 9.204 - 7.261 i * + 8.03 - 8.542 i * + 6.678 - 9.636 i * + 5.18 - 10.517 i * + 3.568 - 11.167 i * + 1.877 - 11.572 i * + 0.145 - 11.723 i * + 1.59 11.615 i * + 3.29 11.252 i * + 4.918 10.642 i * + 6.438 9.798 i * + 7.816 8.738 i * + 9.022 7.486 i * + 10.03 6.07 i * + 10.817 4.52 i * + 11.367 2.871 i * + 11.666 1.158 i * + 11.709 0.58 i * - 11.495 2.305 i * - 11.027 3.979 i * - 10.318 5.566 i * - 9.381 7.031 i * - 8.238 8.341 i * - 6.914 9.467 i * - 5.438 10.386 i * - 3.843 11.076 i * - 2.163 11.522 i * - 0.435 11.715 i * - 1.302 - 11.651 i * - 3.011 - 11.33 i * - 4.653 - 10.76 i * - 6.193 - 9.954 i * - 7.597 - 8.929 i * - 8.834 - 7.707 i * - 9.877 - 6.316 i * - 10.702 - 4.786 i * - 11.292 - 3.151 i * - 11.634 - 1.446 i * - 11.72 - 0.29 i * + 11.548 - 2.02 i * + 11.123 - 3.705 i * + 10.452 - 5.309 i * + 9.552 - 6.797 i * + 8.442 - 8.135 i * + 7.146 - 9.294 i * + 5.694 - 10.248 i * + 4.115 - 10.977 i * + 2.447 - 11.465 i * + 0.725 - 11.701 i * + 1.014 11.68 i * + 2.73 11.401 i * + 4.386 10.872 i * + 5.945 10.104 i * + 7.374 9.114 i * + 8.641 7.923 i * + 9.717 6.558 i * + 10.58 5.049 i * + 11.211 3.429 i * + 11.595 1.734 i * + 127 1 mat :

'A' coeff's

A 11.723 11.595 11.211 10.58 9.717 8.641 7.374 5.945 4.386 2.73 1.014 0.725 - 2.447 - 4.115 - 5.694 - 7.146 - 8.442 - 9.552 - 10.452 - 11.123 - 11.548 - 11.72 - 11.634 - 11.292 - 10.702 - 9.877 - 8.834 - 7.597 - 6.193 - 4.653 - 3.011 - 1.302 - 0.435 2.163 3.843 5.438 6.914 8.238 9.381 10.318 11.027 11.495 11.709 11.666 11.367 10.817 10.03 9.022 7.816 6.438 4.918 3.29 1.59 0.145 - 1.877 - 3.568 - 5.18 - 6.678 - 8.03 - 9.204 - 10.177 - 10.926 - 11.434 - 11.691 - 11.691 - 11.434 - 10.926 - 10.177 - 9.204 - 8.03 - 6.678 - 5.18 - 3.568 - 1.877 - 0.145 - 1.59 3.29 4.918 6.438 7.816 9.022 10.03 10.817 11.367 11.666 11.709 11.495 11.027 10.318 9.381 8.238 6.914 5.438 3.843 2.163 0.435 1.302 - 3.011 - 4.653 - 6.193 - 7.597 - 8.834 - 9.877 - 10.702 - 11.292 - 11.634 - 11.72 - 11.548 - 11.123 - 10.452 - 9.552 - 8.442 - 7.146 - 5.694 - 4.115 - 2.447 - 0.725 - 1.014 2.73 4.386 5.945 7.374 8.641 9.717 10.58 11.211 11.595 11.723 128 1 mat :

'B' coeff's

B 0 1.734 - 3.429 - 5.049 - 6.558 - 7.923 - 9.114 - 10.104 - 10.872 - 11.401 - 11.68 - 11.701 - 11.465 - 10.977 - 10.248 - 9.294 - 8.135 - 6.797 - 5.309 - 3.705 - 2.02 - 0.29 - 1.446 3.151 4.786 6.316 7.707 8.929 9.954 10.76 11.33 11.651 11.715 11.522 11.076 10.386 9.467 8.341 7.031 5.566 3.979 2.305 0.58 1.158 - 2.871 - 4.52 - 6.07 - 7.486 - 8.738 - 9.798 - 10.642 - 11.252 - 11.615 - 11.723 - 11.572 - 11.167 - 10.517 - 9.636 - 8.542 - 7.261 - 5.82 - 4.251 - 2.589 - 0.869 - 0.869 2.589 4.251 5.82 7.261 8.542 9.636 10.517 11.167 11.572 11.723 11.615 11.252 10.642 9.798 8.738 7.486 6.07 4.52 2.871 1.158 0.58 - 2.305 - 3.979 - 5.566 - 7.031 - 8.341 - 9.467 - 10.386 - 11.076 - 11.522 - 11.715 - 11.651 - 11.33 - 10.76 - 9.954 - 8.929 - 7.707 - 6.316 - 4.786 - 3.151 - 1.446 - 0.29 2.02 3.705 5.309 6.797 8.135 9.294 10.248 10.977 11.465 11.701 11.68 11.401 10.872 10.104 9.114 7.923 6.558 5.049 3.429 1.734 0 128 1 mat : 127 0.049474 0.024737

