5 research outputs found
Dynamics of the Nonlinear Timoshenko System with Variable Delay
- Author
- A Benaissa
- A Guesmia
- A Guesmia
- A Pazy
- A Soufyane
- A Soufyane
- A Soufyane
- B Feng
- B Feng
- B Said-Houari
- B Said-Houari
- CA Raposo
- DS Almeida Júnior
- DS Almeida Júnior
- E Fridman
- F Ammar-Khodja
- F Ammar-Khodja
- G Xu
- HD Fernandez Sare
- HD Fernandez Sare
- I Chueshov
- ID Chueshov
- J Kim
- JE Mũnoz Rivera
- JE Mũnoz Rivera
- JE Mũnoz Rivera
- JE Mũnoz Rivera
- Jing Zhang
- LH Fatori
- M Grasselli
- M Kafini
- M Kafini
- M Kafini
- M Kirane
- MI Mustafa
- ML Santos
- P Marín-Rubio
- R Datko
- S Nicaise
- S Timoshenko
- SA Messaoudi
- SA Messaoudi
- TA Apalara
- TA Apalara
- TA Apalara
- Xin-Guang Yang
- Yongjin Lu
- Z Liu
- Z Ma
- Publication venue
- 'Springer Science and Business Media LLC'
- Publication date
- Field of study
Global existence and blow-up of solutions for a nonlinear wave equation with memory
- Author
- A Haraux
- C Giorgi
- D Sattinger
- F Gazzola
- F Gazzola
- Fei Liang
- G Leugering
- HA Levine
- HA Levine
- Hongjun Gao
- J Prüss
- JAD Appleby
- JE Mũnoz Rivera
- JE Mũnoz Rivera
- K Ono
- K Watanabe
- L Payne
- M Dafermos
- M Dafermos
- M Dafermos
- M Fabrizio
- M Fabrizio
- M Fabrizio
- M Fabrizio
- M Kafini
- M Renardy
- M Tsutsumi
- MM Cavalcanti
- MM Cavalcanti
- R Ikehata
- RK Miller
- S Berrimi
- S Berrimi
- SA Messaoudi
- SA Messaoudi
- SA Messaoudi
- ST Wu
- V Barbu
- V Georgiev
- YJ Wang
- Publication venue
- 'Springer Science and Business Media LLC'
- Publication date
- Field of study
Recommended from our members
Multiplicity dependence of σψ(2S)/σJ/ψ in pp collisions at s = 13 TeV
- Author
- Aaij R
- Abdelmotteleb ASW
- Abellan Beteta C
- Abudinén F
- Ackernley T
- Adeva B
- Adinolfi M
- Adlarson P
- Agapopoulou C
- Aidala CA
- Ajaltouni Z
- Akar S
- Akiba K
- Albicocco P
- Albrecht J
- Alessio F
- Alexander M
- Alfonso Albero A
- Aliouche Z
- Alvarez Cartelle P
- Amalric R
- Amato S
- Amey JL
- Amhis Y
- An L
- Anderlini L
- Andersson M
- Andreianov A
- Andreola P
- Andreotti M
- Andreou D
- Anelli AA
- Ao D
- Archilli F
- Argenton M
- Arguedas Cuendis S
- Artamonov A
- Artuso M
- Aslanides E
- Atzeni M
- Audurier B
- Bacher D
- Bachiller Perea I
- Bachmann S
- Bachmayer M
- Back JJ
- Baladron Rodriguez P
- Balagura V
- Baldini W
- Baptista de Souza Leite J
- Barbetti M
- Barbosa IR
- Barlow RJ
- Barsuk S
- Barter W
- Bartolini M
- Bartz J
- Baryshnikov F
- Basels JM
- Bassi G
- Batsukh B
- Battig A
- Bay A
- Beck A
- Becker M
- Bedeschi F
- Bediaga IB
- Beiter A
- Belin S
- Bellee V
- Belous K
- Belov I
- Belyaev I
- Ben-Haim E
- Benane G
- Bencivenni G
- Berezhnoy A
- Bernet Andres S
- Bernet R
- Bernstein HC
- Bertella C
- Bertolin A
- Betancourt C
- Betti F
- Bex J
- Bezshyiko Ia
- Bhom J
- Bieker MS
- Biesuz NV
- Billoir P
- Biolchini A
- Birch M
- Bishop FCR
- Bitadze A
- Bizzeti A
- Blago MP
- Blake T
- Blanc F
- Blank JE
- Blusk S
- Bobulska D
- Bocharnikov V
- Boelhauve JA
- Boente Garcia O
- Boettcher T
- Bohare A
- Boldyrev A
- Bolognani CS
- Bolzonella R
- Bondar N
- Borgato F
- Borghi S
- Borsato M
- Borsuk JT
- Bouchiba SA
- Bowcock TJV
- Boyer A
- Bozzi C
- Bradley MJ
- Braun S
- Brea Rodriguez A
- Breer N
- Brodzicka J
- Brossa Gonzalo A
- Brown J
- Brundu D
- Buonaura A
- Buonincontri L
- Burke AT
- Burr C
- Bursche A
- Butkevich A
- Butter JS
- Buytaert J
- Byczynski W
- Cadeddu S
- Cai H
- Calabrese R
- Calefice L
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- Calvi M
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- Cambon Bouzas J
- Campana P
- Campora Perez DH
- Campoverde Quezada AF
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- Caravaca-Mora R
- Carbone A
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- Casais Vidal A
- Caspary R
- Casse G
- Castro Godinez J
- Cattaneo M
- Cavallero G
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- Celani S
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- Cervenkov D
- Cesare S
- Chadwick AJ
- Chahrour I
- Charles M
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- Chavez Barajas CA
- Chefdeville M
