117 research outputs found
Effective Rheology of Bubbles Moving in a Capillary Tube
- Author
- Abelev B
- Adam J
- Adamova D
- Adare AM
- Aggarwal MM
- Agocs AG
- Agostinelli A
- Ahammed Z
- Ahmad N
- Ahn SU
- Akindinov A
- Alaniz EC
- Aleksandrov D
- Alessandro B
- Alici A
- Alkin A
- Alme J
- Alt T
- Altini V
- Altinpinar S
- Altsybeev I
- Andrei C
- Andronic A
- Anguelov V
- Anielski J
- Anson C
- Anticic T
- Antinori F
- Antonioli P
- Aphecetche L
- Appelshauser H
- Arbor N
- Arcelli S
- Arend A
- Armesto N
- Arnaldi R
- Aronsson T
- Arsene IC
- Arslandok M
- Asryan A
- Augustinus A
- Averbeck R
- Avina EA
- Awes TC
- Aysto J
- Azmi MD
- Bach M
- Badala A
- Baek YW
- Bailhache R
- Baillie OV
- Bala R
- Balbastre GC
- Baldisseri A
- Baldit A
- Ban J
- Baral RC
- Barbera R
- Bari DD
- Barile F
- Barnafoldi GG
- Barnby LS
- Barret V
- Barros GOVD
- Barroso VC
- Bartke J
- Basile M
- Bastid N
- Bathen B
- Batigne G
- Batyunya B
- Baumann C
- Bearden IG
- Beck H
- Belikov I
- Bellini F
- Bellwied R
- Belmont-Moreno E
- Bencedi G
- Beole S
- Berceanu I
- Bercuci A
- Berdnikov Y
- Berenyi D
- Bergmann C
- Berzano D
- Betev L
- Bhasin A
- Bhati AK
- Bianchi L
- Bianchi N
- Bianchin C
- Bielcik J
- Bielcikova J
- Bjelogrlic S
- Blanco F
- Blanco F
- Blau D
- Blume C
- Boccioli M
- Bock N
- Bogdanov A
- Boggild H
- Bogolyubsky M
- Boldizsar L
- Bombara M
- Book J
- Borel H
- Borissov A
- Bornec YL
- Bose S
- Bossu F
- Botje M
- Bottger S
- Boyer B
- Braidot E
- Braun-Munzinger P
- Bregant M
- Breitner T
- Browning TA
- Broz M
- Brun R
- Bruna E
- Bruno GE
- Budnikov D
- Buesching H
- Bufalino S
- Bugaiev K
- Busch O
- Bustamante RTJ
- Buthelezi Z
- Caffarri D
- Cahuantzi MR
- Cai X
- Caines H
- Camerini P
- Carena F
- Carena W
- Carminati F
- Caro AD
- Castellanos JC
- Castro XS
- Casula EAR
- Cataldo GD
- Catanescu V
- Cavicchioli C
- Cepila J
- Cerello P
- Cervantes IM
- Chang B
- Chapeland S
- Charvet JL
- Chattopadhyay S
- Chattopadhyay S
- Chawla I
- Cherney M
- Cheshkov C
- Cheynis B
- Chiavassa E
- Chinellato DD
- Chochula P
- Chojnacki M
- Christakoglou P
- Christensen CH
- Christiansen P
- Chujo T
- Chung SU
- Cicalo C
- Cifarelli L
- Cindolo F
- Cleymans J
- Coccetti F
- Colamaria F
- Colella D
- Collaboration ALICE
- Constantin P
- Contin G
- Contreras JG
- Corchero MAD
- Cormier TM
- Corral GH
- Cortese P
- Cosentino MR
- Costa F
- Cotallo ME
- Crescio E
- Crochet P
- Cuautle E
- Cunqueiro L
- Cuveland JD
- Dainese A
- Dalsgaard HH
- Danu A
- Das D
- Das I
- Das K
- Dash A
- Dash S
- Davalos AM
- De S
- Delagrange H
- Deloff A
- Demanov V
- Denes E
- Deppman A
- Diaz AC
- Dietel T
- Divia R
- Djuvsland O
- Dobrin A
- Dobrowolski T
- Dominguez I
- Don CKK
- Donigus B
- Dordic O
- Driga O
- Dubey AK
- Ducroux L
- Dupieux P
- Elia D
- Emschermann D
- Engel H
- Erasmo GD
- Erdal HA
- Espagnon B
- Estienne M
- Esumi S
- Evans D
- Eyyubova G
- Fabris D
- Faivre J
- Falchieri D
- Falco AD
- Fantoni A
- Fasel M
- Fearick R
- Fedunov A
- Fehlker D
- Feldkamp L
- Felea D
- Feofilov G
- Ferreiro EG
- Ferretti A
- Ferretti R
- Ferroli RB
- Figiel J
- Figueredo MAS
- Filchagin S
- Filho EPDO
- Filho NC
- Finogeev D
- Fionda FM
- Fiore EM
- Floris M
- Foertsch S
- Foka P
- Fokin S
- Fragiacomo E
- Fragkiadakis M
- Frankenfeld U
- Fuchs U
- Furget C
- Gaardhoje JJ
- Gagliardi M
- Gago A
- Gallio M
- Gangadharan DR
- Ganoti P
- Garabatos C
- Garcia GM
- Garcia-Solis E
- Garishvili I
- Gerhard J
- Germain M
- Geuna C
- Gheata A
- Gheata M
- Ghidini B
- Ghosh P
- Gianotti P
- Giglio CD
- Girard MF
- Girard MR
- Giubellino P
- Gladysz-Dziadus E
- Glassel P
- Godoy DAMD
- Gomez R
- Gonzalez-Trueba LH
- Gonzalez-Zamora P
- Gorbunov S
- Goswami A
- Gotovac S
- Grabski V
- Graczykowski LK
- Grajcarek R
- Grelli A
- Grigoras A
- Grigoras C
- Grigoriev V
- Grigoryan A
- Grigoryan S
- Grinyov B
- Grion N
- Gros P
- Grosse-Oetringhaus JF
- Grossiord JY
- Grosso R
- Gruttola DD
- Guber F
- Guernane R
- Guerzoni B
- Guevara PLD
- Guilbaud M
- Gulbrandsen K
- Gunji T
- Gupta A
- Gupta R
- Gutbrod H