Experiment WaveFunction

Wave train factor =>

Interpolate

0 B39 57.606

The construction is a bit "MicMac", but damned interesting. Sort of Eigenstates.

Fourier polynomial adjustable wave train

 0 fit 2 1 sys

The "MicMac" expression became soon a French word after their first contact with the AmerIndians of Eastern Canada [Nova Scotia, Newfoundland ...]. Something is "micmac" if it is "ordered in intriguing disorder".

Go down next page "Apodisation"

252

'a' coefficients

a 23.635373 23.635373 - 23.620446 23.620446 - 23.575702 23.575702 - 23.501254 23.501254 - 23.397291 23.397291 - 23.264074 23.264074 - 23.101941 23.101941 - 22.911301 22.911301 - 22.692636 22.692636 - 22.446497 22.446497 - 22.173507 22.173507 - 21.874356 21.874356 - 21.549799 21.549799 - 21.200655 21.200655 - 20.827807 20.827807 - 20.432197 20.432197 - 20.014824 20.014824 - 19.576743 19.576743 - 19.119059 19.119059 - 18.64293 18.64293 - 18.149557 18.149557 - 17.640187 17.640187 - 17.116108 17.116108 - 16.578642 16.578642 - 16.029147 16.029147 - 15.469012 15.469012 - 14.899652 14.899652 - 14.322504 14.322504 - 13.739027 13.739027 - 13.150695 13.150695 - 12.558993 12.558993 - 11.965416 11.965416 - 11.371465 11.371465 - 10.778638 10.778638 - 10.188435 10.188435 - 9.602345 9.602345 - 9.021849 9.021849 - 8.448414 8.448414 - 7.883488 7.883488 - 7.328498 7.328498 - 6.784846 6.784846 - 6.253906 6.253906 - 5.737018 5.737018 - 5.235488 5.235488 - 4.750584 4.750584 - 4.28353 4.28353 - 3.835506 3.835506 - 3.407643 3.407643 - 3.001023 3.001023 - 2.616673 2.616673 - 2.255563 2.255563 - 1.918607 1.918607 - 1.606654 1.606654 - 1.320493 1.320493 - 1.060847 1.060847 - 0.828371 0.828371 - 0.623654 0.623654 - 0.447212 0.447212 - 0.29949 0.29949 - 0.180863 0.180863 - 0.091629 0.091629 - 0.032014 0.032014 - 0.002169 0.002169 - 0.002169 0.002169 - 0.032014 0.032014 - 0.091629 0.091629 - 0.180863 0.180863 - 0.29949 0.29949 - 0.447212 0.447212 - 0.623654 0.623654 - 0.828371 0.828371 - 1.060847 1.060847 - 1.320493 1.320493 - 1.606654 1.606654 - 1.918607 1.918607 - 2.255563 2.255563 - 2.616673 2.616673 - 3.001023 3.001023 - 3.407643 3.407643 - 3.835506 3.835506 - 4.28353 4.28353 - 4.750584 4.750584 - 5.235488 5.235488 - 5.737018 5.737018 - 6.253906 6.253906 - 6.784846 6.784846 - 7.328498 7.328498 - 7.883488 7.883488 - 8.448414 8.448414 - 9.021849 9.021849 - 9.602345 9.602345 - 10.188435 10.188435 - 10.778638 10.778638 - 11.371465 11.371465 - 11.965416 11.965416 - 12.558993 12.558993 - 13.150695 13.150695 - 13.739027 13.739027 - 14.322504 14.322504 - 14.899652 14.899652 - 15.469012 15.469012 - 16.029147 16.029147 - 16.578642 16.578642 - 17.116108 17.116108 - 17.640187 17.640187 - 18.149557 18.149557 - 18.64293 18.64293 - 19.119059 19.119059 - 19.576743 19.576743 - 20.014824 20.014824 - 20.432197 20.432197 - 20.827807 20.827807 - 21.200655 21.200655 - 21.549799 21.549799 - 21.874356 21.874356 - 22.173507 22.173507 - 22.446497 22.446497 - 22.692636 22.692636 - 22.911301 22.911301 - 23.101941 23.101941 - 23.264074 23.264074 - 23.397291 23.397291 - 23.501254 23.501254 - 23.575702 23.575702 - 23.620446 23.620446 - 23.635373 23.635373 - 252 1 mat :

