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W3

A P 3 perguntas

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  1. 1Particles are detected through their interaction with [blank_start]matter[blank_end]. Detectors can stop particles [blank_start]completely[blank_end] or let them pass through. Particles can interact through short range interaction with the [blank_start]atomic nucleus[blank_end] via the [blank_start]strong nuclear[blank_end] interaction or via the [blank_start]weak[blank_end] interaction. If the energy of a hadron is [blank_start]high enough[blank_end], new particles
    can be produced which can induce the creation of [blank_start]hadronic showers[blank_end]. Interactions of high-energetic photons with matter depend on the [blank_start]energy[blank_end]. A charged particle can excite and ionize atoms along its path giving rise to energy [blank_start]loss[blank_end] via ionization. A charged particle can also emit electromagnetic radiation as it passes through material. For high energetic particles, the [blank_start]alteration[blank_end] of electromagnetic radiation and pair production can lead to electromagnetic showers.

    Hadrons interact with [blank_start]nuclei[blank_end] due to the nuclear force. At higher energies, [blank_start]Inelastic[blank_end] scattering dominates: final state particles differ from the initial particles. The interaction probability is parametrized by the [blank_start]nuclear absorption[blank_end] (interaction) length λc : mean distance travelled before an inelastic collision. The nuclear absorption length [blank_start]decreases[blank_end] with the mass of the atom. Thus, to build compact detectors, we need [blank_start]heavy[blank_end] materials like iron and lead. High-energetic hadrons induce cascades of [blank_start]nuclear interactions[blank_end] with the nuclei of [blank_start]detector atoms[blank_end]: [blank_start]hadronic[blank_end] showers. We need approximately [blank_start]10[blank_end] nuclear absorption lengths to contain 99% of the shower energy. We need sufficient energy to produce secondary hadrons in fixed-target like interactions, typically Ehad > 0.5 GeV.

    Depending on the energy, a photon will be absorbed (ionising the atom - [blank_start]photoelectric[blank_end] effect), scattered with electrons from the shell ([blank_start]compton[blank_end] effect) or produce electron-positron pairs (pair production). As a charged particle passes through matter it leaves a trail of ionization electrons resulting from [blank_start]electromagnetic interactions[blank_end]. The average energy loss due to ionization is described by the Bethe-Bloch equation and
    depends on material (Z,A), velocity, and charge of the particle. The critical energy EC decreases with Z of the material and increases with the mass of the particle. The energy loss by radiation is parametrised by the
    radiation length X0, the average [blank_start]thickness[blank_end] of material that reduces the [blank_start]mean[blank_end] energy of an electron to 1/e. Radiaton lengths decrease with Z. Ergo, compact detectors are build with high-Z materials.

    The alternation of bremstrahlung and [blank_start]pair production[blank_end] leads to particle cascades: electromagnetic showers. The shower maximum is at about 5-10 radiation lengths. In order to contain the shower, we need 20-25
    radiation lengths. Electrons/positrons and photons with energies above EC can be identified as EM showers.

    Charged-particle detectors typically detect the ionisation [blank_start]track[blank_end] of charged particles: tracking detector. Charged-particle detectors are usually immersed in a homogeneous [blank_start]magnetic[blank_end] field. The Lorentz force leads to
    a circular orbit of curvature radius ρ. We reconstruct particle [blank_start]momentum[blank_end] from track curvature but the momentum resolution degrades with increasing momentum.

    Charged particles can travel [blank_start]faster[blank_end] than the speed of light in a material: c' = c/n where n is the index of
    refraction. Scintillators convert excitation by charged particles into [blank_start]light[blank_end], which can then be detected by photodetectors. Organic: Fast and cheap but low-Z. Example: Polystyrene. Inorganic: Slower, high-Z and very efficient but expensive. Example: Sodium Iodide.