- Gutierrez CG
- Haaland O
- Hadjidakis C
- Haiduc M
- Haller BV
- Hamagaki H
- Hamar G
- Han BH
- Hanratty LD
- Hansen A
- Harmanova Z
- Harris JW
- Hartig M
- Hasegan D
- Hatzifotiadou D
- Hayrapetyan A
- Heckel ST
- Heide M
- Helstrup H
- Herghelegiu A
- Hernandez JFC
- Herrmann N
- Hetland KF
- Hicks B
- Hille PT
- Hippolyte B
- Horaguchi T
- Hori Y
- Hristov P
- Hrivnacova I
- Huang M
- Huber S
- Humanic TJ
- Hwang DS
- Ichou R
- Ilkaev R
- Ilkiv I
- Inaba M
- Incani E
- Innocenti GM
- Innocenti PG
- Ippolitov M
- Irfan M
- Ivan C
- Ivanov A
- Ivanov M
- Ivanov V
- Ivanytskyi O
- Jacholkowski A
- Jacobs PM
- Jancurova L
- Jang HJ
- Jangal S
- Janik MA
- Janik R
- Jayarathna PHSY
- Jena S
- Jirden L
- Jones PG
- Jung H
- Jusko A
- Kaidalov AB
- Kakoyan V
- Kalcher S
- Kalinak P
- Kalisky M
- Kalliokoski T
- Kalweit A
- Kanaki K
- Kang JH
- Kaplin V
- Karampatsos LX
- Karavichev O
- Karavicheva T
- Karpechev E
- Kazantsev A
- Kebschull U
- Keidel R
- Khan MM
- Khan P
- Khan SA
- Khanzadeev A
- Kharlov Y
- Kileng B
- Kim B
- Kim DJ
- Kim DW
- Kim JH
- Kim JS
- Kim M
- Kim S
- Kim SH
- Kim T
- Kirsch S
- Kisel I
- Kiselev S
- Kisiel A
- Klay JL
- Klein J
- Klein-Bosing C
- Kliemant M
- Kluge A
- Knichel ML
- Knospe AG
- Koch K
- Kohler MK
- Kolk NVD
- Kolojvari A
- Kondratiev V
- Kondratyeva N
- Konevskikh A
- Korneev A
- Kour R
- Kowalski M
- Kox S
- Kral J
- Kralik I
- Kramer F
- Kraus I
- Krawutschke T
- Krelina M
- Kretz M
- Krivda M
- Krizek F
- Krus M
- Kryshen E
- Krzewicki M
- Kucheriaev Y
- Kuhn C
- Kuijer PG
- Kurashvili P
- Kurepin A
- Kurepin AB
- Kuryakin A
- Kushpil S
- Kushpil V
- Kvaerno H
- Kweon MJ
- Kwon Y
- Lakomov I
- Langoy R
- Lara C
- Lara CEP
- Lardeux A
- Lazzeroni C
- Lea R
- Lee KS
- Lee SC
- Leeuwen MV
- Lefevre F
- Lehnert J
- Leistam L
- Lenhardt M
- Lenti V
- Leon H
- Levai P
- Lezama EP
- Liberto SD
- Lien J
- Lietava R
- Lindal S
- Lindenstruth V
- Lippmann C
- Lisa MA
- Liu L
- Loenne PI
- Loggins VR
- Loginov V
- Lohn S
- Lohner D
- Loizides C
- Loo KK
- Lopez X
- Lovhoiden G
- Lu XG
- Luettig P
- Lunardon M
- Luo J
- Luparello G
- Luquin L
- Luzzi C
- Ma K
- Ma R
- Madagodahettige-Don DM
- Maevskaya A
- Mager M
- Mahapatra DP
- Maire A
- Majumdar AKD
- Majumdar MRD
- Mal'Kevich D
- Malaev M
- Maldonado IC
- Malinina L
- Malzacher P
- Mamonov A
- Manceau L
- Mangotra L
- Manko V
- Manso F
- Manzari V
- Mao Y
- Marchisone M
- Marco ND
- Mares J
- Margagliotti GV
- Margotti A
- Marin A
- Markert C
- Martashvili I
- Martinengo P
- Martinez MI
- Martynov Y
- Mas A
- Masciocchi S
- Masera M
- Masoni A
- Masoodi AA
- Massacrier L
- Mastromarco M
- Mastroserio A
- Matthews ZL
- Matyja A
- Mauro AD
- Mayani D
- Mayer C
- Mazer J
- Mazzoni MA
- Meddi F
- Meethaleveedu GK
- Menchaca-Rocha A
- Meres M
- Miake Y
- Milano L
- Milosevic J
- Mischke A
- Mishra AN
- Miskowiec D
- Mitu C
- Mlynarz J
- Mohanty AK
- Mohanty B
- Molina RA
- Molnar L
- Monteno M
- Montero AJR
- Montes E
- Montoya CAC
- Monzon IL
- Moon T
- Morales YC
- Morando M
- Moretto S
- Morsch A
- Muccifora V
- Mudnic E
- Muhuri S
- Muller H
- Munhoz MG
- Munoz GT
- Musa L
- Musso A
- Nandi BK
- Nania R
- Nappi E
- Nattrass C
- Naumov NP
- Navin S
- Nayak TK
- Nazarenko S
- Nazarov G
- Nedosekin A
- Nezza PD
- Nicassio M
- Nielsen BS
- Niida T
- Nikolaev S
- Nikolic V
- Nikulin S
- Nikulin V
- Nilsen BS
- Nilsson MS
- Noferini F
- Nomokonov P
- Nooren G
- Novitzky N
- Nyanin A
- Nyatha A
- Nygaard C
- Nystrand J
- Ochirov A
- Oeschler H
- Oh S
- Oh SK
- Oleniacz J
- Oppedisano C
- Orduna DC
- Ortona G
- Oskarsson A
- Ostrowski P
- Otwinowski J
- Ovrebekk G
- Oyama K
- Ozawa K
- Pachmayer Y
- Pachr M
- Padilla F
- Pagano P
- Paic G
- Painke F
- Pajares C
- Pal S
- Pal SK
- Palaha A
- Palmeri A
- Palomo LV
- Papikyan V
- Pappalardo GS
- Park WJ
- Pasquale SD
- Passfeld A
- Pastircak B
- Patalakha DI
- Paticchio V
- Pavlinov A
- Pawlak T
- Pedrosa FBDS
- Peitzmann T
- Peresunko D
- Perez JM
- Perini D
- Perrino D
- Peryt W
- Pesci A
- Peskov V
- Pestov Y
- Petracek V
- Petran M
- Petris M
- Petrov P
