rdfs: label
af
am
ar
ast
az
ba
be
be-tarask
bg
bn
bs
ca
cs
cv
cy
da
de
el
en
eo
es
et
eu
fa
fi
fr
gl
hak
he
hi
hu
hy
id
it
ja
kk
kk-arab
kk-cn
kk-cyrl
kk-kz
kk-latn
kk-tr
kn
ko
la
lt
lv
mk
ms
mt
nb
nl
nn
pl
pms
pt
ro
ru
sh
si
sk
sl
sq
sr
sr-ec
sr-el
su
sv
th
tr
tt
uk
ur
vi
wuu
yue
zh
zh-cn
zh-hans
zh-hant
zh-hk
zh-sg
zh-tw
"Fourier Kip-sú"@hak
"Fourier series"@en
"Fourier series"@ur
"Fourier serileri"@tr
"Fourier' rida"@et
"Fourier-reeks"@af
"Fourier-rekker"@nb
"Fourier-sor"@hu
"Fourierov rad"@sk
"Fourierov red"@bs
"Fourierova vrsta"@sl
"Fourierova řada"@cs
"Fourierreeks"@nl
"Fourierreihe"@de
"Fourierrekkje"@nn
"Fourierren serie"@eu
"Fourierrække"@da
"Fourierserie"@sv
"Fourier’n sarja"@fi
"Furijeov red"@sh
"Furijeov red"@sr-el
"Furjē rinda"@lv
"Furjė eilutė"@lt
"Furye sıraları"@az
"Fwrʹye qatarı"@kk-latn
"Fwrʹye qatarı"@kk-tr
"Serie de Fourier"@gl
"Sèrie de Fourier"@ca
"chuỗi Fourier"@vi
"cyfres Fourier"@cy
"deret Fourier"@id
"dérét Fourier"@su
"serie Fourier"@ro
"serie de Fourier"@ast
"serie de Fourier"@es
"serie di Fourier"@it
"serie ëd Fourier"@pms
"series Fourieriana"@la
"seritë e Furierit"@sq
"serje ta' Fourier"@mt
"siri Fourier"@ms
"szereg Fouriera"@pl
"série de Fourier"@fr
"série de Fourier"@pt
"vico de Fourier"@eo
"Σειρές Fourier"@el
"Фуријеов ред"@sr
"Фуријеов ред"@sr-ec
"Фурье речĕ"@cv
"Фурье рәте"@ba
"Фурье рәте"@tt
"Фурье қатары"@kk
"Фурье қатары"@kk-cyrl
"Фурье қатары"@kk-kz
"Фурјеов ред"@mk
"рад Фур'е"@be
"ред на Фурие"@bg
"ряд Фур'є"@uk
"ряд Фурье"@ru
"шэраг Фур’е"@be-tarask
"Ֆուրիեի շարքեր"@hy
"טור פורייה"@he
"سری فوریه"@fa
"فۋريە قاتارى"@kk-arab
"فۋريە قاتارى"@kk-cn
"متسلسلة فورييه"@ar
"फ़ोरियर श्रेणी"@hi
"ফুরিয়ার ধারা"@bn
"ಫೋರ್ಯೇ ಶ್ರೇಣಿಗಳು"@kn
"ෆූරියර් ශ්රේණිය"@si
"อนุกรมฟูรีเย"@th
"የፎሪየር ዝርዝር"@am
"フーリエ級数"@ja
"傅利葉級數"@yue
"傅利葉級數"@zh-hk
"傅立葉級數"@zh-hant
"傅立葉級數"@zh-tw
"傅里叶级数"@wuu
"傅里叶级数"@zh
"傅里叶级数"@zh-cn
"傅里叶级数"@zh-hans
"傅里叶级数"@zh-sg
"푸리에 급수"@ko
skos: altLabel
am
ar
bg
ca
cs
de
fi
gl
he
hi
it
ko
ms
nn
pt
ro
ru
si
sl
sr
su
sv
th
tr
uk
yue
zh
"Fourier serisi"@tr
"Fourier'n sarja"@fi
"Fourier-Reihe"@de
"Fourier-rekkje"@nn
"Fourier-rekkjer"@nn
"Fourier-sarja"@fi
"Fourier-serie"@sv
"Fouriereva vrsta"@sl
"Fourierin sarja"@fi
"Fourierova analýza"@cs
"Fourierovy řady"@cs
"Fourierrekkjer"@nn
"Fourierův integrál"@cs
"Fourierův rozvoj"@cs
"Fourier級數"@yue
"Series de Fourier"@gl
"Serii Fourier"@ro
"Seriile Fourier"@ro
"Sèries de Fourier"@ca
"Série trigonométrica"@pt
"Séries de fourier"@pt
"Trigonometrisk rekkje"@nn
"deret Fourier"@ms
"deret Fourier"@su
"fouriersche Reihe"@de
"serie trigonometrica"@it
"turutan Fourier"@ms
"Редове на Фурие"@bg
"Ряд Фур’є"@uk
"Ряди Фур'є"@uk
"Тригонометричний ряд Фур'є"@uk
"Фуријеови редови"@sr
"Фурье ряд"@ru
"ряды Фурье"@ru
"אנליזת פורייה"@he
"متسلسلة فوريي"@ar
"متسلسلة فوريير"@ar
"متسلسله فورييه"@ar
"مجموع فوريي"@ar
"फुरिअर श्रेणी"@hi
"ෆෝරියර් ශ්රේණිය"@si
"อนุกรมฟูริเยร์"@th
"อนุกรมฟูเรียร์"@th
"የፎሪየር ድርድር"@am
"ፎሪየር"@am
"ፎሪየር ድርድር"@am
"傅利葉級數"@zh
"傅氏级数"@zh
"傅立叶级数"@zh
"푸리에 전개"@ko
schema: description
af
ar
be-tarask
bn
ca
de
en
eo
es
eu
fa
fi
fr
gl
he
it
ja
pl
pt
ro
ru
uk
zh
"Reihenentwicklung einer periodischen, abschnittsweise stetigen Funktion in eine Funktionenreihe aus Sinus- und Kosinusfunktionen"@de
