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Ope aonale K i e ien GBIF IBF
ohne GBIF
IBF
mi GBIF LTER Da aONE INSDC
Op1: In as uk u yp offen offen offen offen offen geschlossen
Op2: In eg aonsa ma e iell,
i uell ma e iell ma e iell ma e iell i uell ma e iell
Op3: echnische Realisie ung WS, JAVA,
Py hon .NET .NET
Py hon Ja a REST, RPC N/A
Op4: Zen ali ä
dezen al mi
zen ale
Koo dinaon
zen al zen al zen al
dezen al mi
zen ale
Koo dinaon
dezen al
Op5 : echnische Pa zipaon
ü Reposi o ien di ek keine keine di ek di ek ndi ek
Op5w: echnische
Pa zipaon ü
Wissenschale
indi ek di ek di ek ndi ek ndi ek ndi ek
Op6: Au onomie hoch keine keine hoch hoch ge ing
Op7: He e ogeni ä hoch ge ing ge ing hoch hoch keine
- MKB &%B 3! /
O ganisa o ische K i e ien GBIF IBF
ohne GBIF
IBF
mi GBIF LTER Da aONE INSDC
O g1: Zie ba kei ja nein ja ja ja ja
O g2 : o ganisa o ische
Pa zipaon ü Reposi o ien ja nein nein ja ja nein
O g3 : Au wand ü
Reposi o ien hoch - - hoch hoch -
O g3w: Au wand ü
Wissenschale ge ing miel miel ge ing ge ing miel
O g4 : Ressou cenangebo ü
Reposi o ien hoch - - ge ing hoch -
O g4w: Ressou cenangebo
ü Wissenschale hoch hoch hoch miel hoch ge ing
- MHB &%B 3 /
CKC
Funkonale K i e ien GBIF
IBF
ohne
GBIF
IBF
mi GBIF LTER Da aONE INSDC
Funk1: un e s ü z e
Da ens anda ds und
Aus auschschema a
ABCD,
DwC DC, DM DC, DM,
ABCD EML
EML,
DublinCo e,
…
ISNDC-
Table, SRA
Funk2a: In eg aon on
P imä da en ja ja ja nein nein ja
Funk2b: In eg aon on
Me ada en ja ja ja ja ja ja
Funk2c: In eg aon on
Mulmediada en nein ja nein nein nein N/A
Funk3: Da en e lus e hoch keine hoch keine keine N/A
Funk4: Iden ä ssiche ung oponal ja oponal nein ja ja
Funk5: Ak uali ä ssiche ung nein nein nein nein ja ja
Funk6a: Ve gleichba kei on
P imä da en ge ing hoch ge ing keine keine hoch
Funk6b: Ve gleichba kei on
Me ada en miel hoch miel hoch hoch hoch
Funk7: Da a P o enance nein ge ing nein ja ja N/A
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+ % *& "
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/ % 3+$* % 9!
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$ *& " :+%
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+ 9! %
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== $
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1 % *
%(= 1 % %
9 *0 " % %
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CLG
Aspek A ibu Genauigkei Da en yp
Name S ing
URL S ing
Name S ing
URL S ing
Ope aonal Analyseme hode Ex e nes Dokumen Ex e n
Lokal Aus üh ungso Tex uell S ing
Idenfie URL S ing
Re e enz PED7 URL S ing
Da eno iene
Tempo al Aus üh ungszei punk
Jah , Mona , Tag,
S unden, Minu en,
Sekunden
Da eTime
Labo an
Ins u
O ganisa o isch
Ex e nes Dokumen Ex e n
Funkonal DNA-Analyse
- EB !. < ( '=K
CLM
Aspek A ibu Genauigkei Da en yp
Taxonomische
Bezeichnung S ing
URL S ing
Bezeichnung S ing
URL S ing
E gebnis de Messung Double
Einhei S ing
E gebnis de Messung Double
Einhei S ing
Name S ing
URL S ing
Ope aonal Messme hode Tex uell S ing
Tempo al Aus üh ungszei punk
Jah , Mona , Tag,
S unden, Minu en,
Sekunden