- Petrovici M
- Petta C
- Piano S
- Piccotti A
- Pikna M
- Pillot P
- Pinazza O
- Pinsky L
- Pitz N
- Piuz F
- Piyarathna DB
- Ploskon M
- Pluta J
- Pocheptsov T
- Pochybova S
- Podesta-Lerma PLM
- Poghosyan MG
- Polak K
- Polichtchouk B
- Pop A
- Porteboeuf-Houssais S
- Pospisil V
- Potukuchi B
- Prasad SK
- Preghenella R
- Prino F
- Pruneau CA
- Pshenichnov I
- Puchagin S
- Puddu G
- Pulvirenti A
- Punin V
- Putis M
- Putschke J
- Quercigh E
- Qvigstad H
- Rachevski A
- Rademakers A
- Radomski S
- Raiha TS
- Rak J
- Rakotozafindrabe A
- Ramello L
- Raniwala R
- Raniwala S
- Rasanen SS
- Rascanu BT
- Rathee D
- Read KF
- Real JS
- Redlich K
- Reichelt P
- Reicher M
- Renfordt R
- Reolon AR
- Reshetin A
- Rettig F
- Revol JP
- Reyes AR
- Reygers K
- Riccati L
- Ricci RA
- Richert T
- Richter M
- Riedler P
- Riegler W
- Riggi F
- Rinella GA
- Rocca PL
- Roed K
- Rohr D
- Rohrich D
- Roman VC
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- Saini J
- Sakaguchi H
- Sakai S
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- Salzwedel J
- Sambyal S
- Samsonov V
- Sanchez EDC
- Sandor L
- Sandoval A
- Sano M
- Sano S
- Santo R
- Santoro R
- Sarkamo J
- Scapparone E
- Scarlassara F
- Scharenberg RP
- Schiaua C
- Schicker R
- Schmidt C
- Schmidt HR
- Schreiner S
- Schuchmann S
- Schukraft J
- Schutz Y
- Schwarz K
- Schweda K
- Scioli G
- Scomparin E
- Scott PA
- Scott R
- Segato G
- Selyuzhenkov I
- Senyukov S
- Seo J
- Serci S
- Serradilla E
- Sevcenco A
- Sgura I
- Shabetai A
- Shabratova G
- Shahoyan R
- Sharma N
- Sharma S
- Shigaki K
- Shimomura M
- Shtejer K
- Sibiriak Y
- Siciliano M
- Sicking E
- Siddhanta S
- Siemiarczuk T
- Silvermyr D
- Silvestre C
- Simonetti G
- Singaraju R
- Singh R
- Singha S
- Sinha BC
- Sinha T
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- Sitta M
- Skaali TB
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- Snellings RJM
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- Song J
- Song M
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- Spyropoulou-Stassinaki M
- Srivastava BK
- Stachel J
- Stan I
- Stan I
- Stefanek G
- Stefanini G
- Steinbeck T
- Steinpreis M
- Stenlund E
- Steyn G
- Stocco D
- Stolpovskiy M
- Strabykin K
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- Suaide AAP
- Sugitate T
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- Sultanov R
- Sumbera M
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- Szostak A
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- Takahashi J
- Takaki JDT
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- Thomas D
- Tieulent R
- Timmins AR
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- Tobon CAM
- Toia A
- Toledo ASD
- Torii H
- Torres EL
- Toscano L
- Tosello F
- Truesdale D
- Trzaska WH
- Tsuji T
- Tumkin A
- Turrisi R
- Tveter TS
- Ulery J
- Ullaland K
- Ulrich J
- Uras A
- Urban J
- Urciuoli GM
- Usai GL
- Uysal AK
- Vajzer M
- Vala M
- Valle ZCD
- Vallero S
- Vannucci L
- Vargas A
- Vargas HL
- Varma R
- Vasileiou M
- Vasiliev A
- Vasquez MAS
- Vechernin V
- Velasquez AO
- Veldhoen M
- Venaruzzo M
- Vercellin E
- Vergara S
- Vernekohl DC
- Vernet R
- Verweij M
- Vickovic L
- Viesti G
- Vikhlyantsev O
- Vilakazi Z
- Villar EC
- Vinogradov A
- Vinogradov L
- Vinogradov Y
- Virgili T
- Viyogi YP
- Vodopyanov A
- Voloshin K
- Voloshin S
- Volpe G
- Vranic D
- Vrlakova J
- Vulpescu B
- Vyushin A
- Vyvre PV
- Wagner B
- Wagner V
- Wan R
- Wang D
- Wang M
- Wang Y
- Wang Y
- Watanabe K
- Wessels JP
- Westerhoff U
- Wiechula J
- Wikne J
- Wilde M
- Wilk A
- Wilk G
- Williams MCS
- Windelband B
- Yang H
- Yang S
- Yasnopolskiy S
- Yi J
- Yin Z
- Yokoyama H
- Yoo IK
- Yoon J
- Yu W
- Yuan X
- Yushmanov I
- Zach C
- Zampolli C
- Zaporozhets S
- Zarochentsev A
- Zavada P
- Zaviyalov N
- Zbroszczyk H
- Zelnicek P
- Zetina LM
- Zgura IS
- Zhalov M
- Zhang X
- Zhou D
- Zhou F
- Zhou Y
- Zhu X
- Zichichi A
- Zimmermann A
- Zinovjev G
- Zoccarato Y
- Zynovyev M
- Publication venue
- 'American Physical Society (APS)'
- Publication date
- 16/03/2012
