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Then it stops and wait for manual handling of the problem before it continues. The suspicious value or gap may appear Friday evening. In this case there is no distribution of data during the weekend. (NHS has decided to distribute only quality controlled data). The new AQC should automatic remove wrong values and interpolate over gaps and only stop if really necessary:I  v AQC-prototype O  EThe AQC operates on 1-min raw data The test consist of Constant values (water level) Out of range (residual) 1st difference (residual compared against the last accepted) 2nd difference (residual compared against the two last values if they were accepted) 1st difference (residual compared against the next). This is only performed after gaps or detected errors. Algorithm should only stop if absolute necessary More than 1 hour since last accepted value (Constant values observed?) Raw data series get flags, but data are unchanged QC data series is made and flagged appropriately831Gc8d 0M91Gc F yUse of ESEAS flagsO  zTest of AQC on real dataO  {Is this a wrong value?O  |"A correct value is flagged wrongly## O # }"Small spikes that are not detected## O # ~"Small spikes that are not detected## O # Plumber in stationO  NHow the AQC handles the  plumber-data !(( O ( #A spike that is detected by the AQC$$  $ Control of value after a gap  1-min data with flags   Conclusion   The AQC should be tuned for each station What are actually spikes, and what are real data? There will always be marginal cases. Small spikes will not be detected by the AQC when they are smaller than natural variations of the residuals. There is one example where some data that are obviously wrong has been flagged correct ( plumber-data ) U V Conclusions  The 10-minute data collected at NHS today contain aliasing, but are useful to observe the tide and phenomena with longer periods The 1-minute data from the test is useful to observe phenomena with periods from about 4 minutes and longer periods The 1-minute data will be filtered at the office to produce 10-minute data without aliasing. These 10-minute values will be less noisy than the 10-minute values collected today  X.Further work at Norwegian Hydrographic Service// / Complete the ongoing test of the AQC prototype, possibly changing/tuning the AQC Implementation Extend the AQC to control against level switches    Flowchart    /ab c d noq !"#$%&'()*Pf 0` ̙33` ` ff3333f` 333MMM` f` f` 3>?" dX@$?nPX@4O od@` n?" dZ(@   @@``PR    @ ` ` p>  >    (  ^  68c?88Hx^  61?CB>n   `@xaxa1 ?`  ? Slide Title    Zxaxa1 ?px  PBody Text Second Level  d   <1? hX   C 0AlogoengelskPPB  s *޽h ? a(y___PPT10Y+D=' q= @B + 225mal.ppt0 c[@(    ZTT1?FpI   Page *Z ###55FFp  01 ?Ht  )  ZTSaSa1 ? ;}>  ;Body Text Second Level Third Level Fourth Level Fifth Level     <B  s *gV ? a(80___PPT10./ 0 .