Electric Dipole Moments and the search for new CP violation
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1 Electric Dipole Moments and the search for new CP violation σ σ Jordy de Vries, Nikhef, Amsterdam Topical Lectures on electric dipole moments, Dec
2 Goals Goal 1: A crash course in Electric Dipole Moments What are EDMs and why do people bother to find them? Overview of EDM theory and experimental landscape (I m a theorist ) Goal 2: Put EDMs in a broader context (LHC/flavor/.) How do EDM measurements complement other searches? Goal 3: Discuss outstanding issues/challenges/opportunities
3 A rough outline Part 1: What are Magnetic and Electric Dipole Moments? General introduction EDMs and the CKM mechanism Part 2: EDMs and strong CP violation The QCD theta term and the strong CP problem Part 3: Classes of EDM experiments Why are there so many experiments?? Part 4: EDMs in the era of the LHC
4 Magnetic dipole moments Let s remind ourselves about magnetic dipole moments A particle with spin (i.e. electron) in a magnetic field is described by H = µ (! S! B)! S =! σ / 2 Hamiltonian Spin Magnetic Field! B ω! σ Magnetic dipole moment
5 Magnetic dipole moments Let s remind ourselves about magnetic dipole moments A particle with spin (i.e. electron) in a magnetic field is described by H = µ (! S! B)! S =! σ / 2 Hamiltonian Spin Magnetic Field! B ω! σ Magnetic dipole moment The B-field puts a torque on the system à spin precession ω = 2µB sinθ How large is the magnetic dipole moment?
6 Magnetic dipole moments e Magnetic moment from Dirac Equation (DE): (i µ D µ m) e(p) =0 D µ µ + iea µ In the non-relativistic limit, the solution to DE becomes: e(p) e ~ ~p 2m A µ apple q eū(p 0 ) µ u(p)a µ! e p p 0 q = p p 0 ( )A 0 + i 2m k klm q l A m B k
7 e e Magnetic dipole moments A µ eū(p 0 ) µ u(p)a µ! e apple So Dirac predicts: H = µ 2 (! σ! B) ( )A 0 1 2m µ = eg 2m g is the gyromagnetic ratio, triumph of Dirac and QM! B g =2 Electron magnetic moment ~ e/m e ~ e cm ~ 100 e fm Nucleon magnetic moment ~ e/m N ~ e cm ~ 1 e fm By the way: do we expect for the nucleon g=2 as well?
8 e e Magnetic dipole moments A µ eū(p 0 ) µ u(p)a µ! e apple So Dirac predicts: H = µ 2 (! σ! B) ( )A 0 1 2m µ = eg 2m g is the gyromagnetic ratio, triumph of Dirac and QM! B g =2 Electron magnetic moment ~ e/m e ~ e cm ~ 100 e fm Nucleon magnetic moment ~ e/m N ~ e cm ~ 1 e fm By the way: do we expect for the nucleon g=2 as well? (g = for neutron and g = 5.58 for proton) Measurements in 1940 s: g e = 2*( ).. Enter Quantum Field Theory
9 Anomalous magnetic moments Anomalous magnetic moment defined as a=(g-2)/2 Calculate from loop diagrams: γ e e γ a e = em 2 + O( 2 em) e e Nowadays calculated up to 5 loops in QED, 2 loops in electroweak Measurement so precise (Harvard group) that it is used to determine the fine-structure constant α em Alternatively: take α em from somewhere else (atomic spectroscopy) Agreement up to 12 digits. Quite remarkable.
10 Trouble in paradise The muon is elementary too! Measure its g-2 as Brookhaven Some tension with SM predictions ~ 3 sigma Larger theory uncertainties from hadronic effects
11 Trouble in paradise The muon is elementary too! Measure its g-2 as Brookhaven Some tension with SM predictions ~ 3 sigma Larger theory uncertainties from hadronic effects Say it is true, what does it mean? A new term in the QED Lagrangian! L = µ(i µ D µ m µ ) µ C µ m µ µ µ µ F µ 1 a µ = m 2 µc µ C µ em 2 BSM BSM m p µ em p 100 GeV A bit low... aµ new physics contribution
12 Trouble in paradise The muon is elementary too! Measure its g-2 as Brookhaven Some tension with SM predictions ~ 3 sigma Larger theory uncertainties from hadronic effects Say it is true, what does it mean? A new term in the QED Lagrangian! L = µ (i µ Dµ new physics contribution BSM mµ ) µ Cµ mµ µ aµ = m2µ Cµ p mµ em p 100 GeV aµ µ Fµ 1 Cµ em 2 BSM A bit low... µ
13 Magnetic Electric dipole moments Let s remind ourselves about electric dipole moments A particle with spin (i.e. neutron) in an electric field is described by H = d (! S! E) Hamiltonian Spin Electric Field! S =! σ / 2! E! B ω! σ Magnetic Electric dipole moment The E-field puts a torque on the system à spin precession ω = 2µB sinθ ω = 2dE sinθ How large is the electric dipole moment?