"[FORMULA] formako serie trigonometrikoa, non koefizienteak formula hauen bidez lortzen diren: [FORMULA]; [FORMULA]; [FORMULA] Fourierren serieak erabiltzen dira fisika matematikoan funtzio periodiko bat funtzio trigonometrikoen batura gisa adieraz..."@eu
"combinazione lineare di funzioni sinusoidali in grado di rappresentare qualunque funzione periodica"@it
"decomposition of periodic functions into sums of simpler sinusoidal forms"@en
"descomposició de funcions periòdiques en sumes de formes sinusoïdals més simples"@ca
"descomposición de funciones periódicas en sumas de formas sinusoidales más simples"@es
"descomposición de funcións periódicas en sumas de formas sinusoidais máis sinxelas"@gl
"descompunere a funcțiilor periodice în sume de forme sinusoidale mai simple"@ro
"malkompono de perioda funkcio kiel sumo de sinusoj kaj kosinusoj"@eo
"ontbinding van periodieke funksies in somme van eenvoudiger sinusvormige vorms"@af
"outil mathématique d'étude des fonctions périodiques"@fr
"rozkład funkcji okresowej na trygonometryczne"@pl
"série"@pt
"yhtälö, joka kuvaa jaksollisen funktion trigonometristen funktioiden äärettömänä summana"@fi
"безмежний функціональний ряд, який представляє собою розкладання на гармоніки"@uk
"бесконечный функциональный ряд, представляющий собой разложение на гармоники"@ru
"бясконцы функцыянальны шэраг, які ўяўляе сабой раскладаньне на гармонікі"@be-tarask
"מושג באנליזה הרמונית (מתמטיקה)"@he
"تجزیه توابع متناوب به مجموع(سِری) سینوسیهای ساده"@fa
"تفكيك دالة دورية إلى مجموع الموجات الجيبية البسيطة"@ar
"পর্যাবৃত্ত ফাংশনকে বিশ্লেষণ করে সরলতর সাইনুসয়েডাল আকারে রূপান্তর পদ্ধতি"@bn
"將周期函數分解為更簡單的正弦形式的和"@zh
"複雑な周期関数や周期信号を、単純な形の周期性をもつ関数の和によって表したもの"@ja
schema: dateModified
"2026-06-12T11:50:11+00:00"^^xsd:dateTime
schema: version
2505042223
wikibase: identifiers
31
wikibase: sitelinks
71
wikibase: statements
54
p: P10
wd: statement/Q179467-46808336-4784-7824-0f49-977e3d9c09d2
wd: statement/Q179467-4cf79fcf-4427-8c4c-a6f4-2942ba778a29
wd: statement/Q179467-5FB8431F-ED36-4BA7-BB6D-77093E5E9A38
p: P10283
wd: statement/Q179467-8EEEF7DC-7B44-430A-8FF5-D22BDE21B44F
p: P1036
wd: statement/Q179467-3B52F20F-78ED-42E7-B6CF-F8EBE55DF1E0
p: P1051
wd: statement/Q179467-98323E1E-D823-4333-807D-F83FBB00E63B
p: P11497
wd: statement/Q179467-68ae093d-489b-61fe-c479-7822e18dff9a
p: P11514
wd: statement/Q179467-B96C7959-C734-41C5-8DAF-A736A7F44D67
p: P1343
wd: statement/Q179467-077BF5BC-AEBF-4C71-8BE0-B50B4426481A
p: P13591
wd: statement/Q179467-84AB05D7-FC20-4264-B82B-B15436EA6C04
p: P138
wd: statement/q179467-17D9D0C9-1091-4992-8DD6-8BF8990E06FA
p: P1417
wd: statement/Q179467-D54A94EC-0B37-4CEB-A616-2D1C1B76EE0E
p: P18
wd: statement/Q179467-9eab0180-4eba-b285-bb99-78611fc9f066
p: P227
wd: statement/Q179467-1cb7f56c-4628-0c16-12bc-8494e19663d5
p: P2347
wd: statement/Q179467-F8D4FF9A-02D7-4D39-AAF1-5A1F32A14490
p: P244
wd: statement/Q179467-37d54e23-6853-46dc-8b51-62e1e05de6aa
p: P2534
wd: statement/Q179467-c1e5f473-4d83-baf8-715b-dc9971f79712
p: P268
wd: statement/Q179467-3d9023ed-4011-49bc-814c-ff7e794dc224
p: P279