Da eTime
Lokal Au üh ungso Tex uell S ing
Idenfie URL S ing
Re e enz PED9 URL S ing
Da eno iene
O ganisa o isch
Funkonal
Höhe
Um ang
Idenfikaon
A de Beziehung
Ökologe
- FDB !. &L '=H
CLL
Aspek A ibu Genauigkei Da en yp
Taxonomische
Bezeichnung S ing
URL S ing
Bezeichnung S ing
URL S ing
E gebnis de Messung Double
Einhei S ing
E gebnis de Messung Double
Einhei S ing
Name S ing
URL S ing
Ope aonal Messme hode Tex uell S ing
Tempo al Aus üh ungszei punk
Jah , Mona , Tag,
S unden, Minu en,
Sekunden
Da eTime
Lokal Au üh ungso Tex uell S ing
Idenfie URL S ing
Re e enz PED8 URL S ing
Re e enz PED10 URL S ing
O ganisa o isch Ökologe
Idenfikaon
A de Beziehung
Da eno iene
Funkonal
Höhe
Um ang
- FFB !. &E '=H
CLE
Aspek A ibu Genauigkei Da en yp
Taxonomische
Bezeichnung S ing
URL S ing
Bezeichnung S ing
URL S ing
E gebnis de Messung Double
Einhei S ing
E gebnis de Messung Double
Einhei S ing
Name S ing
URL S ing
Ope aonal Messme hode Tex uell S ing
Tempo al Aus üh ungszei punk
Jah , Mona , Tag,
S unden, Minu en,
Sekunden
Da eTime
Lokal Au üh ungso Tex uell S ing
Idenfie URL S ing
Re e enz PED9 URL S ing
Re e enz PED11 URL S ing
Da eno iene
Funkonal
Höhe
Um ang
O ganisa o isch Ökologe
Idenfikaon
A de Beziehung
- FCB !. &FD '=H
CED
Aspek A ibu Genauigkei Da en yp
Taxonomische
Bezeichnung S ing
URL S ing
Bezeichnung S ing
URL S ing
Name S ing
URL S ing
Ope aonal --- --- ---
Tempo al Aus üh ungszei punk
Jah , Mona , Tag,
S unden, Minu en,
Sekunden
Da eTime
Lokal Aus üh ungso Tex uell S ing
Idenfie URL S ing
Re e enz PED10 URL S ing
Da eno iene
Idenfikaon
O ganisa o isch Ökologe
A de Beziehung
Funkonal
- FIB !. &FF '=H
('' !
)
!! * % =
! + % 3+$* % 3+$
% 2 & 2 %
* ! ! +
3+$* % " * %" 0
! +
CEF
CEC
DwC
En y A ibu e/Relaon
dc e ms: ype (in e ne Ve wal ung on
DwC)
Bes Ma ch:
Obse a ionObjec
F om Obse a ionObjec de i ed
concep s
dc e ms:modified BaseEn i y P o enanceRela ion
dc e ms:language Biodi Da aSe language
dc e ms: igh s Biodi Da aSe Da aSe LicenseRela ion
dc e ms: igh sHolde BaseDa aSe Owne shipRela ion
dc e ms:accessRigh s BaseDa aSe AccessRigh sRela ion
dc e ms:bibliog aphicCi aon Biodi Da aSe Iden i ie
dc e ms: e e ences BaseDa aSe Re e enceRela ion
ins uonID Biodi Da aSe
Da aSe Collec ionRela ion ->
Collec ion ->
Collec ionIns i u eRela ion ->
Ins i u e -> Iden i ie
colleconID Biodi Da aSe Da aSe Collec ionRela ion ->
Collec ion -> Iden i ie
da ase ID Biodi Da aSe Iden i ie
ins uonCode Biodi Da aSe
Da aSe Collec ionRela ion ->
Collec ion ->
Collec ionIns i u eRela ion ->
Ins i u e -> Iden i ie
colleconCode Biodi Da aSe Da aSe Collec ionRela ion ->
Collec ion
da ase Name Biodi Da aSe en i yName
owne Ins uonCode BaseDa aSe Owne shipRela ion
basisO Reco d
Bes Ma ch:
Obse a ionObjec
(in e ne Ve wal ung
on DwC)
F om Obse a ionObjec de i ed
concep s
in o maonWi hheld Biodi Da aSe in o ma ionWi hHeld
da aGene alizaons BaseEn i y P o enanceRela ion
dynamicP ope es (can con ain any
In o maon in CSV-Fo ma o Key-Value
-
Pai s)
Biodi Da aSe Ex e nalDocumen Rela ion
Reco dLe elTe ms
Mapping DwC <-> PODSL-Biodi
PODSL-Biodi
