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oldP ext c TP"@P@flg@oRt@eofudf P dNg/dwlp dfdP txdP oldP ext c VP"@P@flg@oRt@eofudfP Stop (nm)p dfdP txdP oldP ext c XP"@P@flg@oRt@eofudfP Start (nm)p dfdP txdP oldP ext< P@@@ @ Numeric c8P"@P@flg@oRt@eofudfPP@:P&@@@ Phase (s) X_deriv.array@ Group Index0p@"P@ @ dfd0P@"P@ @ txd0P@"P@ @ old0P@"P@ @ ext P   c\P"@P@flg@oRt@eofudfP slope, dNg/dwlp dfdP txdP oldP ext c fP"@P@flg@oRt@eofudfP Group Index, Ng at centerp dfdP txdP oldP ext P    P    P    P   cP"@P@flg@oRt@eofudf&P@ @ NumericAmplitude (dBm)p@ dfdP@ txdP@ oldP@ ext< P@@@ @ Numeric P    P    P    P   c P"@P@flg@oRt@eofudf&P@ @ NumericWavelength (nm)p@ dfdP@ txdP@ oldP@ ext P @vP0@PP@P!!!!l@bP0   !!!    $@P0!!!B@8PPb P         @P b P         @P  P   c`P"@P@flg@oRt@eofudfP Cavity Length (m)p dfdP txdP oldP ext P   cjP"@P@flg@oRt@eofudf"P Transparency Wavelength (nm)p dfdP txdP oldP ext P @vP0@PP@P!!!!l@bP0   !!!    $@P0!!!B@8PPb P         @P b P         @P  P @vP0@PP@P!!!!l@bP0   !!!    $@P0!!!B@8PPb P         @P b P         @P  P   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G a V R Q H < 9 9 ; B M K J Q L I N R H B :66=H A <=GfNGJ^Z!N#I%O'P)U+f-h/V1H5G7L9T;U=H@<B9D:F:H;JENJPXRnT^VPXQZW\M^EaAc@eDgQiVkHmEoIqIsHuTwWyS{R}TSLLJLQTRKMNC<76:GT<55=BTQSJB?>:89<FQs_PJCCJYXG?>FQ]qg^PXQHA==> E ZJC@@ELHBA F"N$S&I(D*B-A/A1E3L5c7S9H;C=B?@A=C>EBGCI@K>N>P?RATBVFXMZ[\Q^D`>b@dKfZhHA==> E ZJC@@ELHBA F"N$S&I(D*B-A/A1E3L5c7S9H;C=B?@A=C>EBGCI@K>N>P?RATBVFXMZ[\Q^D`>b@dKfZh BDistance (mkm)Inverse FFT Amplitude (dBm)MSo^RU@P@i@4?W>z򚼯H?zGw>z򚼯H@$>򚼯H?JeGroup Index from MaximaTV Y\_adgiloqtwz|g  Ԣײ ߩ   "%(+.1469<?BEGJMPSVY\^adgjmps ux{~   ʿ  BGroup Index from MinimaUXZ]`cehkmpsv x{~ ȫШط   !$'*,/258;=@CFILORTWZ]`c fiknqtwz}þ B Linear Fit/TVXhiz{ ,.=?OPacst     !"$%'(*+,./1245689;<=?@BCEFGIJLMOPRSTVWYZ\]^`acdfgijkmnpqstuwxz{}~ BWavelength (nm)Group Refractive Index2ETE'7P@@@@??R@ @@ ??zG{?/LB!_/  @  0 T`p J d  0`Tn`p`    ``   `4 @P  ~     4"@P@ L `    @ @d@`@@6 @n@  @@:  px X   @@*`@@d`L @^ @n @ VIDSAnalyze_LED_ASE_spectrum.VIVIDS!Optical Gain from ASE spectrum.vi PTH0VIDSMean.vi PTH0VIDSFFT of ASE spectrum.vi PTH0VIDS Bound Array | xPTH0" i386 `ݹcode$Dx"E{ݹE`ETPUEd$="=ÐӀ}#EPX CtdCd`CT  C$ CC,{0tVW_^C4`} E(E!E"ƅƅƅƅTƅƅƅƅ4ɍHHH HHHHH ƅTthhUEP&`H %W 5 \ JAXo*fCODE$Dx"(6.0rc5Oldest compatible LabVIEW.DdFZZpTPP@PZ@@BP&@@ @ NumericWavelength (nm)@ @ Numeric ASE Intensity:@@"P@ @ Optical Gain.