- Field of study
We calculate the average volumetric flux versus pressure drop of bubbles
moving in a single capillary tube with varying diameter, finding a square-root
relation from mapping the flow equations onto that of a driven overdamped
pendulum. The calculation is based on a derivation of the equation of motion of
a bubble train from considering the capillary forces and the entropy production
associated with the viscous flow. We also calculate the configurational
probability of the positions of the bubbles.Comment: 4 pages, 1 figur
Alignment of the ALICE Inner Tracking System with cosmic-ray tracks
- Author
- Aamodt K
- Abel N
- Abeysekara U
- Adamova D
- Aggarwal M
- Agocs AG
- Ahammed Z
- Ahmad A
- Ahmad N
- Ahn SU
- Akimoto R
- Akindinov A
- Aleksandrov D
- Alessandro B
- Alici A
- Alme J
- Alt T
- Altini V
- Altinpinar S
- Andrei C
- Andronic A
- Anelli G
- Angelov V
- Anson C
- Anticic T
- Antinori F
- Antinori S
- Antipin K
- Antonczyk D
- Antonioli P
- Anzo A
- Aphecetche L
- Appelshauser H
- Arcelli S
- Arceo R
- Arend A
- Armesto N
- Arnaldi R
- Aronsson T
- Arsene IC
- Asryan A
- Augustinus A
- Averbeck R
- Avina EA
- Awes TC
- Aysto J
- Azmi MD
- Bablok S
- Bach M
- Badala A
- Baek YW
- Bagnasco S
- Bailhache R
- Baillie OV
- Bala R
- Balbastre GC
- Baldisseri A
- Baldit A
- Ban J
- Barbera R
- Barile F
- Barnafoldi GG
- Barnby L
- Barret V
- Barroso VC
- Bartke J
- Basile M
- Basmanov V
- Bastid N
- Bathen B
- Batigne G
- Batyunya B
- Baumann C
- Bearden IG
- Becker B
- Belikov I
- Bellwied R
- Belmont-Moreno E
- Belogianni A
- Benhabib L
- Beole S
- Berceanu I
- Bercuci A
- Berdermann E
- Berdnikov Y
- Betev L
- Bhasin A
- Bhati AK
- Bianchi L
- Bianchi N
- Bianchin C
- Bielcik J
- Bielcikova J
- Bilandzic A
- Bimbot L
- Biolcati E
- Blanc A
- Blanco F
- Blanco F
- Blau D
- Blume C
- Boccioli M
- Bock N
- Bogdanov A
- Boggild H
- Bogolyubsky M
- Bohm J
- Boldizsar L
- Bombara M
- Bombonati C
- Bondila M
- Borel H
- Borisov A
- Borshchov V
- Bortolin C
- Bose S
- Bosisio L
- Bossu F
- Botje M
- Bottger S
- Bourdaud G
- Boyer B
- Braun M
- Braun-Munzinger P
- Bravina L
- Bregant M
- Breitner T
- Bruckner G
- Brun R
- Bruna E
- Bruno GE
- Budnikov D
- Buesching H
- Buncic P
- Busch O
- Buthelezi Z
- Caffarri D
- Cahuantzi MR
- Cai X
- Caines H
- Camacho E
- Camerini P
- Campbell M
- Capitani GP
- Carena F
- Carena W
- Carminati F
- Caselle M
- Castellanos JC
- Catanescu V
- Cattaruzza E
- Cavicchioli C
- Cerello P
- Cervantes IM
- Chambert V
- Chang B
- Chapeland S
- Charpy A
- Charvet JL
- Chattopadhyay S
- Chattopadhyay S
- Cherney M
- Cheshkov C
- Cheynis B
- Chiavassa E
- Chiesa AM
- Chinellato DD
- Chochula P
- Choi K
- Chojnacki M
- Christakoglou P
- Christensen CH
- Christiansen P
- Chujo T
- Chuman F
- Cicalo C
- Cifarelli L
- Cindolo F
- Cleymans J
- Cobanoglu O
- Coffin JP
- Coli S
- Colla A
- Conner ES
- Constantin P
- Contin G
- Contreras GJ
- Cormier TM
- Corral GH
- Cortese P
- Cosentino MR
- Costa F
- Cotallo ME
- Crescio E
- Crochet P
- Cuautle E
- Cunqueiro L
- Cussonneau J
- D'Erasmo G
- da Silva RSD
- Dainese A
- Dalsgaard HH
- Danu A
- Das I
- Das S
- Dash A
- Dash S
- Davalos AM
- de Barros GOV
- De Caro A
- de Cataldo G
- de Cuveland J
- De Falco A
- De Gaspari M
- de Groot J
- De Gruttola D
- de Guevara PL
- de Haas AP
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- Publication venue
- Publication date
- 01/01/2010
- Field of study
37 pages, 15 figures, revised version, accepted by JINSTALICE (A Large Ion Collider Experiment) is the LHC (Large Hadron Collider) experiment devoted to investigating the strongly interacting matter created in nucleus-nucleus collisions at the LHC energies. The ALICE ITS, Inner Tracking System, consists of six cylindrical layers of silicon detectors with three different technologies; in the outward direction: two layers of pixel detectors, two layers each of drift, and strip detectors. The number of parameters to be determined in the spatial alignment of the 2198 sensor modules of the ITS is about 13,000. The target alignment precision is well below 10 micron in some cases (pixels). The sources of alignment information include survey measurements, and the reconstructed tracks from cosmic rays and from proton-proton collisions. The main track-based alignment method uses the Millepede global approach. An iterative local method was developed and used as well. We present the results obtained for the ITS alignment using about 10^5 charged tracks from cosmic rays that have been collected during summer 2008, with the ALICE solenoidal magnet switched off.Peer reviewe
QCD and strongly coupled gauge theories : challenges and perspectives
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- YM Antipov
- YM Antipov
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- YV Kovchegov
- YV Stadnick
- YY Keum
- Z Bern
- Z Bern
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- Z Fodor
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- Z Fodor
- Z Fodor
- Z Fodor
- Z Fu
- Z Fu
- Z Komargodski
- Z Komargodski
- Z Ligeti
- Z Ligeti
- Z-B Kang
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- Z-G He
- Z-H Li
- Z-W Lin
- Z-W Lin
- Z. Fodor
- Publication venue
- Publication date
- 01/01/2014
- Field of study
We highlight the progress, current status, and open challenges of QCD-driven physics, in theory and in experiment. We discuss how the strong interaction is intimately connected to a broad sweep of physical problems, in settings ranging from astrophysics and cosmology to strongly coupled, complex systems in particle and condensed-matter physics, as well as to searches for physics beyond the Standard Model. We also discuss how success in describing the strong interaction impacts other fields, and, in turn, how such subjects can impact studies of the strong interaction. In the course of the work we offer a perspective on the many research streams which flow into and out of QCD, as well as a vision for future developments.Peer reviewe
First proton-proton collisions at the LHC as observed with the ALICE detector: measurement of the charged-particle pseudorapidity density at root s=900 GeV
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- Herrmann
- Hetland K. F. i.
- Hicks
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- Hippolyte
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- Kumar N. y.
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- U. ad
- U. af
- U. an
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- Usai G. L. s.
- V. al
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- von Haller
- Vranic
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- Zhang
- Zhou
- Zhou S. g.
- Zhou S. g.
- Zhu
- Zichichi A. m.
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- Zinovjev
- Zinovjev
- Zoccarato
- Zycháček
- Øvrebekk G. h.
- Publication venue
- Publication date
- 01/01/2009
- Field of study
On 23rd November 2009, during the early commissioning of the CERN Large Hadron Collider (LHC), two counter-rotating proton bunches were circulated for the first time concurrently in the machine, at the LHC injection energy of 450 GeV per beam. Although the proton intensity was very low, with only one pilot bunch per beam, and no systematic attempt was made to optimize the collision optics, all LHC experiments reported a number of collision candidates. In the ALICE experiment, the collision region was centred very well in both the longitudinal and transverse directions and 284 events were recorded in coincidence with the two passing proton bunches. The events were immediately reconstructed and analyzed both online and offline. We have used these events to measure the pseudorapidity density of charged primary particles in the central region. In the range vertical bar eta vertical bar S collider. They also illustrate the excellent functioning and rapid progress of the LHC accelerator, and of both the hardware and software of the ALICE experiment, in this early start-up phase
First proton-proton collisions at the LHC as observed with the ALICE detector: measurement of the charged-particle pseudorapidity density at root s=900 GeV