Da aSe
- *FB !! 9$%- % = 3+$* %
CEI
DwC
e ubi Ay i nEnoxaT o Relaon
axonID BaseTaxon Iden i ie
scienficNameID BaseTaxon scien i icNameID
accep edNameUsageID TaxonLink Accep edNameTaxonRela ion ->
BaseTaxon -> Iden i ie
pa en NameUsageID TaxonLink Pa en TaxonRela ion -> BaseTaxon
-> Iden i ie
o iginalNameUsageID TaxonLink O iginalNameTaxonRela ion ->
BaseTaxon -> Iden i ie
nameAcco dingToID TaxonPublica ion Wo kO Re e enceRela ion ->
Wo kO Re e ence -> Iden i ie
namePublishedInID TaxonPublica ion Wo kO Re e enceRela ion ->
Wo kO Re e ence -> Iden i ie
axonConcep ID Iden i ie BaseTaxonIden i ie
scienficName BaseTaxon scien i icName
accep edNameUsage TaxonLink Accep edNameTaxonRela ion ->
BaseTaxon -> scien i icName
pa en NameUsage TaxonLink Pa en NameTaxonRela ion ->
BaseTaxon -> scien i icName
o iginalNameUsage TaxonLink O iginalNameTaxonRela ion ->
BaseTaxon -> scien i icName
nameAcco dingTo TaxonPublica ion Wo kO Re e enceRela ion ->
Wo kO Re e ence
namePublishedIn TaxonPublica ion Wo kO Re e enceRela ion ->
Wo kO Re e ence
namePublishedInYea TaxonPublica ion
Wo kO Re e enceRela ion ->
Wo kO Re e ence ->
yea O Publica ion
highe Classificaon TaxonRanks cs o all TaxonRank-A ibu es
kingdom TaxonRanks kingdom
phylum TaxonRanks phylum
class TaxonRanks class
o de TaxonRanks o de
amily TaxonRanks amily
genus TaxonRanks genus
subgenus TaxonRanks subgenus
specificEpi he TaxonRanks speci icEpi he
axonRank TaxonRanks axonRank
e bamTaxonRank TaxonRanks e ba imTaxonRank
scienficNameAu ho ship TaxonRanks scien i icNameAu ho ship
e nacula Name Taxon e nacula Name
nomencla u alCode BaseTaxon nomencla u alCode
axonomicS a us Taxon axonomicS a us
nomencla u alS a us TaxonLink nomencla u alS a us
axonRema ks BaseTaxon axonRema ks
Mapping DwC <-> PODSL-Biodi
PODSL-Biodi
- *CB !! * - % = 3+$* %
CEK
DwC
e ubi Ay i nEnoi acoL
locaonID Loca ionObjec Iden i ie
highe Geog aphyID Pa en Geog aphy-
Rela ion
Pa en Geog aphyRela ion ->
Locali yDesc ip ion ->
Iden i ie
highe Geog aphy Pa en Geog aphy-
Rela ion
Pa en Geog aphyRela ion ->
Locali yDesc ip ion ->
desc ip ion
connen Locali yDesc ip ion con inen
wa e Body Ma ineLocali y wa e body
islandG oup Islandlocali y islandG oup
island IslandLocali y island
coun y Poli icalLocali y coun y
coun yCode Poli icalLocali y coun yCode
s a eP o ince Poli icalLocali y s a eP o ince
coun y Poli icalLocali y coun y
municipali y Poli icalLocali y municipali y
locaonRema ks Loca ionObjec ema ks
Mapping DwC <-> PODSL-Biodi
PODSL-Biodi
- *IB !! /! * $ % =
3+$* % &#
CEH
DwC
TypeO Elemen Pa hToElemen
loca ionAcco dingTo ope a ional
Aspec
Wo kOFRe e enceRela ion ->
Wo kO Re e ence
locali y unc ional
Aspec
Objec Desc ip ionRela ion ->
Desc ip ion -> desc ip ion
e ba imLocali y
unc ional
Aspec
Objec Desc ip ionRela ion ->
(specialised) Ex endedDesc ip ion ->
e ba imDesc ip ion
e ba imEle a ion
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Ve ba imSu aceDesc ip ion ->
desc ip ion
minimumEle a ionIn-
Me e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> minValue
maximumEle a ionIn-