wd: statement/Q179467-63f0608e-4fce-ff14-0362-82830059de3d
wd: statement/Q179467-6886b5e3-4bc2-126a-9701-e216de5afe3e
p: P2812
wd: statement/Q179467-46740426-F0C9-443B-A3EF-A21A23918DC7
p: P2924
wd: statement/Q179467-A02542E8-C293-4D3B-9F25-F234096B4FAB
p: P31
wd: statement/Q179467-7f75e7f8-4511-e95a-06e9-5ef04a695ff2
p: P3417
wd: statement/Q179467-0969B56D-7FBA-47F2-9015-53DF2E4A60C7
p: P349
wd: statement/Q179467-2903526A-303C-44B4-A836-65F7F302C1E7
p: P361
wd: statement/q179467-778E8C42-39AE-4545-A976-3210314A123E
wd: statement/q179467-F8446A61-4F0A-4E58-AD07-B2CEBA4ADEEA
p: P373
wd: statement/q179467-784D160C-D9D6-448F-A3E6-D7848E758598
p: P3827
wd: statement/Q179467-DACFBA67-5737-43E1-A913-51B02E13F256
p: P4342
wd: statement/Q179467-d6e2885a-4981-1f7c-bc48-6b04181ad7b7
p: P4746
wd: statement/Q179467-359A1586-4D89-4670-85A2-65F44E1CA883
p: P5008
wd: statement/Q179467-B1A9007C-7C54-44F2-9FCD-D83A5C2EB82E
p: P508
wd: statement/q179467-4309BF5E-E9BE-4FDA-9AB2-38EA7C2F5FA2
p: P571
wd: statement/Q179467-6b558218-4103-4501-5f90-7052cbf155b7
p: P6058
wd: statement/Q179467-9302f281-4755-bc83-f306-e98b8168de2d
p: P6104
wd: statement/Q179467-F7D221EF-4E06-46DE-94FA-DA37B4823271
p: P6366
wd: statement/Q179467-3D88D03C-C63C-4955-B575-63453729C022
p: P646
wd: statement/Q179467-49DCC4E5-1C12-4BC8-A274-586215EA9551
p: P6564
wd: statement/Q179467-1f3340e9-42af-58ab-3af5-b270db0434a6
p: P6781
wd: statement/Q179467-e691f204-4727-5617-da22-99e364b29f82
p: P691
wd: statement/Q179467-AC89DD97-230A-440C-A2E0-17C0B8244EA0
p: P7235
wd: statement/Q179467-03eea3df-4ba9-7762-9e04-a32cdcd4118c
wd: statement/Q179467-1406a7db-478c-cb26-2e62-a7894b2e0a6b
wd: statement/Q179467-21bf78be-4ebc-c3f0-2ec7-c92e565d9517
wd: statement/Q179467-4d0bb3e6-4c9b-1177-48c5-85e226f0b6b1
wd: statement/Q179467-896c24e0-4b6b-e755-aaa5-7dcad68e1e02
wd: statement/Q179467-d3866d26-4182-70e6-835c-ea2cf0abbb5a
p: P7305
wd: statement/Q179467-ED14350A-3655-4944-8917-589D4AE4E572
p: P7554
wd: statement/Q179467-10ad816f-4766-750c-395f-a50128492083
p: P8189
wd: statement/Q179467-C27214B3-7683-4D93-AD98-9A9BD5F0DE72
p: P8855
wd: statement/Q179467-53a6b9ee-42a9-1906-a522-35d071b2a509
p: P910
wd: statement/Q179467-6A0DEFCE-2040-40BA-8F19-65FA3C366CE7
p: P9322
wd: statement/Q179467-00687098-8C5C-43C9-ABAB-85AEA062DE8B
p: P950
wd: statement/Q179467-92550ffe-8855-49a2-8455-d4d21f1c6b8c
p: direct-normalized/P227
<https://d-nb.info/gnd/4155109-6>
p: direct-normalized/P2347
<http://www.yso.fi/onto/yso/p8723>
p: direct-normalized/P244
<http://id.loc.gov/authorities/names/sh85051090>
p: direct-normalized/P268
<http://data.bnf.fr/ark:/12148/cb11979488t#about>
p: direct-normalized/P349
<http://id.ndl.go.jp/auth/ndlna/00562088>
p: direct-normalized/P508
<http://purl.org/bncf/tid/35891>
p: direct-normalized/P6366
<https://makg.org/entity/207864730>
p: direct-normalized/P950
<https://datos.bne.es/resource/XX540313>
wdt: P10
<http://commons.wikimedia.org/wiki/Special:FilePath/Animated%20plot%20of%20the%20first%20five%20successive%20partial%20Fourier%20series.gif>
<http://commons.wikimedia.org/wiki/Special:FilePath/Fourier%20series%20and%20transform.gif>