- Author
- Aamodt Kenneth
- Abel N
- Abeysekara U
- Acero A
- Adamova D
- Aggarwal MM
- Agocs AG
- Ahammed Z
- Ahmad A
- Ahmad N
- Ahn SU
- Akimoto R
- Akindinov A
- Aleksandrov D
- Alessandro B
- Alici A
- Alme Johan
- Alt Torsten
- Altini V
- Altinpinar S
- Andrei C
- Andronic A
- Anelli G
- Angelov V
- Anson C
- Anticic T
- Antinori F
- Antinori S
- Antipin K
- Antonczyk D
- Antonioli P
- Anzo A
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- Wagner Boris
- Wikne Jon Christopher
- Zabrodin Evgeny
- Zetina LM
- Øvrebekk Gaute
- Publication venue
- Publication date
- 09/10/2017
- Field of study
-On 23rd November 2009, during the early commissioning of the CERN Large Hadron Collider (LHC), two counter-rotating proton bunches were circulated for the first time concurrently in the machine, at the LHC injection energy of 450 GeV per beam. Although the proton intensity was very low, with only one pilot bunch per beam, and no systematic attempt was made to optimize the collision optics, all LHC experiments reported a number of collision candidates. In the ALICE experiment, the collision region was centred very well in both the longitudinal and transverse directions and 284 events were recorded in coincidence with the two passing proton bunches. The events were immediately reconstructed and analyzed both online and offline. We have used these events to measure the pseudorapidity density of charged primary particles in the central region. In the range vertical bar eta vertical bar S collider. They also illustrate the excellent functioning and rapid progress of the LHC accelerator, and of both the hardware and software of the ALICE experiment, in this early start-up phase
Observation of Two New Excited Ξb0 States Decaying to Λb0 K-π+
- Author
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- Abdelmotteleb ASW
- Abrantes FG
- Ackernley T
- Adeva B
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- Wyllie K
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- Yao Y
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- Yin H
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- Yuan X
- Yushchenko O
- Zaffaroni E
- Zavertyaev M
- Zdybal M
- Zenaiev O
- Zeng M
- Zhang D
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- Zhang S
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- Zharkova A
- Zhelezov A
- Zheng Y
- Zhou T
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- Zhovkovska V
- Zhu X
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- Zhu Z
- Zhukov V
- Zonneveld JB
- Zou Q
- Zucchelli S
- Zuliani D
- Zunica G
- Publication venue
- 'American Physical Society (APS)'
- Publication date
- 01/01/2022
- Field of study
Two narrow resonant states are observed in the Λb0K-π+ mass spectrum using a data sample of proton-proton collisions at a center-of-mass energy of 13 TeV, collected by the LHCb experiment and corresponding to an integrated luminosity of 6 fb-1. The minimal quark content of the Λb0K-π+ system indicates that these are excited Ξb0 baryons. The masses of the Ξb(6327)0 and Ξb(6333)0 states are m[Ξb(6327)0]=6327.28-0.21+0.23±0.12±0.24 and m[Ξb(6333)0]=6332.69-0.18+0.17±0.03±0.22 MeV, respectively, with a mass splitting of Δm=5.41-0.27+0.26±0.12 MeV, where the uncertainties are statistical, systematic, and due to the Λb0 mass measurement. The measured natural widths of these states are consistent with zero, with upper limits of Γ[Ξb(6327)0]<2.20(2.56) and Γ[Ξb(6333)0]<1.60(1.92) MeV at a 90% (95%) credibility level. The significance of the two-peak hypothesis is larger than nine (five) Gaussian standard deviations compared to the no-peak (one-peak) hypothesis. The masses, widths, and resonant structure of the new states are in good agreement with the expectations for a doublet of 1D Ξb0 resonances
A search for rare B → Dμ+μ− decays
- Author
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- Abdelmotteleb ASW
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- Greeven LM