Me e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> maxValue
e ba imDep h
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Ve ba imSu aceDesc ip ion ->
desc ip ion
minimumDep hInMe e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> minValue
maximumDep hInMe e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> maxValue
minimumDis anceAbo e-
Su aceInMe e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> minValue
maximumDis anceAbo e-
Su aceInMe e s
unc ional
Aspec
Locali ySu aceDesc ip ionRela ion
-> (specialised, modali y:
ypeO Su ace)
Uni Su aceDesc ip ion -> maxValue
Su aceMeasu ing
Desc ibing
Mapping DwC <-> PODSL-Biodi
PODSL-Biodi
Locaon
P ocessExecuonDocumen s de i ed om BaseMeasu ing
All
- *KB !! /! * $ % =
3+$* % 4+ F5
IDC
DwC
TypeO Elemen Pa hToElemen
measu emen ID Iden i ie Iden i ie o app op ia e
P ocessExecu ionDocumen
measu emen Type unc ional Aspec Mesu emen ValueRela ion ->
BaseMeasu emen ->
measu emen Value unc ional Aspec Mesu emen ValueRela ion ->
BaseMeasu emen
measu emen Accu acy unc ional Aspec
Mesu emen ValueRela ion ->
BaseMeasu emen ->
(specialisa ion)
Nume icMeasu emen ->
measu emen Accu acy
measu emen Uni unc ional Aspec
Mesu emen ValueRela ion ->
BaseMeasu emen ->
(specialisa ion) ->
Nume icMeasu emen ->
measu emen Uni
measu emen De e minedDa e empo al Aspec Execu ionTimeRela ion ->
Da eTime -> Da e
measu emen De e minedBy o ganiza ional Aspec ResponsibleScien isRela ion ->
Scien is
measu emen Me hod ope a ional Aspec Measu emen Me hodRela ion ->
Measu emen Me hod
measu emen Rema ks unc ional Aspec Mesu emen ValueRela ion ->
BaseMeasu emen -> ema ks
Mapping DwC<->PODSL-Biodi
PODSL-Biodi
P ocessExecuonDocumen : BaseMeasu ing and de i ed Concep sMeasu emen O Fac
- *FFB !! * 30 % =
3+$* %
IDI
DwC
TypeO Elemen Pa hToElemen
Resou ceRelaonShipID Iden i ie BaseRela ionIden i ie
esou ceID sou ce BaseEn i y -> Iden i ie
ela edResou ceID a ge BaseEn i y -> Iden i ie
elaonshipO Resou ce de i ed Rela ions Modali y
elaonship Acco dingTo usage o Rela ion
in P ocess
o ganiza ional Aspec ->
ResponsibleRela ion ->
elaonshipEs ablishedDa e usage o Rela ion
in P ocess
da aO ien ed Aspec ->
Execu ionTimeRela ion ->
Da eTime -> Da e
elaonshipRema ks usage o Rela ion
in P ocess
BaseP ocessExecu ionDocumen ->
ema ks (inhe i ed)
Mapping DwC<->PODSL-Biodi
PODSL-Biodi
BaseRelaon
Resou ceRelaonship
- *FCB !! * 99! % =
3+$* %
IDK
(
. ! % 3+$ %
3
M2
1$ +-"
model
>DB+ J
O P Q888 6
−
E Q>DB+OK
/
∗
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
PODSL Model Ve sion 2.0
−
Feb ua y 2013
c ea ed by Tobias Schneide ( obias.schneide @ uni
−
bay eu h.de)
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
∗
/
le el
B+ J
package
>DB+J
//Schema
concep
J
99
s ing
K
,
∗concep
7E/E) K
,
∗concep
>7@ @ K
L
//Iden i ie
IDH
IDG
concep
: $ J
99
s ing
$E +K
99
s ing
$E +K
L
concep
):$
ex ends
:$ J
99
s ing
)E K
L
//Key Concep s
concep
()
J
99
concep
:$ $ K
99
s ing
K
L
concep
BE J
99
concep
:$ $ K
99
s ing
K
99
concep
( K
L
//P ocessExecu ion
concep
>7@
ex ends
7E/E)
J
99
concep
4 F K
,
∗concep
4 ) K
,
