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Serie y transformada de fourier
Serie y transformada de fourier
Serie y transformada de fourier
Serie y transformada de fourier

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  • 32. mGEQpIRQ‘fq™dwj™–uQ‘” †€”«Ë‘ÒqÕp×EÓ¦¥–ÖEál×CÔ¨ÑÒpÍPE«è“â p E â Ôh×EÓªÖ7R­Ôh×EÜÒ€ÙÚÖEálÍÓpÙÚÍ1ÏçÓpÙÚÍ…¥4ÛYÖ7RÜÍ­Ô ÍÓ“ö ìa` ÓpÙÚ×EÓ±Ð‚Í­Ô ëjì dY˜ E ` #¡a e õ ï ‡E ` p a õ å ö p õ hì ð•ì bE ` #¡a õ ï m # dY˜ ESe m õ p õ ï I ’ p ‡â # E õ ï I ’ p dY˜â # ESe õ îVADC¨ï ´ ã h ã ©W©W© ~ ì t y€ehk rijhTdƒeqY}ehgde h ö E â bg ⠐m â1ïnh ö bE â g ⠐m âPã “4ˆ y€e0y€Xjgpy€eƒey€eqy€€p|e ui¦dWYXjd}eqydijy h ö E â g ⠐m â1ïnh ö bE â bg ⠁m â íŸh ö ¢E â ¢9 m â1ïnh ö ¢xbE â ¢9 m â © “  ‰ †d‰‘g  mGEQS–Š˜d’•tœ—df mGEQS–Š˜d’•tœ— †d‰ ` ӱЂ×EÓpÙ©ÛYÖEÛ¦ÜÖCÔlÙ©ÛYÖEÓdÔ¾—×EÛ­álÖjÎjÖCÔ!ÎjÍ£P×EÒ€Û­ÏdÍÛýÎjÍlÜÖCÔ¦Ô­Ï¥4Ò€ÏdÍÓpÙÚÍ­Ôˆ—‚Ò€Ópà ÐÏd×EÓ±Í­Ô ì h a E 1 ö¹¸² ö T E â  à ‹ l Ådã â¨ù ´ ã ´ ã â § ´ T ™ýù ´da y a g 1 ö¹¸² ö T g â ï¹Ã ‹ l ‚ Å ‚ T ™ýù ´da nda Í 1 ö¹¸² ö T Í â ïtà ‹ Å X65 9 „paVU$WY€dehipi ´ €dempi4W‚i Í l õ Í l õ ï ö à ‹ l!X Å X ã–•Í l õ ï§dY˜ Í l e õ ï ö y ™ ï ‡ à ‹ œ X65#` V l!X a © “j“ ˆ€a é ` 1 ö¹¸² ö T é ` â  h ã ¢âi¢ § E ã ´ ã ¢âi¢•ù E a   a˜— 1 ö¹¸² ö T¢— â ïÀ¿ à ‹ l Å ƒ}g d è ã â‡ù ´ ã ´ ã â § ´ T ™ýù ´da “•a ä 1 ö¹¸² ö T ä â ïÀ¿ à ‹ l Å |X– d è ãûâ‡ù ´ ã ´ ã â § ´ T ™ýù ´da mGEQS–Š˜d’•tœ— †gn ÖjÎjÖpÎj×CÔQ—‚Ò€Ó±ÐÏd×EӱͭÔGEÌèyg Ö7R­Ôh×EÜÒ€ÙÚÖEálÍÓpÙÚÍýÏçÓpÙÚÍ…¥4ÛYÖ7RÜͭԁÔhÍ“ÎjÍ$Ó±Í ÜÖ!Ђ×EÓpØE×EÜÒpÐÏdÞ×EÓ Ed™Ug â álÍ‚ÎEÏdÖEÓpÙÚÍ0ÜÖ“ÍYæ­Õ±ÛYÍ­Ô­ÏdÞ×EÓ Ee™Ug â ïnh ö E ñ g â!I ñ m ñ5ïnh ö E âPI ñ g ñ m ñ © ` ÓpÙÚ×EӱЂͭÔfdY˜ Ee™Ug‰e õ ïdY˜ ESe õ dY˜g‰e õ ï‰bE õ bg õ hì í ÛY×7R‚ÖEÛ¦ÖjÎjÍá”ÞÖCÔ‚îŸÑÒpÍÔedY˜ Eˆg‰e õ ï bEd™ bg õ hì mGEQS–Š˜d’•tœ— †x ú ÔhÖEÓ±Îj×lÜÖhg€ÛYÖEÓdÔ¾—×EÛ­álÖjÎjÖ“ÎjÍ2P×EÒ€Û­ÏdÍÛÛYÍ­Ôh×EÜØEÍÛÜÖCÔ ` íæ 9 é æ$è 9 ï¹™ 9 æ 9 é æ â 9 ã é âPã ´ ïtE â ã æ é æ$è âPã ´ ï}g â ã â‡å1ömã è æ é æ$è ï¹™ 9 æ 9 é æ â 9 ã é âPã ´ ïtE â ã'â¨å¨ö © n y