@P@ @ Inverse FFT@ Center Wavelength (nm)@ Group Index, Ng @ dNg/dwl@ Stop (nm)@ Start (nm)P@@:P&@@@ Phase (s) X_deriv.array@ Group Index@ slope, dNg/dwl@ Group Index, Ng at center&@@ @ NumericAmplitude (dBm)&@@ @ NumericWavelength (nm)@ Cavity Length (m)"@ Transparency Wavelength (nm)@ Total Loss (1/cm)*  This VI illustrates various analyses that can be perfromed on ASE spectrum of a laser diode. The VI was written in particular for application to semicinductor lasers. For the detailed description of the analysis techniques, read: G.E.Shtengel, G.L.Belenky, M.S.Hybertsen, R.F.Kazarinov, and D.A.Ackerman, "Advances in Measurements of Physical Parameters of Semiconductor Lasers" , J. High Speed Electron. and Syst. vol. 9, 901-940,1999 For the details of FFT analysis read also: A.Kohlhaas, C.Fromchen, and E.Brinkmeyer, "High-Resolution OCDR for Testing Integral-Optical Waveguides: Dispersion-Corrupted Experimental Data Corrected by a Numerical Algorithm", J. of Lightwave Technology, v.9, no.11, p.1493, Nov. 1991. Gleb Shtengel (gleb@shtengel.com) March 2004>  F> I F>  稝!;ffffffffffffffffllllll<33.@P@ @ Inverse FFT @ dNg/dwl$@ Cavity Length (m)2"@ Transparency Wavelength (nm)F6@P @!status @code@0source error out @ XScale.Minimum @ XScale.Maximum@ High Bound8,@@ @ DataParallel Input Array 28,@@ @ DataParallel Input Array 3, @@ @ Data Outpu Array~n @@ @ Data Input Array@ Low Bound@ High Bound,@@ @ DataParallel Input Array 2,@@ @ DataParallel Input Array 3 @@ @ Data Outpu Array,@@ @ DataParallel Outpu Array 2,@@ @ DataParallel Outpu Array 3, @@ @ Data Input Array@ Low BoundJ:@@"P@ @ Optical Gain@ Start (nm)@ Stop (nm)\P@@:P&@@@ Phase (s) X_deriv.array@ Group Index  @ ` ` ` &@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)@ Cavity Length (m)"@ Transparency Wavelength (nm)@Peak Search Width@ Center Wavelength (nm)@Valleys Search WidthP@@:P&@@@ Phase (s) X_deriv.array@ Group Index$@# of loss interpolation points(@ #Group Index, Ng @ Center Wavelength @ dNg/dWl@@ Wavelengtn (nm)@@ Gain (1/cm)`@@BP&@@ @ NumericWavelength (nm)@ @ NumericASE Intensity (dB)@ Total Loss (1/cm):@@"P@ @ Optical Gain&@ Total Loss (1/cm)l`@@BP&@@ @ NumericWavelength (nm)@ @ NumericASE Intensity (dB)*@@ Gain (1/cm).@@ Wavelengtn (nm) @ dNg/dWl4(@ #Group Index, Ng @ Center Wavelength6&@@ @ NumericWavelength (nm)6&@@ @ NumericAmplitude (dBm)(@ Center Wavelength (nm) @ slope, dNg/dwl@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low SidelobeWindow Type for FFT @ Group Index, Ng  &@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low SidelobeWindow Type for FFT@ Center Wavelength (nm)@ Group Index, Ng @ dNg/dwl.