∗concep
>7@N N K
L
//ER Concep s
abs ac concep
(J
99
concep
:$ $ K
99
s ing
E) K
boolean
5M
alse
K
L
IDM
concep
7E/E)
J
99
s ing
K
99
concep
:$ $ $E +K
,
∗concep
( K
,
∗concep
4 K
L
concep
4
J
,9
s ing
K
,9
concep
() ) K
99
concep
:$ $ K
99
concep
7E/E) K
99
concep
7E/E) K
99
enum
E E ME
one
K
,
∗concep
BE E K
//A ibu e
L
//Technical Concep s
enum
E J
one
2
ze oO One
2
oneO Mo e
2
ze oO Mo e
L
concep
>7@N
ex ends
7E/E) J
9
∗concep
>7@ @ K
99
in ege
7@ M,K
99
in ege
@7@ M-,,,K
L
L
L
L
$ =FB
M2
& % 3+$
3 #
M1
1$ +-"
IDL
model
>DB9 J
O P Q888 6
−
E Q>DB9O K
include
O P Q888 6
−
E Q>DB+OK
le el
B9
ins anceO
>DB+B+
J
package
>DB9J
impo
>DB+ B+>DB+
∗
K
/
∗
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
De ini ion o Aspec s
An aspec is a concep ha ca ies a name and ha has
an u i o e e encing. Pu pose o Aspec s is o build a
seman ical
s uc u e o documen s and collec ions
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
∗
/
abs ac
() ()
J
$ M():$ K
MO () O K
L
concep
()
ex ends
()
J
$ M():$ K
MO () O K
L
concep
D ()
ex ends
()
J
$ MD () : $ K
MO D () O K
L
concep
!()
ex ends
()
J
$ M!():$ K
MO ! () O K
L
IDE
concep
D)()
ex ends
()
J
$ MD)():$ K
MO D) () O K
L
concep
()
ex ends
()
J
$ M():$ K
MO ()O K
L
concep
/)()
ex ends
()
J
$ M/)():$ K
MO /) () O K
L
concep
D()
ex ends
()
J
$ MD():$ K
MO D () O K
L
/
∗
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
De ini ion o Modali ies
A modali y is a concep ha ca ies a name and ha has
an u i o e e encing. Pu pose o modali ies is o assign
quali ies o ela ions.
To assign alues o hese quali ies an a ibu e is used which
can be a con olled
ocabula y (CV).
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
∗
/
abs ac
BE BE J
$ MBE:$ K
MO BE O K
L
BE >0B E
ex ends
BE J
IFD
$ M>0BE:$ K
MO >0B E O K
M K
L
BE !BE J
$ M!BE:$ K
MO !BE O K
M K
L
/
∗
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
De ini ion o Rela ions
A ela ion is a concep ha ca ies a name( ole) and ha has
an u i o e e encing. Fu he mo e is has an sou ce and a
a ge
concep and can i can be assigned an ca dinali y.
To desc ibe he ela ion i can be assigned o an aspec
and a modali y.
∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗∗
∗
/
//Base
abs ac
4 4 J
)M() K
$ M4:$ K
M7E K
M7E K
L
abs ac concep
D4
ex ends
4 J
$ MD4: $ K
MO9P9 4O K
EM
enum one
K
L
abs ac concep
DD4
ex ends
4 J
$ MDB4:$ K
MO ) 9P9 4O K
EM
enum ze oO One
K
L
IFF
abs ac concep
DDB4
ex ends
4 J
$ MDDB4:$ K
MO9P 4 2 RM9OK
EM
enum oneO Mo e
K
L
abs ac concep
DB4
ex ends
4 J
$ MDB4:$ K
MO9P 4 2 RM,OK
EM
enum ze oO Mo e
K
L
//Beha iou al
concep
>4
ex ends
4 J
MO ) D$ O K
) M!() K
$ M>4:$ K
M>7@ K
M>7@ K
L
//Func ional
concep
DF4
ex ends
D4 J
MO F ) O K
$ MDF4:$ K
) M() K
M>7@ K
M7E K
L
//O ganiza ional
concep
4)4
ex ends
DDB4 J
MO 4) O K
) MD ( ) K
$ M4)4:$ K
M>7@ K
M> K
L
IFL
$ M::$ K
ME5 2 5 K
L
concep
)E
ex ends
D7E J
MO )E O K
$ M)E:$ K
ME5 2 5 K
L
//Beha iou al En i ies
abs ac concep
!7E
ex ends
7E J
$ M!7E:$ K
MO !7EO K
L
//Ope a ional En i ies
abs ac concep
D)7E
ex ends
7E J
$ MD)7E:$ K
MO !7EO K
L
abs ac concep
!