(     Z &]TT1?FpI  l Page *Z ###55FFB  s *gV ? a(80___PPT10. r 0N0  P (  r  S ET      Zxaxa1 ?u+ ^Workshop on Real-Time Transmission and Processing Techniques Improving the Global Sea Level Observing System s contribution to multi-hazard warning systems Intergovernmental Oceanographic Commission of UNESCO Paris, France, 5 June 2007 Hanne Hodnesdal hanne.hodnesdal@statkart.no Norwegian Hydrographic Service Norwegian Mapping AuthoritylU=_4  W&  < H  0޽h ? a( 0N0 |t` (    Zxaxa1 ? |4 Changing from 10-minute to 1-minute collection of water level data Sampling and filtering scheme Some examples of phenomena observed in 1-minute data Algorithm for automatic quality control (AQC) of 1-minute data  a prototype Examples of how the AQC-prototype works on real data    3 rxaxa1 ?f   H  0޽h ? a( 0 /'p48( Uw@*w`U l  C lX   @  C !>Ej , 4  # 2    0$F]  +  W Data rate 1Hz     6  c Digital data&   4   #  Qm    64}C  p Analog data&   4   # T +   0B `Float in a stilling well!  @  C !>U 4  # Z=   6l ]Encoder&  4  # =   0&g eStilling well &  :  3 Ԕ\W   6P p  jAnalog LP- filter   :  3 ԔZbW   65   tA/D con- verter&    :  3 Ԕ0   6&+ ZGPRS&    6   [Data rate 1/60 Hz  F 0  0<B  # Ԕ(<B  # Ԕ0(<B  # Ԕ(  0=P b  aDatalogger: Sutron 8210 !  4   # up z"  ! 6T eA _ LP-filter&   : " 3 )p   # 6  ;  Q 1 min mean   : $ 3 )  % 60 (  wDeci- mate to 1 min&  NF  S  &  S <B ' # Ԕ$ %  ( B^C]DEFԔ]^.] @` S NF a p S  )  ap S <B * # Ԕa$  %  + B]C]DEFԔ]].] @` p S F / 3  , / 3 VN X/ 2  - X/ 2 <B . # Ԕ 2  / B^C]DEFԔ^]/]^] @`X/  <B 0 # Ԕ2 3 F   1  lr 2 <o?  3 <`1? V 1 min values 2   F P 4 PlB 5 <DԔ?lB 6 <DԔ?8rB 7 BDԔ?P@d 8  <BC DEF<m%%    %*.3 7 < AEJO S X \afj o s x}  @              H  0޽h ? a(  0 ~#(  l  C    j # C BA *FreqRes1minMean_ver2sGZBH  0޽h ? a( 0 D< T(  Tr T S (w`    T <`x1?( 8 R Oscillations 2     T C ZABBergen 23Mar07 oscillations_ver3"`Rc ^B T 6Do? `^B T 6Do? XH T 0޽h ? a(80___PPT10.Pc 0 *"\(  \r \ S H`    \ C \ADBergen 23Mar07 20-22 oscillations"`k \ <1?H TOscillations with period of about 9 minutes caused by a big ship leaving the harbourU 2U U ^B \ 6Do?( @@H \ 0޽h ? a(80___PPT10.` a 0 `a(  r  S (`   x  C BA*begen PSD feb07 ver2"`1k>  <T1?X$ ]Period about 9 minutes 2  ^B @ 6DԔ?( @ H  0޽h ? a(80___PPT10.ԢPTqE 0 (  r  S `     C `AHscarsborg 7mai07 08-22 oscillations"`)c6  <`1?H =Oscillations with period of about 2-3 minutes caused by ships> 2> > ^B  6Do?0 H PH  0޽h ? a(80___PPT10.ĢwC 0 jb (  r  S `     C hA Pscarsborg 7mai07 1330-1530 oscillations"`9kF<  <,1?H Oscillations with period of about 2-3 minutes (caused by ships). These are on the margin of what is possible to analyse with 1-min data. 2  ^B  6Do? XH  0޽h ? a(80___PPT10.ʢP 0 C;(  r  S `   v  C @A (scarsborg PSD feb07"`)c6=  <t1? h  qHigh frequency oscillations. Frequencies close to the Nyquist frequency will be distorted by filter and aliasingr 2r&7  4 ^B  6DԔ?`  H  0޽h ? a(80___PPT10.ע/ 0 *"@(  r  S `     C `AHstavanger 12jan07 12-00 seices_ver2"`1c>  <01?H@B BSeiches with period of about 24-25 min during a storm surge periodC 2C < ^B  6DԔ?` XH  0޽h ? a(80___PPT10.Ϣ{b> 0  D>(  Dr D S 9`    D C VA>hammerfest 28-28Apr07 4sensors"`kH D 0޽h ? a(80___PPT10.Mv+} 0 $(  r  S ,`   r  S p  H  0޽h ? a(___PPT10i.ep(+D=' q= @B +  0  C(  r  S <|x  r  S 0   l pHh   Hph ,$D0fB B 6DԔ? (`fB B 6DԔ?X@ pHh   pHh 72  BԔ?H( =Largest problem: Contol av value after a gap or a wrong value>>@    $ `B  0DԔ?ph`B   0DԔ?x x `B   0DԔ?x` h H  0޽h ? a(yq___PPT10Q.