introduction to higgs physics (3rd lesson)h!˝ (diaz-cruz and collab.), (buap) introduction to higgs...

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Introduction to Higgs Physics (3rd Lesson) J. Lorenzo Diaz-Cruz FCFM-BUAP (Mexico) Escuela de FisicaFundamental, Xalapa, 2016 September 27, 2016 (BUAP) