Jörg Heinrich
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فيضان فيضان البحيرة الجليدية المتفجر (GLOF) هو نوع من الفيضانات المتفجرة الذي يحدث عندما يفشل السد على احتواء بحيرة جليدية. يحدث فيضان انفجار البحيرة الجليدية عندما تكون مياه ذوبان الجليد متجمعة وراء سد جليدي أو سد من ركام حمله نهر جليدي ويتكسر هذا السد. حيث يُطلق على الجسم ا�...
Strada statale 704Tangenziale di MondovìDenominazioni precedentiNuova strada ANAS 275 Tangenziale di Mondovì LocalizzazioneStato Italia Regioni Piemonte DatiClassificazioneStrada statale Inizioex SS 28 dir presso Mondovì FineSP 5 presso Mondovì Lunghezza9,300[1] km Data apertura1994[2] GestoreANAS (2011-) Manuale La strada statale 704 Tangenziale di Mondovì (SS 704), già nuova strada ANAS 275 Tangenziale di Mondovì (NSA 275), è una strada statale italiana che...
H.Sujadi Saddat Bupati Pringsewu ke-2Masa jabatan22 Mei 2017 – 22 Mei 2022PresidenJoko WidodoGubernurMuhammad Ridho FicardoArinal DjunaidiWakilDr. H. Fauzi, S.E., M.Kom., Akt., CA PendahuluDrs. Yuda Setiawan, M.M. (Pjs.)PenggantiAdi Erlansyah, S.E., M.M. (Pj.)ke-1Masa jabatan23 November 2011 – 23 November 2016PresidenSusilo Bambang YudhoyonoJoko WidodoGubernurSjachroedin Zainal PagaralamMuhammad Ridho FicardoWakilHi. Handitya Narapati SZP, SH. PendahuluH. Sudarno Edd...
All organisms of the Ediacaran Period (c. 635–538.8 million years ago) For other uses, see Ediacara. Life in the Ediacaran Period, as imagined by researchers in 1980. Part of a series onThe Cambrian explosion Fossil localities Burgess Shale Chengjiang Sirius Passet Doushantuo Key organisms Ediacaran biota Dickinsonia Kimberella Kimberichnus Vernanimalcula Burgess-type Marrella Radiodonts Halwaxiids Opabinia Odontogriphus Small shelly fauna Helcionellids Evolutionary concepts Trends Cambrian...
18th season of Europe's secondary club football tournament organised by UEFA 1988–89 UEFA CupTournament detailsDates7 September 1988 – 17 May 1989Teams64Final positionsChampions Napoli (1st title)Runners-up StuttgartTournament statisticsMatches played126Goals scored334 (2.65 per match)Top scorer(s)Torsten Gütschow (Dynamo Dresden)7 goals← 1987–88 1989–90 → International football competition The 1988–89 UEFA Cup was the 18th season of the UEFA Cup, the seco...
Month of 1968 1968 January February March April May June July August September October November December << April 1968 >> Su Mo Tu We Th Fr Sa 01 02 03 04 05 06 07 08 09 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 April 4, 1968: The assassination of Reverend Dr. Martin Luther King Jr. April 20, 1968: FBI identifies King's accused assassin April 11, 1968: President Johnson signs Civil Rights Bill of 1968 The following events occurred in April 1968: April 1...
Genus of palms Oenocarpus Oenocarpus distichusillustration circa 1890[1] Scientific classification Kingdom: Plantae Clade: Tracheophytes Clade: Angiosperms Clade: Monocots Clade: Commelinids Order: Arecales Family: Arecaceae Subfamily: Arecoideae Tribe: Euterpeae Genus: OenocarpusMart. Synonyms[2] Jessenia H.Karst. Oenocarpus mapora Oenocarpus is a genus of pinnate-leaved palms (Arecaceae) native to Trinidad, southern Central and tropical South America.[3][4] W...
Templo de Hefesto. Concilio de los dioses. Foro romano. Coliseo romano. Los estudios clásicos son un conjunto de disciplinas académicas que se enfocan en el estudio de la Antigüedad clásica, esto es, las civilizaciones de la Grecia y la Roma antiguas. En el mundo occidental, los estudios clásicos tradicionalmente se refieren al estudio de la literatura clásica griega y romana y sus lenguas originales, el griego antiguo y el latín. También incluyen la filosofía, historia, arqueología...
Cuban-American actor In this Spanish name, the first or paternal surname is Gutiérrez and the second or maternal family name is Levy. William LevyLevy in 2015Born (1980-08-29) August 29, 1980 (age 43)Cojímar, Havana, CubaCitizenshipCubaUnited StatesOccupationsActorformer modelYears active2003–presentPartnerElizabeth Gutiérrez (2003–2024)Children2 William Gutiérrez-Levy (born August 29, 1980)[1] is a Cuban-American actor and former model. Early life and educat...