ۢ?|+QD%' = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<* D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<* D' =-g6B fade*<3<* +@ 0 ..9.(  r  S  p8   #   #">2  I 1 B1?p VNF___PPT9(  qYes>8" dd'  W 0 B1?p VNF___PPT9(  9- missing value >8" dd'  E / BG1?p VNF___PPT9(  m No:8" dd#  R . BG1? p VNF___PPT9(  z8 - out of range:8" dd#  E - B G1?p  VNF___PPT9(  m No:8" dd#  T , BG1? p VNF___PPT9(  |7- constant values:8" dd#  E + BG1?p  VNF___PPT9(  m No:8" dd#  ` * B(G1? p VNF___PPT9(  6 - reference change detected :8" dd#  C ) B`G1?p  VNF___PPT9(  k No80" dd#  _ ( B G1? p VNF___PPT9(  5 - correct but extreme value 8 0" dd#  I ' BG1?p  VNF___PPT9(  qYes>8" dd'  f & BL*G1? p VNF___PPT9(   4- isolated spike or wrong value>!8" dd ' ! E % B/G1?p  VNF___PPT9(  m No:8" dd#  S $ B0G1?p VNF___PPT9(  {3- doubtful value:8" dd#  I # B8G1?p VNF___PPT9(  qYes>8" dd'  \ " B?G1?p VNF___PPT9(  2 - interpolated value>8" dd'  I ! B@G1?p VNF___PPT9(  qYes>8" dd'  W   B0EG1?p VNF___PPT9(  1 - correct value>8" dd'  D  BIG1?p VNF___PPT9(  lNo:8" dd#  Y  BOG1?p VNF___PPT9(  0 - no quality control :8" dd#  <  BSG1?p F>6___PPT9 t Mandatory: 0" dd '#  =  BXG1?p F>6___PPT9 u ESEAS FLAGS: 0" dd '#  ZB 2 s *1 ?ZB 3 s *1 ?ZB 4 s *1 ?ZB 5 s *1 ?ZB 8 s *1 ?ZB : s *1 ?p p ZB > s *1 ?ZB F s *1 ?ZB N s *1 ?ZB V s *1 ?  ZB ^ s *1 ?  ZB f s *1 ?  ZB n s *1 ?  ZB v s *1 ?  ZB ~ s *1 ?l hP Ph,$D02  B`GԔ?pP aRaw 1-min data series  fB  6DԔ?fB  6DԔ? fB  6DԔ?fB  6DԔ?H fB  6DԔ?HD  <kG1?h  JIf a value is both constant and out of range we decide to flag it constantVK 2  K l x0 x0,$D02  BrGԔ?x0 T Other series      BIԔ?"`Ll h x  hx,$D0@ ( x ( x2  BfGԔ? x `QC 1-min data series  fB B 6DԔ?( PXfB B 6DԔ?    HԔ?hP( B  H  0޽h ? a(___PPT10.t@,+x8Dc' = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*+ 0 4, (  r  S G`  G   C ^AFmly 02Feb07 const and outofrange"`AkN2  BЎGԔ?  @ X Out of range    ^B  6DԔ?@ `P (2   B`1GԔ? @ fBoth out of range and constant  ^B   6DԔ?0  H  0޽h ? a(___PPT10i.p޹#+D='  = @B +n !0 }0(  r  S hG`  G v  C @A(mly 02Apr07 spike"`c 2  BGԔ? xh s+Limit 1st diff = 0.07 Limit 2nd diff = 0.09,, , H  0޽h ? a(___PPT10i. (eg+D='  = @B + "0 Pk(  r  S G`  G   C XA@Bergen 23Mar07 oscillations_AQC"`Bc 2  BpGԔ? HxP s+Limit 1st diff = 0.10 Limit 2nd diff = 0.11,, , ^B @ 6DԔ?   H1? R XMust be increased!  H  0޽h ? a(___PPT10i. 8+D='  = @B + #0 p-(  r  S G`  G   C XA@Bergen 31Jan07 gaps with spikes"`k2  BDGԔ? HxH s+Limit 1st diff = 0.10 Limit 2nd diff = 0.11,, , H  0޽h ? a(___PPT10i.(M+D='  = @B + $0 5(  r  S @"G`  G   C `A HBergen 31Jan07 gaps with spikes AQC"`s 2  BGԔ? @p@ s+Limit 1st diff = 0.10 Limit 2nd diff = 0.11,, , H  0޽h ? a(___PPT10i.,O +D='  = @B + %0 ;(  r  S 8G`  G   C fA Nhonningsvg27-28Feb07_PlumberInStation"`AcN 2  BGԔ? P s+Limit 1st diff = 0.09 Limit 2nd diff = 0.17,, , H  0޽h ? a(___PPT10i./jB+D='  = @B + &0   % (  r  S G  G   c lAHhonningsvg27Feb07_PlumberInStation"`x2  BΩԔ? s+Limit 1st diff = 0.09 Limit 2nd diff = 0.17,, , l  `   ` ,$D032  B|OԔ? `  mThe first values after the steps are not accepted, but then due to increased limits the values are acceptednnO n fB   6DԔ?