'b' coefficients

b 0 0 0.593811 0.593811 - 1.186122 1.186122 - 1.775436 1.775436 - 2.360266 2.360266 - 2.939133 2.939133 - 3.510576 3.510576 - 4.073151 4.073151 - 4.625437 4.625437 - 5.166039 5.166039 - 5.69359 5.69359 - 6.20676 6.20676 - 6.70425 6.70425 - 7.184805 7.184805 - 7.64721 7.64721 - 8.090298 8.090298 - 8.512949 8.512949 - 8.914096 8.914096 - 9.292725 9.292725 - 9.647879 9.647879 - 9.978663 9.978663 - 10.284239 10.284239 - 10.563836 10.563836 - 10.816749 10.816749 - 11.042337 11.042337 - 11.240031 11.240031 - 11.409332 11.409332 - 11.549812 11.549812 - 11.661116 11.661116 - 11.742964 11.742964 - 11.795147 11.795147 - 11.817535 11.817535 - 11.810071 11.810071 - 11.772773 11.772773 - 11.705737 11.705737 - 11.609131 11.609131 - 11.483199 11.483199 - 11.328259 11.328259 - 11.144704 11.144704 - 10.932995 10.932995 - 10.69367 10.69367 - 10.427331 10.427331 - 10.134651 10.134651 - 9.816371 9.816371 - 9.473294 9.473294 - 9.106286 9.106286 - 8.716275 8.716275 - 8.304246 8.304246 - 7.87124 7.87124 - 7.41835 7.41835 - 6.946721 6.946721 - 6.457544 6.457544 - 5.952055 5.952055 - 5.43153 5.43153 - 4.897285 4.897285 - 4.350668 4.350668 - 3.793062 3.793062 - 3.225874 3.225874 - 2.650537 2.650537 - 2.068504 2.068504 - 1.481247 1.481247 - 0.890247 0.890247 - 0.296999 0.296999 - 0.296999 - 0.296999 0.890247 - 0.890247 1.481247 - 1.481247 2.068504 - 2.068504 2.650537 - 2.650537 3.225874 - 3.225874 3.793062 - 3.793062 4.350668 - 4.350668 4.897285 - 4.897285 5.43153 - 5.43153 5.952055 - 5.952055 6.457544 - 6.457544 6.946721 - 6.946721 7.41835 - 7.41835 7.87124 - 7.87124 8.304246 - 8.304246 8.716275 - 8.716275 9.106286 - 9.106286 9.473294 - 9.473294 9.816371 - 9.816371 10.134651 - 10.134651 10.427331 - 10.427331 10.69367 - 10.69367 10.932995 - 10.932995 11.144704 - 11.144704 11.328259 - 11.328259 11.483199 - 11.483199 11.609131 - 11.609131 11.705737 - 11.705737 11.772773 - 11.772773 11.810071 - 11.810071 11.817535 - 11.817535 11.795147 - 11.795147 11.742964 - 11.742964 11.661116 - 11.661116 11.549812 - 11.549812 11.409332 - 11.409332 11.240031 - 11.240031 11.042337 - 11.042337 10.816749 - 10.816749 10.563836 - 10.563836 10.284239 - 10.284239 9.978663 - 9.978663 9.647879 - 9.647879 9.292725 - 9.292725 8.914096 - 8.914096 8.512949 - 8.512949 8.090298 - 8.090298 7.64721 - 7.64721 7.184805 - 7.184805 6.70425 - 6.70425 6.20676 - 6.20676 5.69359 - 5.69359 5.166039 - 5.166039 4.625437 - 4.625437 4.073151 - 4.073151 3.510576 - 3.510576 2.939133 - 2.939133 2.360266 - 2.360266 1.775436 - 1.775436 1.186122 - 1.186122 0.593811 - 0.593811 6.027 10 12 - ^ * - 6.027 10 12 - ^ * 252 1 mat : 0.024933 0.012467

Experiment Apodising wave train

Apodising factor =>

Interpolate

0 B39 10.356

Fourier polynomial adjustable apodising wave train

 0 fit 2 1 sys