14 Electric dipole moments We already exhausted the Dirac equation No EDM there? Can we understand this? H = µ (! S! B) d (! S! E)
15 Electric dipole moments We already exhausted the Dirac equation No EDM there? Can we understand this? H = µ (! S! B) d (! S! E) Perform a Time-reversal (T) transformation! S S!! B B!! E E! H = µ (! S! B) d (! S! E) + Spin like angular momentum ~! L ~! r! p! B ε ijk F jk ~ j A k (+ j )( A k )! E F 0i ~ 0 A i ( 0 )( A i )
16 Electric dipole moments We already exhausted the Dirac equation No EDM there? Can we understand this? H = µ (! S! B) d (! S! E) Perform a Parity (P) transformation! S S!! B B!! E E! Spin like angular momentum ~! L ~! r! p! B ε ijk F jk ~ j A k ( j )( A k )! E F 0i ~ 0 A i (+ 0 )( A i ) H = µ (! S! B) d (! S! E) +
17 Electric dipole moments We already exhaustes the Dirac equation No EDM there? Can we understand this? H = µ (! S! B) d (! S! E) EDMs violate T and P symmetry! But QED is P-invariant! CPT theorem: T-violation = CP violation! So if we measure a nonzero EDM this means CP (or CPT ) violation! Two major questions should pop up: 1. Uuuuh, what about H 2 O or NH 3 molecules. HUGE EDMs. ~ 10-8 e cm 2. What about CP violation in the SM?
18 Other electric dipole moments Take a classical dipole configuration Electric dipole ~ d ~ q r Does not violate anything q! r +q So we mean with an EDM: the coupling of spin and the E-field. For electron, neutron, atom, the only quantity available is the spin. So there is no r around So where does the non-cpv EDM of molecules come from?
19 Double-well potential Analogy take a double-well potential V If V 0 is very small, get usual solutions V 0 0 b a
20 Double-well potential Analogy take a double-well potential If V 0 is very small, get usual solutions b V 0 0 b a With nonzero V 0, two solutions appear with different parity and a small enery difference (tunneling effect!). E + - E - ~ b A molecule like water has indeed a nearly-degenerate ground state with opposite parity
21 Fake EDMs So we have 2 states which we call Turn on Electric Field E (mixing of states) E Eb H = + 0 E Eb 0 Diagonalize matrix to get energy eigenvalues E 1,2 = 1 2 (E + + E ) ± p (E + E ) 2 /4+E 2 b 2 ±
22 Fake EDMs So we have 2 states which we call Turn on Electric field E (mixing of states) E Eb H = + 0 E Eb 0 Diagonalize matrix to get energy eigenvalues E 1,2 = 1 2 (E + + E ) ± p (E + E ) 2 /4+E 2 b 2 If the E field is smaller than the energy gap E 1,2 = 1 2 (E + + E ) ± 1 2 (E + E ) 1+ 2E2 b 2 (E + E ) 2 The energy shift is quadratic in the E field!! So no P or T violation If the E field is larger than the gap: degenerate ground state ± E 1,2 = 1 2 (E + + E ) ± Eb
23 EDM theorem Nonzero EDMs imply P and T (and CP) violation if the system has a nondegenerate ground state Note: all subatomic particles are non-degenerate 1. Uuuuh, what about H 2 O or NH 3 molecules. HUGE EDMs. ~ 10-8 e cm Degenerate ground states, no signal for CP violation! 2. What about CP violation in the Standard Model (SM)? How large are EDMs expected to be?
24 CP violation in the Standard Model Two sources of CPV in the Standard Model V CKM = L CPV = L CKM + L theta Three real (CP-conserving) mixing angles and one CPV phase Appears in charged weak interactions. In diagonal-mass basis 0 1 d g L p (ū L, c L, t L ) µ V s L A W µ + +h.c. 2 b L Note, CPV phase is not small at all: Sin( δ 13 ) ~ O(1) But the off-diagonal elements are small: s 13 ~ 10-3 (not understood)
25 SM CKM EDMs (too many acronyms!) Analogously to g-2 magnetic moment corrections we can calculate SM EDMs. L dip = 1 2 Ψσ µν (µ + iγ 5 d)ψf µν γ e e µ = e α em 2m e 2π e e γ d = 0 Why?
26 SM CKM EDMs (too many acronyms!) Analogously to g-2 magnetic moment corrections we can calculate SM EDMs. L dip = 1 2 Ψσ µν (µ + iγ 5 d)ψf µν γ e e γ d W +- u,c,t γ e e d u,c,t µ = e α em 2m e 2π d = 0 α weak µ m d 2 m W 2π (V V qd qd Why? d = 0 Why? * )
27 SM CKM EDMs (too many acronyms!) At two loops: individual diagrams contribute but the sum vanishes d q (2 loops) = 0, this was unexpected!
28 SM CKM EDMs (too many acronyms!) At two loops: individual diagrams contribute but the sum vanishes d q (2 loops) = 0, this was unexpected! At three loops: d d ' m d m 2 c s G 2 F J CP ' e fm J CP = c 12 c 23 c 2 13s 12 s 23 s 13 sin ' Electron EDM at 4 loops d e ' e fm Compare with magnetic moment: µ e ' 100 e fm CKM EDMs are really very very very very small
29 General idea now. Later more. Measuring EDMs B E σ B E σ T/CP H d = + d e ~ E d m ~ B δd(stat) ~ 1 E *T * N E ~ electric field, T ~ coherence time, N ~ number of particles
30 General idea now. Later more. Measuring EDMs B E σ B E σ T/CP H d = + d e ~ E d m ~ B Note d =10 28 e cm E =100 kv / cm δω ~ 10 7 rad / s ~ 1 rad / year
31 It s hopeless.. System Current limit CKM contribution Neutron < e cm 10-31,-32 e cm 199 Hg < e cm 10-33,-35 e cm Electron < e cm 10-38,-39 e cm Systems with strongest experimental limits CKM contributions are many orders of magnitude away
32 It s hopeless.. System Current limit CKM contribution Neutron < e cm 10-31,-32 e cm 199 Hg < e cm 10-33,-35 e cm Electron < e cm 10-38,-39 e cm Systems with strongest experimental limits CKM contributions are many orders of magnitude away Some questions for later: why neutron, Hg, and electron? Why is the CKM contribution to Hg smaller than to neutron? What do these bounds mean for BSM CP violation?
33 Standard Model suppression Upperbound nedm 10^ [e cm] Baker et al Here be dragons 5 to 6 orders below upper bound Out of reach! With linear extrapolation: CKM neutron EDM in 2075.
34 Other sources of CP violation Another SM source of CP violation (QCD theta term) Discussed in next lecture CKM EDMs are small because of the peculiar SM flavor structure Only CPV in flavor-changing transitions + 3 loops... NOT GENERAL at all. In many BSM models, EDMs at tree- or one-loop level. Much larger EDMs! These lectures will not discuss BSM models in any detail, but just to illustrate
35 The MSSM Slide from Altmannshofer, 2014
36 The SUSY CP problem CPV phase already at one-loop! Typical size of EDM d e em n m e 2 sin Altmannshofer, 2014 If phase = O(1): Λ > 10 TeV (n=1) MSSM was pushed above 1 TeV well before the LHC was turned on Usual solution: ignore CPV phases (pmssm, cmssm,...) Solutions to the problem exist (decouple sfermions, cancellations,...)
37 Matter-Antimatter asymmetry 13.7 billion years n b) n( γ ) ( 9 Observed: 10, n( b ) 0 Expected: n n( γ ) ( b) n( b ) 18 n( γ ) 10
38 Sakharov Conditions Baryon number violation : Yes! (sphalerons) C & CP violation: Yes, but too small Out of equilibrium No (or CPT violation) Standard Model Some BSM required to understand asymmetry! One number explanations... Scenarios: Leptogenesis, Electroweak baryogenesis, Affleck-Dine, Asymmetric Dark Matter, whatever-you-can-come-up-with-genesis In many models, EDMs are not linked to the asymmetry
39 It s hopeless.. But that is nice! Why are EDMs interesting to measure? A search for new physics which is background free CKM too small Many beyond-the- SM models predict large EDMs: Complementary to LHC search Matter/Antimatter asymmetry requires more CPV: EDMs are good probes, but NO direct link
40 Very active experimental field System Group Limit C.L. Value Year 205 Tl Berkeley % 6.9(7.4) e YbF Imperial (5.7)(1.5) ThO ACME (3.7)(2.5) n Sussex-RAL-ILL (1.5)(0.7) Xe UMich (3.3)(0.1) Hg UWash (2.8)(1.5) Ra Argonne (1.5)(0.01) muon E821 BNL g (0.2)(0.9) Why do experiments on all these systems? How do the experiments compare? What does dn/dhg ~10-3,-4 imply? Are there new systems that would be interesting to study?
41 Race for an EDM And new experiment at Groningen/Nikhef using BaF molecule
42 EDMs are a multi-scale problem << ev kev MeV GeV 100 GeV? TeV
43 Intermediate summary Electric dipole moments are probes of P and T and CP violation H = µ (! S! B) d (! S! E) CP-violating analogue of magnetic dipole moments structural EDMs of molecules like H2O are unrelated (no CPV) CPV in CKM is not small but just very inefficient in creating EDMs 3 or 4 loops: orders of magnitude below experiments CPV beyond-the-sm is very well motivated In most BSM models EDMs are created much more efficiently Possible connection to baryogenesis (but no 1-to-1 link!) Forseeable future: nonzero EDM = new CP violation
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