(pfB   6DԔ?( fB   6DԔ? X l  H   H ,$D0fB  6DԔ? (h @  H   H 2  BH&)Ԕ?   p Out of range  $fB B 6DԔ?@p H Al xX  xX ,$@02   BPI)Ԕ?hX` oConstant values$fB B 6DԔ?x@fB B 6DԔ?H@ H  0޽h ? a(___PPT10.02+MD' = @B Dn' = @BA?%,( < +O%,( < +D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*D ' =%(D. ' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D' =-g6B fade*<3<*+t  '0  3(   r   S G`  G    C VA>honningsvg31Jan07_spikeandGap"` 2   BGԔ? 0x s+Limit 1st diff = 0.09 Limit 2nd diff = 0.17,, , l X h   hX  ,$D02   B+B#style.visibility<* %(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<* D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<* D' =-g6B fade*<3<* + (0   ((  (r ( S G`  G  ( C lAThonningsvg31Jan07_spikeandGap_1stdiffAQC"`9sF l H ( (H (,$D02 ( BzqԔ?p X( eSpike is detected by 1st diff  fB ( 6DԔ?@H  l  @ (  @,$D02  ( B4qԔ?P @ p(Limit of 1st diff increases as gap grows)) ) fB  ( 6DԔ? X P  l  0p ( 0p,$D02 ( HD~qԔ?  0p TThe first value after a gap is compared both to the last accepted and the next valueUU U lB ( <DԔ?X 0 H ( 0޽h ? a(___PPT10.7+eDc' = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*(%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*(D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*(D' =-g6B fade*<3<*(D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*(%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*(D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*(D' =-g6B fade*<3<*(D' =%(D' =%(Dg' =4@BB7BB%(D' =1:Bvisible*o3>+B#style.visibility<*(%(D' =+4 8?fCB#ppt_w*0.70BCB#ppt_wB*Y3>B ppt_w<*(D' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*(D' =-g6B fade*<3<*(+Q )0 h`0  0(  0r 0 S G`  G  0 C Ahhonningsvg31Jan07_spikeandGap_1stdiffAQC_flag_ver2"` {2 0 BqԔ?p p T interpolated    2  0 BޅԔ?(  Ocorrect  2  0 BDԔ? @  Mwrong  ^B  0 6D1?  ^B  0 6DԔ?@ 0^B 0 6DԔ? 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Then it stops and wait for manual handling of the problem before it continues. The suspicious value or gap may appear Friday evening. In this case there is no distribution of data during the weekend. (NHS has decided to distribute only quality controlled data). The new AQC should automatic remove wrong values and interpolate over gaps and only stop if really necessary:I  v AQC-prototype O  EThe AQC operates on 1-min raw data The test consist of Constant values (water level) Out of range (residual) 1st difference (residual compared against the last accepted) 2nd difference (residual compared against the two last values if they were accepted) 1st difference (residual compared against the next). This is only performed after gaps or detected errors. Algorithm should only stop if absolute necessary More than 1 hour since last accepted value (Constant values observed?) Raw data series get flags, but data are unchanged QC data series is made and flagged appropriately831Gc8d 0M91Gc F yUse of ESEAS flagsO  zTest of AQC on real dataO  {Is this a wrong value?O  |"A correct value is flagged wrongly## O # }"Small spikes that are not detected## O # ~"Small spikes that are not detected## O # Plumber in stationO  NHow the AQC handles the  plumber-data !