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- Gromov S
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- Publication venue
- Publication date
- 14/08/2023
- Field of study
A search for rare B→Dμ+μ− decays is performed using proton-proton collision data collected by the LHCb experiment, corresponding to an integrated luminosity of 9 fb−1. No significant signals are observed in the non-resonant μ+μ− modes, and upper limits of B(B0→D ̄ ̄ ̄ ̄0μ+μ−)<5.1×10−8, B(B+→D+sμ+μ−)<3.2×10−8, B(B0s→D ̄ ̄ ̄ ̄0μ+μ−)<1.6×10−7 and fc/fu⋅B(B+c→D+sμ+μ−)<9.6×10−8 are set at the 95\% confidence level, where fc and fu are the fragmentation fractions of a B meson with a c and u quark respectively in proton-proton collisions. Each result is either the first such measurement or an improvement by three orders of magnitude on an existing limit. Separate upper limits are calculated when the muon pair originates from a J/ψ→μ+μ− decay. The branching fraction of B+c→D+sJ/ψ multiplied by the fragmentation-fraction ratio is measured to be fc/fu⋅B(B+c→D+sJ/ψ)=(1.63±0.15±0.13)×10−5, where the first uncertainty is statistical and the second systematic
J/psi production as a function of charged-particle pseudorapidity density in p-Pb collisions at root s(NN)=5.02 TeV
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- Publication venue
- 'Elsevier BV'
- Publication date
- 01/01/2018
- Field of study
We report measurements of the inclusive J/ψ yield and average transverse momentum as a function of charged-particle pseudorapidity density dNch/dη in p–Pb collisions at sNN=5.02TeV with ALICE at the LHC. The observables are normalised to their corresponding averages in non-single diffractive events. An increase of the normalised J/ψ yield with normalised dNch/dη, measured at mid-rapidity, is observed at mid-rapidity and backward rapidity. At forward rapidity, a saturation of the relative yield is observed for high charged-particle multiplicities. The normalised average transverse momentum at forward and backward rapidities increases with multiplicity at low multiplicities and saturates beyond moderate multiplicities. In addition, the forward-to-backward nuclear modification factor ratio is also reported, showing an increasing suppression of J/ψ production at forward rapidity with respect to backward rapidity for increasing charged-particle multiplicity
K*(892)(0) and phi(1020)meson production at high transverse momentum in pp and Pb-Pb collisions at root sNN=2.76 TeV
- Author
- Adam J
- Adamova D
- Aggarwal MM
- Agnello M
- Agrawal N
- Ahammed Z
- Ahmad S
- Ahn SU
- Aiola S
- Akindinov A
- Alam SN
- Albino R Cruz
- Albuquerque DSD
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- Alessandro B
- Alexandre D
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- Altinpinar S
- Altsybeev I
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- Yoo I-K
- Yoon JH
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- Zanoli HJC
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- Publication venue
- 'American Physical Society (APS)'
- Publication date
- 01/01/2017
- Field of study
The production of K∗(892)0 and φ(1020) mesons in proton-proton (pp) and lead-lead (Pb-Pb) collisions
at √sNN = 2.76 TeV has been analyzed using a high luminosity data sample accumulated in 2011 with the
ALICE detector at the Large Hadron Collider (LHC). Transverse momentum (pT) spectra have been measured
for K∗(892)0 and φ(1020) mesons via their hadronic decay channels for pT up to 20 GeV/c. The measurements
in pp collisions have been compared to model calculations and used to determine the nuclear modification factor
and particle ratios. The K∗(892)0/K ratio exhibits significant reduction from pp to central Pb-Pb collisions,
consistent with the suppression of the K∗(892)0 yield at low pT due to rescattering of its decay products in
the hadronic phase. In central Pb-Pb collisions the pT dependent φ(1020)/π and K∗(892)0/π ratios show an
enhancement over pp collisions for pT ≈ 3 GeV/c, consistent with previous observations of strong radial flow.