  • 33. U„yFŽ„yäãw“£š5„6“€’¡•‰¯8†U„S‘”“€›Q“”›Q‰œãw“i˜¨ˆ“€–D‰ Ž“’–ÊŠ”3™dwj™–uQ‘” †~¥@ˤ͂ÖwE(Ò€Ó±Öˆ—‚Ò€Ó±ÐÏdÞ×EÓpÎjÍ$ÓpÏdÎjÖ“ÍÓ…˜´ ãu» hìV{ ÖlÙ©ÛYÖEÓdÔ¾—×EÛ­álÖjÎjÖ!ÎjÍ { ÖEà Õ±ÜÖjЂÍ$i’˜ ESef׆dY˜ e è Í­ÔÜÖlÙ©ÛYÖEÓdÔ¾—×EÛ­álÖjÎjÖýÏçÓpÙÚÍ…¥4ÛYÖEÜ dY˜ e è ï§i’˜ ESe è ïih q à ‹ Y Å E ⠐m âPã “ Ɖ Îj×EÓ±ÎjÍ5ÜÖlÏçÓpÙÚÍ…¥4ÛYÖEܤÔhͦÍÓpÙ©ÏdÍÓ±ÎjͦÍÓ ÍܤÔhÍÓpÙ©ÏdÎj×lÏçáÕ±ÛY×YÕ±Ïd×CîׁÔhÍ‚Ö h q à ‹ Y Å E ⠐m â1ï u r™kj H h j q à ‹ Y Å E ⠐m â © Ž“’–ÊŠ”3™dwj™–uQ‘” †d‰ ²n ÏçÛYÍál×CԏÑÒpÍÒ€Ó±Ö€—‚Ò€Ó±ÐÏdÞ×EÓ!E Í­ÔÎjÍm×EÛYÎjÍÓ1ÍYæ­Õp×EÓ±ÍÓ±ÐÏdÖEÜdÔ­Ï3ÍYæjÏ~Ô­ÙÚÍÓ Îj×CԦЂ×EÓdÔ­ÙÚÖEÓpÙÚÍ­Ômӱׁӱͅ¥–ÖEÙ©ÏçØEÖCÔ 4 èG¢‡ÙÚÖEÜÍ­Ô5ÑÒpÍ£¢E â ¢ § ¢Ãtk…ŦÕpÖEÛYÖlÙÚ×qÎj×â   ´ ì ® ’•QpGE’•tœ— †d‰‘‰ªË‘ϨEvÍ­Ô¨Ò€Ó±ÖP—‚Ò€Ó±ÐÏdÞ×EӫЂ×EÓpÙ©ÏçÓpÒpÖŒÖSÙ©ÛY×uvq×CÔpÎjÍ ×EÛYÎjÍÓ«ÍYæ­Õp×EÓ±ÍÓ±ÐÏdÖEÜ ÍÓpÙÚ×EӱЂͭÔQEŒÙ©ÏdÍÓ±ÍÙ©ÛYÖEÓdÔ¾—×EÛ­álÖjÎjÖ1ÎjÍ { ÖYÕ±ÜÖjЂÍfÕpÖEÛYÖýÙÚ×qÎj× è Ô­Ò@¡ÐÏdÍÓpÙÚÍálÍÓpÙÚÍQ¥4ÛYÖEÓ±ÎjÍ ì –$g ui‹ƒ}{j€d}ehg–qYelq‚i4i ui¨}gp| u€d}kX–5i u{j€dgpij5y€e uijqYW‚i4gpb`†XjWYklijydij0y€e!’Pi4 uij|eýk rij |Xjk5€dgdeq¡}gp| u€d}~ydi uiy€e ui5`†€dgp|} rXjg“eqY|hi u rXjgml k 0 y€e@Ïpgd}~ydi|XjkX h ƒ} â‡åg˜´ ã 4 e §!´ ehg1e u WYeqbqYXpa E â dY˜ e è ïi’˜ ESe è 4 4 è â # CG è #(Ǥ) à l Å hè Ig™ T è ù}™ ƒehg ™–â ™è 9 òs™ 9 |X– ™–â è è 9 òs™ 9 ƒehgd˜ ™–â ™è 9 Ig™ 9 T è ùT™ |X–ƒ˜ ™–â è è 9 Ig™ 9 T è ùT™ â ‹ ) 5 9 n ‡è T è ù ´ l k â à ‹ k Y è T è ù ´ zR€pijy€WYXln 1 µPW‚i4gpb`†XjWYklijydij¡y€e0’Pi4 uij|emy€e0i u{j€dgpijR`†€dgp|}Xjgdeq mGEQpIRQ‘fq™dwj™–uQ‘” †d‰ g Ë‘ÏdY˜ e è ïi’˜ ESe è ÍÓpÙÚ×EÓ±Ð‚Í­Ô njn