@P@ @ Inverse FFTL@@P @!status @code@0sourceerror in (no error)rb@pL@BP@@ Wavelength (nm)@@ Net Gain (1/cm) dup referencen^@pL@BP@@ Wavelength (nm)@@ Net Gain (1/cm) reference @ Numeric @ mean@@ XB2 @@ X @ mean @error@  @error8,@@ @ DataParallel Outpu Array 3.@ Group Index, Ng at center8,@@ @ DataParallel Outpu Array 20$@# of loss interpolation points*@Valleys Search Width&@Peak Search Width T@` 8TD`|`  @ l T  H  h  |  $ (   ,D``D 8 H  @ l p|   88D p|  pp h h X`fn`gn Optical Gain[D$d q]d q]Wavelength (nm)HD HHUbUbHDEwB]wC]` D$1 >gOptical Gain (1/cm))X Optical LossH|%2%2v.<.<***Group refractive Index Analysis Interval:[$ 1o$!1oAmplitude (dBm)H[Z[Group Index, NgV.<2.<2 Start (nm)SdNg/dwlHEbftftCenter Wavelength (nm)HFf tLf!tLS$$NumericHC*7*7HC/B=n/C=nZL\L\slope, dNg/dwlH(CL\*L\*[$@1$A1Wavelength (nm)ecYscZsGroup Index, Ng at centerHBfv-fv-HB#0#0U.<.< Stop (nm)H@B/=/=S""NumericHpA(5(5YCfQCgQ  ASE Intensity[D$L Y_L Y_Wavelength (nm)HD$@=J=JHD$AcKp\cLp\[ D$:GhAmplitude (dBm)\z{Centered Valleys^noCavity Length (m)H@hstTransparency Wavelength (nm)HX@W^Xl^Yl  Inverse FFTZD$anAanADistance (mkm)HD ?R_R_HD?.O/Og D$*i Inverse FFT Amplitude (dBm)V FFT resultWBRPBSP Group Index[D$FSCFSCWavelength (nm)HD D>7D7DHD>b9oJb:oJb D$(5gGroup Refractive IndexV}} Linear Fit]$u2$v2ʀTotal Loss (1/cm)H$>$2$2HDAHD٨HD,@ssHDTF]^HD,!!HDF%%HDpB B-r C-rHDF >p ?pHD8?#00m#10mSD 7 7Mean.viHDXC h!hHDA   XD;u<u Optical GainWD Bound ArrayWDY fHY fH Bound ArraybDgCtgDtFFT of ASE spectrum.viHD`am`bmHDBJ[WJ\WmD4؃5!Optical Gain from ASE spectrum.vi]DMFZMGZPeak Search WidthHDlM5ZBM6ZB`DaSnaTnValleys Search WidthHD<bAoNbBoNHD@DEHDh@GHjDwXwY# of loss interpolation pointsHDwGTwHTmD~~!Optical Gain from ASE spectrum.viHD\>yLyL_Do]|o^|Window Type for FFTHDlmHD|KDABThis VI illustrates various analyses that can be perfromed on ASE spectrum of a laser diode. The VI was written in particular for application to semicinductor lasers. For the detailed description of the analysis techniques, read: G.E.Shtengel, G.L.Belenky, M.S.Hybertsen, R.F.Kazarinov, and D.A.Ackerman, "Advances in Measurements of Physical Parameters of Semiconductor Lasers", J. High Speed Electron. and Syst. vol. 9, 901-940,1999 For the details of FFT analysis read also: A.Kohlhaas, C.Fromchen, and E.Brinkmeyer, "High-Resolution OCDR for Testing Integral-Optical Waveguides: Dispersion-Corrupted Experimental Data Corrected by a Numerical Algorithm", J. of Lightwave Technology, v.9, no.11, p.1493, Nov. 1991. 