    Calorimeters measure the energy [blank_start]deposited[blank_end] in a material through electromagnetic or hadronic showers. Sampling calorimeters consist of alternating layers of showering material [blank_start]absorbers[blank_end] and of sampling material
    where the shower products are [blank_start]detected[blank_end]. The absorber is typically a large Z material, e.g. lead. In the sampling material, the low-energetic shower products create ionisation or scintillation [blank_start]signals[blank_end]. Example: Liquid nobel gases or scintillators. The energy resolution improves with the particle energy.
    1. Amatter
    2. Bcompletely
    3. Catomic nucleus
    4. Dstrong nuclear
    5. Eweak
    6. Fhigh enough
    7. Ghadronic showers
    8. Henergy
    9. Iloss
    10. Jalteration
    11. Knuclei
    12. LInelastic
    13. Mnuclear absorption
    14. Ndecreases
    15. Oheavy
    16. Pnuclear interactions
    17. Qdetector atoms
    18. Rhadronic
    19. S10
    20. Tphotoelectric
    21. Ucompton
    22. Velectromagnetic interactions
    23. Wdeposited
    24. Xabsorbers
    25. Ydetected
    26. Zsignals
    27. AAfaster
    28. ABlight
    29. ACtrack
    30. ADmagnetic
    31. AEmomentum
    32. AFpair production
    33. AGthickness
    34. AHmean
  2. 2Charged hadron: Track in tracking detector, [blank_start]hadronic[blank_end] shower in calorimeter
    Neutral hadron: [blank_start]hadronic[blank_end] shower in calorimeter
    Electron/positron: track in tracking detector, [blank_start]EM[blank_end] shower in calorimeter
    Photon: [blank_start]EM[blank_end] shower in calorimeter
    Muon: Track in tracking detector, [blank_start]track[blank_end] in calorimeter
    1. Atrack
    2. Bhadronic shower
    3. CEM shower
    4. DEM
    5. Ehadronic
    6. FEM
    7. Ghadronic
    8. Hhadronic
    9. IEM
    10. Jhadronic
    11. KEM
  3. 3The Electric charge, Q, the total charge of the particles before and after the interaction takes place is [blank_start]conserved[blank_end] in all interactions. The Lepton number is conserved in all interactions and each [blank_start]generation[blank_end] has a separately conserved lepton number. The Baryon number is conserved in all interactions as the number of (quarks - anti-quarks) is [blank_start]constant[blank_end]. The net quark flavour corresponds to the [blank_start]difference[blank_end] between the number of quarks and antiquarks. All Quark flavour numbers are conserved in electromagnetic and strong interactions but not necessarily in [blank_start]weak[blank_end] interactions.

    Each particle has a fixed intrinsic angular momentum - its [blank_start]spin[blank_end] - expressed with two quantum numbers: s and ms. The total angular momentum is conserved in all interactions.

    Parity [blank_start]reverses[blank_end] the spatial coordinates. The Parity operator has the eigen values +1 (even) and −1 (odd). Parity is conserved in Strong and Electromagnetic interactions, but not necessarily in weak interactions. Parity is a multiplicative quantum number. Quarks and leptons have intrinsic P = +1 assigned. Antifermions have [blank_start]opposite[blank_end] parity as fermions. For bosons, P(particle) = P(antiparticle).

    Charge conjugation, C, changes a particle into its [blank_start]antiparticle[blank_end]. C is as well a multiplicative quantum number. C is conserved in Strong and Electromagnetic interactions but not necessarily in weak interactions. Most particles are not eigenstates of C: Only particles that are their own [blank_start]antiparticles[blank_end] (e.g. π0, γ) are eigenstates of C.

    Time Reversal T reverses the time component of processes. Can be checked by measuring reaction rates of a process and its reverse process. Time reversal [blank_start]symmetry[blank_end] is present in Strong and Electromagnetic interactions. The product of Charge-Parity and Parity, CP, is conserved in strong and EM interactions and nearly conserved in weak interactions. A small degree of
    CP-violation is important to create a [blank_start]dominance[blank_end] of matter over antimatter in the early universe. In a relativistic Quantum field theory, the laws of physics are expected to be [blank_start]invariant[blank_end] under the combined operations of Charge-Parity, Parity and Time-Reversal (CPT). ⇒ if a process does not [blank_start]conserve[blank_end] CP it violates as well time-reversal symmetry T.
    1. Aconserved
    2. Bgeneration
    3. Cconstant
    4. Ddifference
    5. Eweak
    6. Fspin
    7. Greverses
    8. Hopposite
    9. Iantiparticle
    10. Jantiparticles
    11. Ksymmetry
    12. Ldominance
    13. Minvariant
    14. Nconserve

Informações

Descrição
A level EPP Quiz sobre W3, criado por A P em 09-05-2021.
Autor
A P
Idioma
English
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Etiquetas
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