- Chen C
- Chen S
- Chen Z
- Chernov A
- Chernyshenko S
- Chobanova V
- Cholak S
- Chrzaszcz M
- Chubykin A
- Chulikov V
- Ciambrone P
- Cicala MF
- Cid Vidal X
- Ciezarek G
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- Cottee Meldrum JJ
- Couturier B
- Craik DC
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- Dalseno J
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- Downes AG
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- Durham JM
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- d’Argent P
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- Egorychev A
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- Eisenhardt S
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- Ek-In S
- Eklund L
- Elashri M
- Ellbracht J
- Ely S
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- Epple E
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- Fan Y
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- Feng M
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- Fernandez Gomez M
- Fernez AD
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- Ferreres Sole S
- Ferrillo M
- Ferro-Luzzi M
- Filippov S
- Fini RA
- Fiorini M
- Firlej M
- Fischer KM
- Fitzgerald DS
- Fitzpatrick C
- Fiutowski T
- Fleuret F
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- Foreman LF
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- Galati G
- Galati MD
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- Galli D
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- Gandelman M
- Gandini P
- Gao H
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- Giemza HK
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- Gkougkousis EL
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- Kirsebom VS
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- Konoplyannikov A
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- Westhenry BDC
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- Whitehead M
- Wiederhold AR
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- Wislicki W
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- Wong CP
- Wormser G
- Wotton SA
- Wu H
- Wu J
- Wu Y
- Wyllie K
- Xian S
- Xiang Z
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- Xu Z
- Xu Z
- Yang D
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- Yeroshenko V
- Yeung H
- Yin H
- Yu CY
- Yu J
- Yuan X
- Zaffaroni E
- Zavertyaev M
- Zdybal M
- Zeng M
- Zhang C
- Zhang D
- Zhang J
- Zhang L
- Zhang S
- Zhang S
- Zhang Y
- Zhang YZ
- Zhao Y
- Zharkova A
- Zhelezov A
- Zheng XZ
- Zheng Y
- Zhou T
- Zhou X
- Zhou Y
- Zhovkovska V
- Zhu LZ
- Zhu X
- Zhu X
- Zhu Z
- Zhukov V
- Zhuo J
- Zou Q
- Zuliani D
- Zunica G
- Publication venue
- Journal of High Energy Physics
- Publication date
- 29/05/2024
- Field of study
Abstract
The ratio of production cross-sections of ψ(2S) over J/ψ mesons as a function of charged-particle multiplicity in proton-proton collisions at a centre-of-mass energy s
s
= 13 TeV is measured with a data sample collected by the LHCb detector, corresponding to an integrated luminosity of 658 pb−1. The ratio is measured for both prompt and non-prompt ψ(2S) and J/ψ mesons. When there is an overlap between the rapidity ranges over which multiplicity and charmonia production are measured, a multiplicity-dependent modification of the ratio is observed for prompt mesons. No significant multiplicity dependence is found when the ranges do not overlap. For non-prompt production, the ψ(2S)-to-J/ψ production ratio is roughly independent of multiplicity, irrespective of the rapidity range over which the multiplicity is measured. The results are compared to predictions of the co-mover model and agree well except in the low multiplicity region. The ratio of production cross-sections of ψ(2S) over J/ψ mesons are cross-checked with other measurements in di-lepton channels and found to be compatible.</jats:p
Curvature-bias corrections using a pseudomass method
- Author
- Aaij R
- Abdelmotteleb ASW
- Abellan Beteta C
- Abudinén F
- Ackernley T
- Adeva B
- Adinolfi M
- Adlarson P
- Agapopoulou C
- Aidala CA
- Ajaltouni Z
- Akar S