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W&.T.4W3&/\b_W-d W&./4W3&/X\b_W/l W&/$/lW#'W/0W@pX8 /_og00W@pX%/JZR6W**4W B/_`nX3JJX~'}E}'Xxx_yXP:OOXPxEx5j'j5X X t tLX ''o o4X B/IZX@Y1D773S }Y8,Y84Y K703`Z8,889P9: ::;x;P>? ?? Z70X8`/Z84Z3707p|396 Z70X888 Z70E9p84Z3707{3964Z3709;Z: Z70::4Z370C@4Z370:,v9>; Z70D;;x4Z370;s>C@ Z; Z70;;4Z370<4rCHE ZP Z70>=4Z370>jMSPZ> Z70Z>p>4Z370? iMSPZ? Z70\D>? 4Z370@hMSPZ= Z70?@?4Z370?gMSPZ? Z70B$??Z?@ZPAK3\@d@,Z@@A(@4Z B@$ LE[0[ 3@$ K3\D4[  2@$ L4[C L\ :@$ M/Y50r0r/s.t-u \@pAAAt,\pA@$ \At4\DBFd\At:4\DEZlP@\PC`?qB@,\BC(C\B4\ BBX `Ro0] 3BX `?qP4]  2BX a@pOL^ :BX b;nA0r0r/s.t-u ^@pDCC,^pCBX ^C4^DDcB$PcZPc? [0c@p\D:? \4c B[xM,4dD[\x d\DPood(4dD]$]t pd]@E88PdW_}a^4A ,d^`^_^__D4d J] n\}0*>*>*>L  й  й  й݀ й߀ йင йTahomaTahomaTahoma012Arial0ArialRSRC LVINLBVWD Dspec?0 4 RSID`LVSRtBDPWLIviCPTMDSTMDFDSLIdsVICDversDLDR(FPTD8M?HN@XLhLNS OflMM$TMC0LC0IC MAnalyze_LED_ASE_spectrum.VI>  F> I F>  稝!;This VI illustrates various analyses that can be perfromed on ASE spectrum of a laser diode. The VI was written in particular for application to semicinductor lasers. For the detailed description of the analysis techniques, read: G.E.Shtengel, G.L.Belenky, M.S.Hybertsen, R.F.Kazarinov, and D.A.Ackerman, "Advances in Measurements of Physical Parameters of Semiconductor Lasers" , J. High Speed Electron. and Syst. vol. 9, 901-940,1999 For the details of FFT analysis read also: A.Kohlhaas, C.Fromchen, and E.Brinkmeyer, "High-Resolution OCDR for Testing Integral-Optical Waveguides: Dispersion-Corrupted Experimental Data Corrected by a Numerical Algorithm", J. of Lightwave Technology, v.9, no.11, p.1493, Nov. 1991. Gleb Shtengel (gleb@shtengel.com) March 2004  @ ` ` ` &@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)@ Cavity Length (m)"@ Transparency Wavelength (nm)@Peak Search Width@ Center Wavelength (nm)@Valleys Search WidthP@@:P&@@@ Phase (s) X_deriv.array@ Group Index$@# of loss interpolation points(@ #Group Index, Ng @ Center Wavelength @ dNg/dWl@@ Wavelengtn (nm)@@ Gain (1/cm)`@@BP&@@ @ NumericWavelength (nm)@ @ NumericASE Intensity (dB)@ Total Loss (1/cm):@@"P@ @ Optical Gain##############################################################################################AHHH9AAA wLJRJPuJRsL@G=q III=Iҿ؁kG'??VU"'""??