(( O ( #A spike that is detected by the AQC$$  $ Control of value after a gap  1-min data with flags   Conclusion   The AQC should be tuned for each station What are actually spikes, and what are real data? There will always be marginal cases. Small spikes will not be detected by the AQC when they are smaller than natural variations of the residuals. There is one example where some data that are obviously wrong has been flagged correct ( plumber-data ) U X.Further work at Norwegian Hydrographic Service// / Complete the ongoing test of the AQC prototype with data from all stations, possibly changing/tuning the AQC Implementation Extend the AQC to control against level switches &B   c  Flowchart    /ab c d nq !"#$%&'()*P0 c[@(    ZTT1  ))?   Page *Z ###55FFp  01 ?   )  ZTSaSa1 ?= g  ;Body Text Second Level Third Level Fourth Level Fifth Level     <B  s *ηo~ ? a(80___PPT10./ 0 .(     Z &]TT1?  l Page *Z ###55FFB  s *ηo~ ? a(80___PPT10. a 0 ((   (l ( C G`  G l ( C G,p G H ( 0޽h ? a(y___PPT10Y+D=' \= @B +p0 0( (     H1 ?      3 rSaSa1 ?= g   >Y H  0ηo~ ? a(|/0 <40(     N1 ?    G  C xGSaSa1 ?= g  G >Y H  0ηo~ ? a(z0 d,(  d^ d S     G d c $G= g  G " H d 0ηo~ ? a(80___PPT10.@s0 h,(  h^ h S     ] h c $x]= g  ] " H h 0ηo~ ? a(80___PPT10.@0  l,(  l^ l S     ] l c $H ]= g  ] " H l 0ηo~ ? a(80___PPT10.@0 0p,(  p^ p S     ] p c $$G= g  G " H p 0ηo~ ? a(80___PPT10.@0 ,(  ^  S     ]  c $\]= g  ] " H  0ηo~ ? a(80___PPT10.@0 ,(  ^  S     ]  c $]= g  ] " H  0ηo~ ? a(80___PPT10.Ģr0  L,(  L^ L S     ) L c $P]= g  ) " H L 0ηo~ ? a(80___PPT10.0Q0  P,(  P^ P S     ) P c $q]= g  ) " H P 0ηo~ ? a(80___PPT10.0Q0  T,(  T^ T S     ) T c $]= g  ) " H T 0ηo~ ? a(80___PPT10.0Q0  X,(  X^ X S     ) X c $j]= g  ) " H X 0ηo~ ? a(80___PPT10.0Q0  \,(  \^ \ S     ) \ c $(e)= g  ) " H \ 0ηo~ ? a(80___PPT10.0Q0  `,(  `^ ` S     ) ` c $j)= g  ) " H ` 0ηo~ ? a(80___PPT10.0Q0  d,(  d^ d S     ) d c $(p)= g  ) " H d 0ηo~ ? a(80___PPT10.0Q0  h,(  h^ h S     ) h c $u)= g  ) " H h 0ηo~ ? a(80___PPT10.0Q0  l,(  l^ l S     ) l c $|{)= g  ) " H l 0ηo~ ? a(80___PPT10.0Q0  p,(  p^ p S     ) p c $)= g  ) " H p 0ηo~ ? a(80___PPT10.0Q0 0 t,(  t^ t S     ) t c $|)= g  ) " H t 0ηo~ ? a(80___PPT10.0Q0 @ x,(  x^ x S     ) x c $)= g  ) " H x 0ηo~ ? a(80___PPT10.0Q0 P |,(  |^ | S     ) | c $|)= g  ) " H | 0ηo~ ? a(80___PPT10.0Q0 ` ,(  ^  S     )  c $)= g  ) " H  0ηo~ ? a(80___PPT10.0Q0 p ,(  ^  S     )  c $|)= g  ) " H  0ηo~ ? a(80___PPT10.0S0  ,(  ^  S     )  c $)= g  ) " H  0ηo~ ? a(80___PPT10.0S0  ,(  ^  S     )  c $|)= g  ) " H  0ηo~ ? a(80___PPT10.0S0  ,(  ^  S     )  c $)= g  ) " H  0ηo~ ? a(80___PPT10.0S0  ,(  ^  S     )  c $|)= g  ) " H  0ηo~ ? a(80___PPT10.0Sr0MXa@|n q00Tx,Pt  (Lp)"13(   Dokument Word.Document.80.Microsoft Word-dokument/0(  0;[0 0 000$#+  &S )՜.