ex ends
D)7E J
$ M!:$ K
MO!O K
M>4 K
L
concep
!B
ex ends
D)7E J
MO !B O K
$ M!B :$ K
L
concep
#!B
ex ends
!B J
MO #! O K
$ M#!B:$ K
L
concep
5!B
ex ends
!B
J
MO 5! O K
$ M 5 ! B : $ K
IFE
L
concep
55!B
ex ends
!B
J
MO 55! O K
$ M55!B:$ K
M$ K
L
concep
3!B
ex ends
55!B
J
MO 3! O K
$ M3!B : $ K
MD34 2 /34 K
L
//Local En i ies
abs ac concep
7E
ex ends
7E J
$ M7E:$ K
MO 7EO K
L
concep
>
ex ends
7EJ
$ M>:$ K
MO > O K
L
concep
>E>
ex ends
> J
$ M>E>:$ K
MO >E> O K
M 2 2 ) K
L
concep
>
ex ends
> J
$ M> : $ K
MO >O K
M$5 2 ) 2 )E K
L
//Tempo al En i ies
abs ac concep
/)7E
ex ends
7E J
ICD
$ M/)7E:$ K
MO /)7E O K
L
concep
ex ends
/)7E J
$ M:$ K
MO O K
M E 2 2 E K
L
concep
/
ex ends
/)7E J
$ M/:$ K
MO/O K
M 2 2 2 K
L
concep
/
ex ends
2 / J
$ M/:$ K
MO / O K
L
//Da aO ien ed En i ies
abs ac concep
D7E
ex ends
7E J
$ MD7E:$ K
MO D7E O K
L
concep
>!/
ex ends
D7EJ
MO >!/ O K
$ M>!/:$ K
MD4 2 4 2 !4 K
//Las Modi ied om Execu ionTime o Con e sionRela ion;
L
concep
7@4$
ex ends
D7EJ
MO 7@4$ O K
$ M7@4$:$ K
L
concep
7@
ex ends
7@4$ J
MO 7@ O K
$ M7@:$ K
M>4 K
ICF
L
concep
0
ex ends
7@ J
MO 0 O K
$ M0:$ K
M 2 K
M>E>4 K
L
concep
ex ends
7@ J
MO O K
$ M:$ K
M>4 K
L
concep
3
ex ends
D7EJ
MO 3 O K
$M3:$ K
ME5 2 E K
L
/
∗
De ini ion o A ibu es
∗
∗
/
//Gene al
( E5 J
s ing
! K
E)MO O K
$ ME5:$ K
L
( E J
s ing
! K
E)MO O K
$ ME:$ K
L
( J
s ing
! K
E)MO O K
$ M:$ K
5M
ue
K
ICC
L
( J
s ing
! K
E)MO O K
$ M:$ K
L
//O ganiza ional A ibu es
( $5J
s ing
! K
E)MO O K
$ M$5:$ K
L
( 5 J
s ing
! K
E)MO O K
$ M5:$ K
L
( 5 J
s ing
! K
E)MO O K
$ M5:$ K
5M
ue
K
L
//Tempo al A ibu es
( E J
in ege
! K
E)MO O K
$ ME:$ K
L
( J
in ege
! K
E)MO O K
$ M:$ K
L
ICI
( E J
in ege
! K
E)MO O K
$ ME:$ K
L
( J
in ege
! K
E)MO O K
$ M:$ K
L
( J
in ege
! K
E)MO O K
$ M:$ K
L
( J
in ege
! K
E)MO O K
$ M:$ K
L
( J
s ing
! K
E)MO O K
$ M:$ K
L
( $ J
! K
E)MOO K
$ M$:$ K
L
( EJ
s ing
! K
E)MO O K
$ ME:$ K
L
//Local A ibu es
ICK
( J
s ing
! K
E)MO O K
$ M :$ K
L
( J
s ing
! K
E)MO O K
$ M:$ K
L
( )J
s ing
! K
E)MO O K
$ M):$ K
5M
ue
K
L
( $5 J
s ing
! K
E)MO O K
$ M$5:$ K
L
( ) J
s ing
! K
E)MO O K
$ M):$ K
L
( )E J
s ing
! K
E)MO O K
$ M ) E:$ K
L
/
∗
De ini ion o Con olled Vocabula y
∗
∗
/
/
∗
De ini ion o Iden i ie
∗
ICH
∗
/
//Aspec Iden i ie
):$ ():$ J
MO>DB9Q () O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q () O
K
L
):$ ():$ J
MO>DB9Q ()O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
()O K
L
):$ D( ) : $ J
MO>DB9Q D () O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
D () O K
L
):$ !():$ J
MO>DB9Q !() O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
!() O K
L
):$ D)():$ J
MO>DB9Q D)()O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
D)()O K
L
):$ ():$ J
MO>DB9Q () O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q ()
OK
ICG
L
):$ /)():$J
MO>DB9Q /)() O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
/)() O K
L
):$ D():$ J
MO>DB9Q D()O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
D() O K
L
//Modali yIden i ie
):$ BE:$J
MO>DB9Q BE O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
BE O K
L
):$ >0BE:$J
MO>DB9Q >0B E O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>0BE O K