+U""ZT'??{P#]/뻯뻯뻯ꫪꫪ着뻯ᄒjᄒ뻯着ꫪꫪ*ᆰꪪj*ꪪ+j*뻯ᄒᄒ뻯着ꫪꫪꫪꪪꫪ뻯뻯뻯+ꪪꫪ뫪)ꫪ*)*+/**//"+ꯨ/""(/*"""+*"+*)+⯨+*))***ꫢ"+**+****************ꮨ*******************:1111110111H"A "@CAW@D ?0(    z   >  (@D?0H?}A8888'f8p&`fff&8x&xFgg p&hfcgg" x&pF gg" x&pfgg q&hf gf&8 x&pf  gf8x&pf """"""""""""""""""vvvfftfffvvvffvffvfvvfffffffffffffffvvfffffffffffffffffvffvfffffffffffffftvvvfvfvvffvvfvfvffvffddffffffffffvvfvffffvffffffffffvfvfvfvf#<<!3?2?g<=yXϟ/?y{<x|0a?<ø08?ø0xç?<|yç?1>3?{ϳq?xy>?=y?O<'y???'|gy<g?<{<<yx??|y{~~>|31 y>?a <!y~?'<=Ogy=y<|?cc<|?c<|?|ϟ=~>sy8<<~|??~|1.s<<%\x|×='㧧џ|zy>y>xϳq|8>3ysxϳq|<<xq|<<},_~<' ?1syy>yy><{O{s?x?|OO?<?{|{ϟ<~x?8|<s<<'?<~a ?qxgg ?qx~>y??xxǏ?8yp?O'<ϳ??|?aq<<~>yϟq?9?8<}?x<ÿ?1 ?c`?c`?c`g`c`g`g`gg`g`gggg`pLDDc&""?f"" c&""?f"""c&""?f"" c&""f"" g&""f"" c b?f"""g&""f"""g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""f"" g&""bf"" "g&""f"""g&""f "g f"" g f g&""f g bf"" g&""f"""p?>y'?}'?}'?}'?ӟ|||yy?yyyxy`yxyx'yӟ||ggxyO||yxyy?yyyxyxyxyx|'yӟ||ggxyO||yxyy?y|yx|yxyxyx|xgxy?nyyyxgxyGgLL??몪U}U]сO H ??????(? 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   $@P0!!!B@8PP< P@@@ @ Numeric P   cP"@P@flg@oRt@eofudf&P@ @ NumericAmplitude (dBm)x@ dfdP@ txdP@ oldP@ ext< P@@@ @ Numeric P   cP"@P@flg@oRt@eofudf&P@ @ NumericWavelength (nm)x@ dfdP@ txdP@ oldP@ extb P         @P b P         @P  cTP"@P@flg@oRt@eofudf P dNg/dWlx dfdP txdP oldP ext c pP"@P@flg@oRt@eofudf(P #Group Index, Ng @ Center Wavelengthx dfdP txdP oldP ext P @vP0@PP@P!!!!l@bP0   !!!    $@P0!!!B@8PPb P         @P b P         @P  c"P"@P@flg@oRt@eofudf:P@"P@ @ Optical Gain0x@"P@ @ dfd0P@"P@ @ txd0P@"P@ @ old0P@"P@ @ ext P    P    P    P   4 P@@@ c ^P"@P@flg@oRt@eofudfPPeak Search WidthpdfdPtxdPoldPext P P cbP"@P@flg@oRt@eofudfPValleys Search WidthpdfdPtxdPoldPext P   c`P"@P@flg@oRt@eofudfP Cavity Length (m)p dfdP txdP oldP ext c jP"@P@flg@oRt@eofudf"P Transparency Wavelength (nm)p dfdP txdP oldP ext c ^P"@P@flg@oRt@eofudfP Total Loss (1/cm)x dfdP txdP oldP ext4 P@@@  P    P   cP"@P@flg@oRt@eofudfP@ Gain (1/cm)x@ dfdP@ txdP@ oldP@ extP"@P@flg@oRt@eofudfP@ Wavelengtn (nm)x@ dfdP@ txdP@ oldP@ ext P c lP"@P@flg@oRt@eofudf$P# of loss interpolation pointspdfdPtxdPoldPext P @vP0@PP@P!!!!l@bP0   !!!    $@P0!!!B@8PP P   b P         @P b P         @P  c8P"@P@flg@oRt@eofudfPP@:P&@@@ Phase (s) X_deriv.array@ Group Index0x@"P@ @ dfd0P@"P@ @ txd0P@"P@ @ old0P@"P@ @ ext cdP"@P@flg@oRt@eofudfP Center Wavelength (nm)p dfdP txdP oldP ext`!initialize (T)"hPeaksValleys peaks/valleys" P@@`!initialize (T)"`PeaksValleys peaks/valleys" P@@4 P@@@ V P$@P@0PV P$@P@0P(@ V P$@P@0Ph lower limit`polynomial order c c c c(! c &@@@ Phase (s) X_deriv.array c @  @ @  c:P&@@@ Phase (s) X_deriv.array@ c@ @ c@  c&@@@ Phase (s) X_deriv.array c @error c   :P&@@@ Phase (s) X_deriv.array@ c"P@ @  c\X@NP&@@ @ NumericWavelength (nm)"@@ @ Numeric Amplitudes c&@@@ Phase (s) X_deriv.array c c*@@@ Phase (s)Y value at Xderiv c! c$@@@ Phase (s) dY/dX array c@ c"@@@ Pahse (deg)X_array&@@@ Phase (s) X_deriv.array*@@@ Phase (s)Y value at Xderiv*@@@ Phase (s)dY/dX *X*X/2/pi/c c"@@@ Pahse (deg)X_array c@ mse cLP,@"@ Transparency Wavelength (nm)@@ Y at Marker6P@ "@@ Best Polynomial Fit c$@@@ Phase (s) dY/dX array*@@@ Phase (s)dY/dX *X*X/2/pi/c cnj@`P,@"@ Transparency Wavelength (nm).@@@ Y at MarkerBest Polynomial Fit@ Y at Marker@ X-Marker@@P @!status @code@0sourceerror in (no error) c c*@@@ Phase (s)Y value at Xderiv c*@@@ Phase (s)Y value at Xderiv c c&@@@ Phase (s) X_deriv.array*@@@ Phase (s)dY/dX *X*X/2/pi/c$@@@ Phase (s) dY/dX array c! c*@@ Polynomial Fit Coefficients c@polynomial orderJ@SVDGivensGivens2 HouseholderLU DecompositionCholesky algorithm "@@ Best Polynomial Fit! c &@@@ Phase (s) X_deriv.array c*@@@ Phase (s)dY/dX *X*X/2/pi/c c c @errorRP&@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm) c@@ Best Linear Fit@ intercept c@ Cavity Length (m) c @ slope @error c@@ 2nd Derivatives@@ Amplitudes c c$@@@ Phase (s) dY/dX array@@ X"@PeaksValleys peaks/valleys@!initialize (T) c @@ Locations c@!end of data (T) c @# found c@ mse c&"@ Transparency Wavelength (nm) cDP @@ @ Data Outpu Array@@ Best Linear Fit c($@# of loss interpolation points c! c@ Cavity Length (m) c@Peak Search Width*&@@ @ NumericAmplitude (dBm) c*&@@ @ NumericWavelength (nm) c@<@2P@ @@ Best Linear Fit c@Valleys Search Width c c  c c @ Center Wavelength (nm) c@ threshold c,@@ @ DataParallel Outpu Array 3 c c"@PeaksValleys peaks/valleys c,@@ @ DataParallel Outpu Array 4 c@@ Amplitudes@  c,@@ @ DataParallel Input Array 2 c.P@ @@ Amplitudes c,@@ @ DataParallel Input Array 3 c c @ c @error c.P@ @@ Amplitudes c,@@ @ DataParallel Outpu Array 2 c@ @ c@@ 2nd Derivatives c@!end of data (T) c @# found@@ Locations c@!initialize (T) c c\ c c c c| c c| c c c c\ c c| c c| c c c c| c c c c| c c c c c c c c c c c c        c  c c c   c  c c c c c c c c c c  c  c c c c c c c c c c c c     c c c c c c c c c c c c c c c c c c c c c c c c c c c c c cO O c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c8`$#4  ^LF"#4#T# L Input ASE spectrum BPeaks BValleys BCXentered Valleys BWavelength (nm)Amplitude (dBm) \&@@@@??