+,0  $ , qAffichage l'cran Norwegian Hydrographic Service> Times New RomanArialMonotype Sorts 225mal.ppt8Automatic Quality Control of 1-minute Water Level Data ObjectivesSampling and filtering sheme6Frequency response of 1-minute moving average filter(Example of 1-min data with oscillations4Example of 1-min data, focusing on the oscillations%Power Spectral Density of 1-min data8Examples of 1-min data with high frequency oscillations8Examples of 1-min data with high frequency oscillations%Power Spectral Density of 1-min data$Examples of 1-min data with seiches$1-min data from 4 different sensorsWhy NHS want a new AQCAQC-prototypeUse of ESEAS flagsTest of AQC on real dataIs this a wrong value?#A correct value is flagged wrongly#Small spikes that are not detected#Small spikes that are not detectedPlumber in station(How the AQC handles the plumber-data!$A spike that is detected by the AQCControl of value after a gap1-min data with flags Conclusion/Further work at Norwegian Hydrographic Service Polices utilisesModle de conceptionTitres d&LSsK (NHS has decided to distribute only quality controlled data). The new AQC should automatic remove wrong values and interpolate over gaps and only stop if really necessary:I  v AQC-prototype O  EThe AQC operates on 1-min raw data The test consist of Constant values (water level) Out of range (residual) 1st difference (residual compared against the last accepted) 2nd difference (residual compared against the two last values if they were accepted) 1st difference (residual compared against the next). This is only performed after gaps or detected errors. Algorithm should only stop if absolute necessary More than 1 hour since last accepted value (Constant values observed?) Raw data series get flags, but data are unchanged QC data series is made and flagged appropriately831Gc8d 0M91Gc F yUse of ESEAS flagsO  zTest of AQC on real dataO  {Is this a wrong value?O  |"A correct value is flagged wrongly## O # }"Small spikes that are not detected## O # ~"Small spikes that are not detected## O # Plumber in stationO  NHow the AQC handles the  plumber-data !(( O ( #A spike that is detected by the AQC$$  $ Control of value after a gap  1-min data with flags   Conclusion   The AQC should be tuned for each station What are actually spikes, and what are real data? There will always be marginal cases. Small spikes will not be detected by the AQC when they are smaller than natural variations of the residuals. There is one example where some data that are obviously wrong has been flagged correct ( plumber-data ) U X.Further work at Norwegian Hydrographic Service// / Complete the ongoing test of the AQC prototype with data from all stations, possibly changing/tuning the AQC Implementation Extend the AQC to control against level switches    Flowchart    /ab c d nq !"#$%&'()*Pr""}V13(   Dokument Word.Document.80.Microsoft Word-dokument/0(  0;[0 0 000$([\{b00 000000000  0=] 0 0 0000 2 3 !A0C0E0G0I0c00000000000000000!%),.:;?]}acdeghijklmnopDTimes New RomanLL(IԖ0ԖDArialNew RomanLL(IԖ0Ԗ DMonotype SortsLL(IԖ0Ԗ B .@  @@`` @n?" dd@  @@`` H ;  " (/2 4I%EI^%  V  ))#+  &S )&LSsK      @$I8G9Q\ ^`abcmoqrt v xz }~    _R$MV;pVDe"$n9Dgye"$&yF# 7"$Pn ӗ{sz}W"$ * GX C "$:Y B7 $"$E U>c"$ڌ9Nm qZ""$ВMD"_w~#"$J&^U  a4"$[9s-ra"LrA"$x62G "kV"$55e6"k"$}޽s [9oah"$[XvE5ɣ"$CFSH[* "$KU0j^$"$Uj"a\d YW6PKmD4"$]pmhjbx"$8^d?Fb"$ +>IS-kYx# lAA1? 