L
):$ !BE:$ J
MO>DB9Q !BE O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
!BE O K
L
//Rela ionIden i ie
):$ 4:$J
MO>DB9Q 4 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
4 O K
ICM
L
):$ D4:$ J
MO>DB9Q D4E O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
D4 O K
L
):$ DDB4:$J
MO>DB9Q DDB4 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
DDB4 O K
L
):$ DB4:$J
MO>DB9Q DB4 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
DB4 O K
L
):$ >4:$ J
MO>DB9Q >4 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>4 O K
L
):$ >04:$ J
MO>DB9Q >04 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>04 O K
L
):$ DF4:$J
MO>DB9Q DF4 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
DF4 O K
IIK
L
):$ /:$J
MO>DB9Q /O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q /O K
L
):$ >:$ J
MO>DB9Q > O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
> O K
L
):$ >E>:$J
MO>DB9Q >E> O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>E> O K
L
):$ > : $ J
MO>DB9Q >O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>O K
L
):$ >!/:$ J
MO>DB9Q >!/ O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>!/ O K
L
):$ !B:$ J
MO>DB9Q !B O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
!B O K
L
):$ #!B:$J
MO>DB9Q #!B O K
IIH
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
#!B O K
L
):$ 5!B:$J
MO>DB9Q 5!B O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
5!B O K
L
):$ 55!B:$J
MO>DB9Q 55!BO K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
55!BO K
L
):$ 3!B : $ J
MO>DB9Q 3!BO K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
3!BO K
L
):$ 3:$ J
MO>DB9Q 3 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q 3 O K
L
):$ 7@4$:$J
MO>DB9Q 7@4$ O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
7@4$ O K
L
):$ 7@: $J
MO>DB9Q 7@ O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
7@ O K
L
IIG
):$ 0:$ J
MO>DB9Q 0 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
0 O K
L
):$ :$ J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
O K
L
//P ocessExecu ion
):$ >7@:$ J
MO>DB9Q >7@ O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
>7@ O K
L
):$ !> : $ J
MO>DB9Q !> O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q
!> O K
L
//A ibu eIden i ie
):$ E5:$J
MO>DB9Q E5 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q E5 O
K
L
):$ E:$J
MO>DB9Q E O K
)EMO888 6
−
E O K
IIM
MO P Q888 6
−
E Q>DB9Q E O
K
L
):$ :$J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ :$ J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ $5:$ J
MO>DB9Q $5O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q $5O K
L
):$ 5:$ J
MO>DB9Q 5 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q 5 O K
L
):$ 5:$ J
MO>DB9Q 5 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q 5 O K
L
):$ E:$ J
MO>DB9Q E O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q EO K
L
):$ :$ J
MO>DB9 Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9QO K
L
IIL
):$ E:$ J
MO>DB9Q E O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q E O K
L