(PIP@??c Opotical Gain BPoly Fit BLoss BWavelength (nm)Optical Gain (1/cm)&1@@@@??3B1B@@?  @p@ Group Index from Maxima BGroup Index from Minima B Linear Fit BWavelength (nm)Group Refractive Index)@@@@??+@ @@ ???|@8@?6C-@@@@$@$@@$@$  q DHPX 6 ` ` $08  q l  Tv `p   T $ d px      H@` " q@ d 0      @ @ @ I H @^!V 4U  X@l @@@,  @!`!,@@, *@l @l $:`V$dd$ #<#$@"D"#(#  T@ @ @n P f f  x ! 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 @@@@ !TD-@$@$@@ !TD-$  E!d0px      t t $ E! h   @d@ @D @ @4*b 0v ,l 4 < O @Z     @ <( h((000P X ` L 0 8 (d (d $@8 @@*8<  VIDSFFT of ASE spectrum.viVIDS%Y_at_marker_on_X_2pt_interpolation.viPTH0VIDSFFT Spectrum (Mag-Phase).viPTH0VIDS(Create Array (start,stop,# of points).viPTH0$@""i386"acode@4$E{ĎaE`ETPUEd$==ÐӀ}#EPXC$C { t3QRhh h:d$ZY=Cd CT C4 $C,} -E(E!E"ƅdƅƅƅƅtƅ QRhP $6d$ZYƅ t hhUEPƅ Dž=t60>t?9t$QRRVhh$d$ZY= 6t 6@ t6PGXG7GG +F FɍP ƅL ƅL fxrƅP tst HEXvaE`ET.UR@␐}zt}zƅP fxv Elxt VW@8_^@9} ƅ fxB ƅ 0=tǃ Dž >݅ ݅ QRT )ZY؃ƅ fxF1 ƅ$ 0=tǃ$ Dž$ $ )ƅ$ fxJ ƅ( VW(_^QRhhP$0h,d$ZY= VW4_^ƅ( fxN ƅ, ts$ ts,PtsDtsTts\$hEX%aE`ET.UR@␐}zt}z5ƅ, fxR ƅ0 ƅ0 VW0X_^QRhhP,$`hm+d$ZY=fxV ƅ4 `=t6Lƅ4 PLHXfxZ ƅ8 ݅0݅8 ݅@ ݝ0ƅ8 fx^ ƅ< Dž<Hy DžH8>t?H9t$QRRVhhd$ZY=6t 6@H`ƅT ƅT fxzv ElxKP@R<ZX@H<9}<ƅ< fxbW ƅ@ 8=tǃL DžL (=t9L tBL X QRPX $P($hhd$ZY=(=tT L 5T T ƅ@ fxf ƅD (=tƃd Džd d '݅0ƅD fxjR ƅH $QRhhP$(h"(d$ZY=QRhhPG$,h'd$ZY=ƅH }(u ƅt hhUEP8d$ =fxn }#t}"uH}!v}/uvQRPED$,hd$ZY=Y=t p h搐ÐE{ ¢aE`ETPUEd$=t=t=t=tE{ E{‰ppVLFX@'PUEd$=uÐT:aTQaThaT aiTaOT4a5TxͣaTaTaTaT5aTOaTPiaTaeT7aKT`;a1T ѤaT aTa&aÐx&{5Xr(B\v8CODE@4$(6.0rc5Oldest compatible LabVIEW.AXJLM|pPPPf@P&@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)ASE Intensity (dB)&@@ @ NumericAmplitude (dBm)&@@ @ NumericWavelength (nm) @ dNg/dwl@ Group Index, Ng@ Center Wavelength (nm).@P@ @ Inverse FFT@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low SidelobeWindow Type for FFT*AHHH<33<<<<<<<<<<33<33<<<<33<`````````f`ff`ffffff###############################################|DTHPDJ88t{~6&@@ @ NumericAmplitude (dBm) @ Numeric6&@@ @ NumericWavelength (nm)bRP&@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)vf@P&@@ @ NumericWavelength (nm)&@@ @ NumericAmplitude (dBm)ASE Intensity (dB) @Index2"@@ @ Value Output Array @ Value@ dtZJ@P@! dB On (F)@!unwrap phase (F)@!convert to degree (F)view@ t0@@ Y@ df@*@@ Y at Marker@ Y at Marker@ XL@ No averagingVector averaging RMS averaging Peak holdaveraging mode@PL@ No averagingVector averaging RMS averaging Peak holdaveraging mode*@Linear Exponentialweighting mode@number of averagesaveraging parameters   @@ X-Array@ Y at Marker@@ Y-Array@ X-Marker@@P @!status @code@0sourceerror in (no error)6@P @!status @code@0source error outF6@P @!status @code@0source error out:*@Linear Exponentialweighting mode$@number of averagesTP@ t0@ dt@@ Y2@P @!status @code@0sourceerror@P  hi res t0@S attributes @ Group Index, Ng@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low SidelobeWindow Type for FFT @ dNg/dwl(@ Center Wavelength (nm)$@@ magnitude8,P@ @@ magnitude<0@P@ f0@ df@@ phasephase$@ averages completed TH x   6@P @!status @code@0source error out@ averages completed0@P@ f0@ df@@ phasephase8@P@ f0@ df@@ magnitude magnitude@!averaging done@PL@ No averagingVector averaging RMS averaging Peak holdaveraging mode*@Linear Exponentialweighting mode@number of averagesaveraging parameters@!restart averaging (F)6@P @!status @code@0sourceerror inJ@P@! dB On (F)@!unwrap phase (F)@!convert to degree (F)view@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low Sidelobewindow@TP@ t0@ dt@@ Y2@P @!status @code@0sourceerror@P  hi res t0@S attributes time signal@TP@ t0@ dt@@ Y2@P @!status @code@0sourceerror@P  hi res t0@S attributes time signal@ None HanningHammingBlackman-HarrisExact BlackmanBlackmanFlat Top4 Term B-Harris 7 Term B-Harris Low SidelobewindowF6@P @!status @code@0sourceerror in*@!restart averaging (F) @!averaging doneD8@P@ f0@ df@@ magnitude magnitude*@!convert to degree (F)&@!unwrap phase (F)@! dB On (F)>.@P@ @ Inverse FFT @SweepL@@P @!status @code@0sourceerror in (no error)@ X-Marker&@@ Y-Array&@@ X-Array@ Start Valueƃ  @ Start Value"@@ @ Value Output Array@ Stop Value@Number of Points @Sweep@ Stop Value&@Number of Points 8 8l8@@Xh@@X0L`X|h4`88L4<\<\8\XX8X||L8LL  X  4 $||$hh8<  8XX8X$pXXh  [  Amplitude (dBm)HL9K:KS`aNumericH0j>_.!/!Window Type for FFTHI ! !S0>0>dNg/dwlH$O1?1?HM!!HDLHDM@AHDTM6%q7%qHDL9:HDL4)\5)\HD/<`/<`HDLVDST 10**(x/10)TD+8 +8  2*pi*x tD _ _(Create Array (start,stop,# of points).viD[!["eeCreate the array for FFT procedure: 1. 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