<http://commons.wikimedia.org/wiki/Special:FilePath/SquareWaveFourierArrows%2Crotated-id.gif>
wdt: P10283
"C207864730"
wdt: P1036
"515.2433"
wdt: P1051
"7557"
wdt: P11497
"1.8.E1"
wdt: P11514
"riad-fur-e-6e7e4a"
wdt: P1343
Encyclopædia Britannica 11th edition
wdt: P13591
"concept/77091ea6-d2a7-4f2c-b2b8-6fbc8d14cad8"
wdt: P138
Joseph Fourier
wdt: P1417
"topic/Fourier-series"
wdt: P18
<http://commons.wikimedia.org/wiki/Special:FilePath/Fourier%20Series.svg>
wdt: P227
"4155109-6"
wdt: P2347
"8723"
wdt: P244
"sh85051090"
wdt: P2534
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>f</mi><mo stretchy="false">(</mo><mi>x</mi><mo stretchy="false">)</mo><mo stretchy="false">=</mo><mrow data-mjx-texclass="ORD"><mfrac><mrow data-mjx-texclass="ORD"><mn>1</mn></mrow><mrow data-mjx-texclass="ORD"><mn>2</mn></mrow></mfrac></mrow><msub><mi>a</mi><mrow data-mjx-texclass="ORD"><mn>0</mn></mrow></msub><mo stretchy="false">+</mo><mstyle displaystyle="true" scriptlevel="0"><munderover><mo stretchy="false">∑</mo><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>n</mi><mo stretchy="false">=</mo><mn>1</mn></mrow></mrow><mrow data-mjx-texclass="ORD"><mi mathvariant="normal">∞</mi></mrow></munderover></mstyle><mo stretchy="false">(</mo><msub><mi>a</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msub><mi>cos</mi><mo>⁡</mo><mo stretchy="false">(</mo><mi>n</mi><mi>x</mi><mo stretchy="false">)</mo><mo stretchy="false">+</mo><msub><mi>b</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msub><mi>sin</mi><mo>⁡</mo><mo stretchy="false">(</mo><mi>n</mi><mi>x</mi><mo stretchy="false">)</mo><mo stretchy="false">)</mo></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
wdt: P268
"11979488t"
wdt: P279
trigonometric series
function series
wdt: P2812
"FourierSeries"
wdt: P2924
"4726403"
wdt: P31
mathematical concept
wdt: P3417
"Fourier-Series"
wdt: P349
"00562088"
wdt: P361
Fourier analysis
discrete Fourier transform
wdt: P373
"Fourier series"
wdt: P3827
"sine-series"
wdt: P4342
"fourierrekker"
wdt: P4746
"096044"
wdt: P5008
Wikipedia:Vital articles/Level/4
wdt: P508
"35891"
wdt: P571
"1822-01-01T00:00:00+00:00"^^xsd:dateTime
wdt: P6058
"divers/série_de_Fourier/53246"
wdt: P6104
WikiProject Mathematics
wdt: P6366
"207864730"
wdt: P646
"/m/0g35x"
wdt: P6564
"fourier-series"
wdt: P6781
"Definition:Fourier_Series/Formulation_1"
wdt: P691
"ph135377"
wdt: P7235
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>cos</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>f</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>n</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>sin</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><msub><mi>a</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msub></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><msub><mi>b</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msub></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
wdt: P7305
"3902344"
wdt: P7554
"Fourier_series"
wdt: P8189
"987007548250805171"
wdt: P8855
"103-07-18"
wdt: P910
Category:Fourier series
wdt: P9322
"h0006732-Fourierovy-rady"
wdt: P950
"XX540313"