- Akiba K
- Albicocco P
- Albrecht J
- Alessio F
- Alexander M
- Alfonso Albero A
- Aliouche Z
- Alvarez Cartelle P
- Amalric R
- Amato S
- Amey JL
- Amhis Y
- An L
- Anderlini L
- Andersson M
- Andreianov A
- Andreola P
- Andreotti M
- Andreou D
- Anelli A
- Ao D
- Archilli F
- Argenton M
- Arguedas Cuendis S
- Artamonov A
- Artuso M
- Aslanides E
- Atzeni M
- Audurier B
- Bacher D
- Bachiller Perea I
- Bachmann S
- Bachmayer M
- Back JJ
- Baladron Rodriguez P
- Balagura V
- Baldini W
- Baptista de Souza Leite J
- Barbetti M
- Barbosa IR
- Barlow RJ
- Barsuk S
- Barter W
- Bartolini M
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- Zharkova A
- Zhelezov A
- Zheng XZ
- Zheng Y
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- Zhukov V
- Zhuo J
- Zou Q
- Zuliani D
- Zunica G
- Publication venue
- IOP Publishing
- Publication date
- 01/03/2024
- Field of study
Abstract
Momentum measurements for very high momentum charged
particles, such as muons from electroweak vector boson decays, are
particularly susceptible to charge-dependent curvature biases that
arise from misalignments of tracking detectors. Low momentum charged
particles used in alignment procedures have limited sensitivity to
coherent displacements of such detectors, and therefore are unable
to fully constrain these misalignments to the precision necessary
for studies of electroweak physics. Additional approaches are
therefore required to understand and correct for these effects. In
this paper the curvature biases present at the LHCb detector are
studied using the pseudomass method in proton-proton collision data
recorded at centre of mass energy √(s)=13 TeV during 2016,
2017 and 2018. The biases are determined using Z→μ
+
μ
-
decays in intervals defined by the data-taking period, magnet
polarity and muon direction. Correcting for these biases, which are
typically at the 10-4 GeV-1 level, improves the
Z→μ
+
μ
- mass resolution by roughly 18% and eliminates
several pathological trends in the kinematic-dependence of the mean
dimuon invariant mass.</jats:p
Momentum scale calibration of the LHCb spectrometer
- Author
- Aaij R
- Abdelmotteleb ASW
- Abellan Beteta C
- Abudinén F
- Ackernley T
- Adeva B
- Adinolfi M
- Adlarson P
- Agapopoulou C
- Aidala CA
- Ajaltouni Z
- Akar S
- Akiba K
- Albicocco P
- Albrecht J
- Alessio F
- Alexander M
- Alfonso Albero A
- Aliouche Z
- Alvarez Cartelle P
- Amalric R
- Amato S
- Amey JL
- Amhis Y
- An L
- Anderlini L
- Andersson M
- Andreianov A
- Andreola P
- Andreotti M
- Andreou D
- Anelli A
- Ao D
- Archilli F
- Argenton M
- Arguedas Cuendis S
- Artamonov A
- Artuso M
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- Westhenry BDC
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- Whitehead M
- Wiederhold AR
- Wiedner D
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- Williams R
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- Wislicki W
- Witek M
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- Wormser G
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- Wyllie K
- Xian S
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- Yeroshenko V
- Yeung H
- Yin H
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- Zaffaroni E
- Zavertyaev M
- Zdybal M
- Zeng M
- Zhang C
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- Zhao Y
- Zharkova A
- Zhelezov A
- Zheng XZ
- Zheng Y
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- Zhovkovska V
- Zhu LZ
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- Zhukov V
- Zhuo J
- Zou Q
- Zuliani D
- Zunica G
- Publication venue
- IOP Publishing
- Publication date
- 01/02/2024
- Field of study
Abstract
For accurate determination of particle masses accurate
knowledge of the momentum scale of the detectors is crucial. The
procedure used to calibrate the momentum scale of the LHCb
spectrometer is described and illustrated using the performance
obtained with an integrated luminosity of 1.6 fb-1
collected during 2016 in pp running. The procedure uses large
samples of J/ψ → μ
+
μ
- and
B+ → J/ψ
K
+ decays and leads to a relative accuracy
of 3 × 10-4 on the momentum scale.</jats:p