3fQO@d g4KdKdU0|zp;p<4BdBdA10LI<4!d!dA10LIg47d7dy0p pʚ;ʚ;<4dddd10r0___PPT10 pp2___PPT9/ 0? %O =/7Automatic Quality Control of 1-minute Water Level Data8837  / Objectives 3   NzSampling and filtering shemeO&   Es5Frequency response of 1-minute moving average filter66 O 6  _'Example of 1-min data with oscillations(( O ( `3Example of 1-min data, focusing on the oscillations44 O 4 t$Power Spectral Density of 1-min data%%O % p7Examples of 1-min data with high frequency oscillations88 O 8 r7Examples of 1-min data with high frequency oscillations88 O 8 u$Power Spectral Density of 1-min data%%O % s#Examples of 1-min data with seiches$$ O&   #1-min data from 4 different sensors$$ O $ xWhy NHS want a new AQCO  Existing half-automatic QC at NHS works properly (and automatic) until a suspicious value or a gap appears in the data. Then it stops and wait for manual handling of the problem before it continues. The suspicious value or gap may appear Friday evening. In this case there is no distribution of data during the weekend. (NHS has decided to distribute only quality controlled data). The new AQC should automatic remove wrong values and interpolate over gaps and only stop if really necessary:I  v AQC-prototype O  EThe AQC operates on 1-min raw data The test consist of Constant values (water level) Out of range (residual) 1st difference (residual compared against the last accepted) 2nd difference (residual compared against the two last values if they were accepted) 1st difference (residual compared against the next). This is only performed after gaps or detected errors. Algorithm should only stop if absolute necessary More than 1 hour since last accepted value (Constant values observed?) Raw data series get flags, but data are unchanged QC data series is made and flagged appropriately831Gc8d 0M91Gc F yUse of ESEAS flagsO  zTest of AQC on real dataO  {Is this a wrong value?O  |"A correct value is flagged wrongly## O # }"Small spikes that are not detected## O # ~"Small spikes that are not detected## O # Plumber in stationO  NHow the AQC handles the  plumber-data !(( O ( #A spike that is detected by the AQC$$  $ Control of value after a gap  1-min data with flags   Conclusion   The AQC should be tuned for each station What are actually spikes, and what are real data? There will always be marginal cases. Small spikes will not be detected by the AQC when they are smaller than natural variations of the residuals. There is one example where some data that are obviously wrong has been flagged correct ( plumber-data ) U X.Further work at Norwegian Hydrographic Service// / Complete the ongoing test of the AQC prototype with data from all stations, possibly changing/tuning the AQC Implementation Extend the AQC to control against level switches    Flowchart    /ab c d nq !"#$%&'()*PrVVf1h2( /0(  0;[0 0 000$([\{b00 000000000  0=] 0 0 0000 2 3 !A0C0E0G0I0c00000000000000000!%),.:;?]}acdeghijklmnopDTimes New RomanhRoot EntrydO)0މ,zPicturesCurrent User5SummaryInformation(UH\^     _ !