Commercial building in London YY LondonThe building after refurbishment.Former namesThomson Reuters BuildingAlternative names30 South ColonnadeGeneral informationStatusCompletedTypeOfficeLocationCanary WharfLondon, E14England 51°30′15″N 0°1′13″W / 51.50417°N 0.02028°W / 51.50417; -0.02028Completed1991Height62mTechnical detailsFloor count14Floor area414,812 sq ft (39,000 m2) 30 South Colonnade, also now known as YY London, is a commercial buil...
Group of cereal grain proteins For the food made from gluten, see bread. Examples of sources of gluten (clockwise from top): wheat as flour, spelt, barley, and rye as rolled flakes Gluten is a structural protein naturally found in certain cereal grains.[1] The term gluten usually refers to the elastic network of a wheat grain's proteins, gliadin and glutenin primarily, that forms readily with the addition of water and often kneading in the case of bread dough.[2] The types of ...
Antiquity-themed theatrical genre 1899 poster from the Broadway premiere of Ben-Hur. The toga play was a theatrical genre popular at the end of the nineteenth century and the start of the twentieth century. It combined plots from popular novels with inspiration from Victorian painters and composers, all set against a classically themed background. Content The toga play combined plots from popular novels with visual inspiration from contemporary Victorian painters such as Lawrence Alma-Tadema ...
除特別註明外,此条目或章節的時間均以吉隆坡(UTC+8:00)為準。 2023年馬來西亞羽毛球大师赛賽事資料日期2023年5月23日至5月28日屆次第14屆級別世界巡迴賽超級500賽總獎金42萬美元舉辦地點 马来西亚吉隆坡比賽場地亞通體育館← 上一屆 下一屆 → 2023年馬來西亞羽毛球大師賽為第14屆馬來西亞羽毛球大師賽,是2023年世界羽聯世界巡迴賽的其中一站,屬於第四級...
Business process A diagram illustrating horizontal integration and contrasting it with vertical integration Marketing Management Key concepts Distribution Pricing Retail Service Activation Brand licensing Brand management Co-creation Communications Consumer behaviour Consumer culture Dominance Effectiveness Ethics Promotion Segmentation Strategy Account-based marketing Digital marketing Product marketing Social marketing Influencer marketing Attribution Annoyance factor Horizontal integration...
De plantenanatomie bestudeert de inwendige bouw en structuur van de plant op het niveau van weefsels en cellen, hoewel dit laatste ook onder de celbiologie gerekend kan worden. De plantenanatomie wordt in de praktijk ook niet scherp afgescheiden van de plantenmorfologie, de studie van de bouw op het niveau van organen en orgaanstelsels. Plantaardige cellen Zie Plantaardige cel voor het hoofdartikel over dit onderwerp. Een levende plantaardige cel bestaat van buiten naar binnen uit een dunne o...
Song cycle by American duo Pasek & Paul (2005) EdgesMusicBenj Pasek Justin PaulLyricsBenj Pasek Justin PaulBookBenj Pasek Justin PaulProductions2005 Ann Arbor, Michigan2007 Albany, New York,2008 Toronto, Canada2010 Sydney, Australia2010 Philippines2011 London, UK 2011 Eastern Cape, South Africa2024 London, UKAwardsJonathan Larson Award Edges (sometimes produced as Edges: A Song Cycle) is a work of musical theatre by Benj Pasek & Justin Paul. This work is a song cycle about coming of a...
ロバート・フック 歴史画家リタ・グリアによるフックの肖像(油絵、2004年作)生誕 1635年7月28日(7月18日) イングランド王国 ワイト島 フレッシュウォーター(英語版)死没 (1703-03-03) 1703年3月3日(67歳没) イングランド王国 ロンドン研究分野 物理学、化学研究機関 オックスフォード大学出身校 クライスト・チャーチ (オックスフォード大学)指導教員 ロバート・ボイ...
Ne doit pas être confondu avec Clara Novello. Pencerddes Morgannwg,BiographieNaissance 7 avril 1861CardiffDécès 7 février 1943 (à 81 ans)LondresSépulture Crématorium de Golders GreenNationalités britanniquegalloiseActivités Cheffe d'orchestre, chanteuse, cheffe de chœurEnfant Ivor NovelloAutres informationsGenre artistique Musique classiquemodifier - modifier le code - modifier Wikidata Clara Novello Davies, née le 7 avril 1861 et morte le 7 février 1943, est une célèbre c...
Type of motion which combines translation and rotation with respect to a surface For other uses, see Rolling (disambiguation). The animation illustrates rolling motion of a wheel as a superposition of two motions: translation with respect to the surface, and rotation around its own axis. Rolling is a type of motion that combines rotation (commonly, of an axially symmetric object) and translation of that object with respect to a surface (either one or the other moves), such that, if ideal cond...