At high pT, particle ratios in Pb-Pb collisions are similar to those measured in pp collisions. In central Pb-Pb
collisions, the production of K∗(892)0 and φ(1020) mesons is suppressed for pT > 8 GeV/c. This suppression is
similar to that of charged pions, kaons, and protons, indicating that the suppression does not depend on particle
mass or flavor in the light quark sector
Flow Dominance and Factorization of Transverse Momentum Correlations in Pb-Pb Collisions at the LHC
- Author
- Adam J
- Adamova D
- Aggarwal MM
- Agnello M
- Agrawa N
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- Pospisil J
- Pozdniakov V
- Prasad SK
- Preghenella R
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- Pruneau CA
- Pshenichnov I
- Puccio M
- Puddu G
- Pujahari P
- Punin V
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- Qvigstad H
- Rachevski A
- Raha S
- Rajput S
- Rak J
- Rakotozafindrabe A
- Ramello L
- Rami F
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- Rana DB
- Raniwala R
- Raniwala S
- Rasanen SS
- Rascanu BT
- Rathee D
- Ratza V
- Ravasenga I
- Read KF
- Redlich K
- Rehman A
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- Reidt F
- Ren X
- Renfordt R
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- Saarinen S
- Sadhu S
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- Sahlmuller B
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- Sahu PK
- Saini J
- Sakai S
- Saleh MA
- Salzwedel J
- Sambya S
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- Sandova A
- Sarkar D
- Sarkar N
- Sarma P
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- Scapparone E
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- Schukraft J
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- Schweda K
- Scioli G
- Scomparin E
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- Sefcik M
- Seger JE
- Sekiguchi Y
- Sekihata D
- Selyuzhenkov I
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- Senyukov S
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- Voelkl MA
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- Voloshin SA
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- von Haller B
- Vorobyev I
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- Windelband B
- Witt WE
- Yalcin S
- Yang P
- Yano S
- Yin Z
- Yokoyama H
- Yoo I-K
- Yoon JH
- Yurchenko V
- Zaccolo V
- Zaman A
- Zampolli C
- Zanoli HJC
- Zaporozhets S
- Zardoshti N
- Zarochentsev A
- Zavada P
- Zaviyalov N
- Zbroszczyk H
- Zhalov M
- Zhang C
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- Zhang Z
- Zhao C
- Zhigareva N
- Zhou D
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- Zimmermann MB
- Zimmermann S
- Zinovjev G
- Zmeskal J
- Publication venue
- 'American Physical Society (APS)'
- Publication date
- 01/01/2017
- Field of study
We present the first measurement of the two-particle transverse momentum differential correlation function, P2≡ ΔpTΔpT/ pT2, in Pb-Pb collisions at sNN=2.76 TeV. Results for P2 are reported as a function of the relative pseudorapidity (Δη) and azimuthal angle (Δφ) between two particles for different collision centralities. The Δφ dependence is found to be largely independent of Δη for |Δη|≥0.9. In the 5% most central Pb-Pb collisions, the two-particle transverse momentum correlation function exhibits a clear double-hump structure around Δφ=π (i.e., on the away side), which is not observed in number correlations in the same centrality range, and thus provides an indication of the dominance of triangular flow in this collision centrality. Fourier decompositions of P2, studied as a function of the collision centrality, show that correlations at |Δη|≥0.9 can be well reproduced by a flow ansatz based on the notion that measured transverse momentum correlations are strictly determined by the collective motion of the system
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