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGIJKLMNOPQRSTUVW]y`abcdefghijklmnopqrstuvwxz{|}~ es diapositivesInnebygde OLE-servereL_0sc_tempsc_temp_vsc_tempsc_temp User Name     @$I8G9Q\ ^`abcmoqrt v xz }~    _R$MV;pVDe"$n9Dgye"$&yF# 7"$Pn ӗ{sz}W"$ * GX C "$:Y B7 $"$E U>c"$ڌ9Nm qZ""$ВMD"_w~#"$J&^U  a4"$[9s-ra"LrA"$x62G "kV"$55e6"k"$}޽s [9oah"$[XvE5ɣ"$CFSH[* "$KU0j^$"$Uj"a\d YW6PKmD4$"$8^d?Fb"$ +>IS-kYx# lAA1? 3fQO@d g4KdKdhM  0p;p<4BdBd4w 0hJ <4!d!d4w 0hJ g47d7d+  0p pʚ;ʚ;<4dddd4 x 04r0___PPT10 pp2___PPT9/ 0? %O =7Automatic Quality Control of 1-minute Water Level Data8837  / Objectives 3   NzSampling and filtering shemeO&   Es5Frequency response of 1-minute moving average filter66 O 6  _'Example of 1-min data with oscillations(( O ( `3Example of 1-min data, focusing on the oscillations44 O 4 t$Power Spectral Density of 1-min data%%O % p7Examples of 1-min data with high frequency oscillations88 O 8 r7Examples of 1-min data with high frequency oscillations88 O 8 u$Power Spectral Density of 1-min data%%O % s#Examples of 1-min data with seiches$$ O&   #1-min data from 4 different sensors$$ O $ xWhy NHS want a new AQCO  Existing half-automatic QC at NHS works properly (and automatic) until a suspicious value or a gap appears in the data. Then it stops and wait for manual handling of the problem before it continues. The suspicious value or gap may appear Friday evening. In this case there is no distribution of data during the weekend. (NHS has decided to distribute only quality controlled data). The new AQC should automatic remove wrong values and interpolate over gaps and only stop if really necessary:I  v AQC-prototype O  EThe AQC operates on 1-min raw data The test consist of Constant values (water level) Out of range (residual) 1st difference (residual compared against the last accepted) 2nd difference (residual compared against the two last values if they were accepted) 1st difference (residual compared against the next). This is only performed after gaps or detected errors. Algorithm should only stop if absolute necessary More than 1 hour since last accepted value (Constant values observed?) Raw data series get flags, but data are unchanged QC data series is made and flagged appropriately831Gc8d 0M91Gc F yUse of ESEAS flagsO  zTest of AQC on real dataO  {Is this a wrong value?O  |"A correct value is flagged wrongly## O # }"Small spikes that are not detected## O # ~"Small spikes that are not detected## O # Plumber in stationO  NHow the AQC handles the  plumber-data !(( O ( #A spike that is detected by the AQC$$  $ Control of value after a gap  1-min data with flags   Conclusion   The AQC should be tuned for each station What are actually spikes, and what are real data? There will always be marginal cases. Small spikes will not be detected by the AQC when they are smaller than natural variations of the residuals. There is one example where some data that are obviously wrong has been flagged correct ( plumber-data ) U X.Further work at Norwegian Hydrographic Service// / Complete the ongoing test of the AQC prototype with data from all stations, possibly changing/tuning the AQC Implementation Extend the AQC to control against level switches   /ab c d nq !"#$%&'()Prv