):$ :$ J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ :$ J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ :$ J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ :$J
MO>DB9Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ $:$ J
MO>DB9Q $ O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q $ O K
L
):$ E:$ J
MO>DB9Q EO K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q EO K
L
):$ :$ J
MO>DB9Q O K
IIE
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q O K
L
):$ :$ J
MO>DB9 Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9 Q O K
L
):$ ):$ J
MO>DB9Q )O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q ) O K
L
):$ $5:$ J
MO>DB9Q $5 O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q $5 O K
L
):$ ):$ J
MO>DB9 Q O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q ) O K
L
):$ ) E: $ J
MO>DB9Q )E O K
)EMO888 6
−
E O K
MO P Q888 6
−
E Q>DB9Q )E O
K
L
L
L
L
$ =CB
M1−Co e
% 3+$
IKD
3 +-"1
model
>DB9! J
O P Q888 6
−
E Q>DB9! O K
include
O P Q888 6
−
E Q>DB+OK
include
O P Q888 6
−
E Q>DB9O K
le el
B9
alignedWi h
>DB9B9
J
package
>DB9!J
impo
>DB+B+>DB+
∗
K
impo
>DB9B9 >DB9
∗
K
/
∗
∗
Modali ies
∗
/
concep
ED$BE
ex ends
BE J
MO ED$ O K
$ MED$ B E: $ K
MED$ K
L
concep
#$D$BE
ex ends
BE J
MO #$D$ O K
$ M#$D$BE:$ K
M!$ K
L
concep
D$@BE
ex ends
BE J
MO D$@BE O K
$ MD$@ B E: $ K
M$D$@ K
L
concep
D8)BE
ex ends
BE J
MO D8)BEO K
$ MD8)BE:$ K
ME)D$D8) K
L
concep
($$BE
ex ends
BE J
MO ($$BE O K
$ M($$ BE:$ K
IKF
ME)D$($$ K
L
concep
E$ ) B E
ex ends
BE J
MO E$ ) B E O K
$ ME$ ) B E: $ K
ME)D$$ K
L
/
∗
∗
Rela ions
∗
/
//Speci ic Objec Rela ions
concep
D!DF4
ex ends
DF4 J
MO F ! O K
$ MDFD!4:$ K
M>7@ K
MD!DF K
L
concep
DF4
ex ends
D!DF4 J
MO DF ! O K
$ MDF4 :$ K
M>7@ K
MDF K
L
concep
EDF4
ex ends
D!DF4 J
MO EDF ! O K
$ MEDF4:$ K
M>7@ K
MEDF K
L
concep
)4
ex ends
DF4 J
MO DF $ 8 ) O K
$ M)4:$ K
M>7@ K
MD!DF K
L
concep
4
ex ends
D4 J
IKC
MO 8 ! ) O K
$ M4:$ K
M>7@ K
M K
L
//Taxon
concep
()5/@4
ex ends
DD4 J
MO ) 5 $ /@ O K
$ M ()5/@4 : $ K
M/@ K
M/@ K
L
concep
>5/@4
ex ends
DD4 J
MO ) 5 $ /@ O K
$ M >5/@4:$ K
M/@ K
M/@ K
L
concep
D5/@4
ex ends
DD4 J
MO 5 $ /@ O K
$ M D5/ @4: $ K
M/@ K
M/@ K
L
//O ganiza ional
concep
:4
ex ends
DDB4 J
MO D$ O K
$ M:4:$ K
)MD() K
M: K
M K
L
concep
:>4
ex ends
DDB4 J
MO : $$ 8 ) O K
$ M:>4:$ K
IKI
) MD ( ) K
M: K
M> K
EM($$BE K
L
concep
::/E4
ex ends
DDB4 J
MO : ) :/E O K
$ M::/E4 : $ K
) MD ( ) K
M: K
M:/E K
L
concep
4)4
ex ends
4)4 J
MO ) $ ) O K
$ M4) 4 : $ K
M K
L
concep
4) E/ 4
ex ends
4)4 J
MO E/ ) $ ) O K
$ M4)E/4:$ K
ME/ K
L
concep
4)&4
ex ends
4)4 J
MO & ) O K
$ M4)&4:$ K
M& K
L
concep
4) 4
ex ends
4)4 J
MO ) O K
$ M4)4:$ K
M K
L
concep
4):/E4
ex ends
4)4 J
MO :/E ) $ ) O K
$ M4):/E 4 : $ K
IHD
M K
MB)K
L
concep
/<4
ex ends
B)4 J
MO/<+= )E O K
$ M/<4:$ K
M/<K
L
//Gene al
concep
D!DF>04
ex ends
>04 J
MO D!DF>04 O K
$ MD!DF>04:$ K
MD!DF K
MD!DF K
L
concep
B)4
ex ends
D4 J
MO 4 B)O K
$ MB)4:$ K
M7E K
MB)K
L
//subP ocesses
concep
:$>
ex ends
>4 J
MO :$ ) ) ) O K
$ M:$ > : $ K
) M() K
M: $ K
EM
enum one
K
L
concep
&4$>
ex ends
>4 J
MO &4$ ) ) ) O K
$ M&4$> :$ K
) M() K
M&4$ K
EM
enum one
K
L
concep
)&>
ex ends
>4 J
[Document text truncated for crawler view.]
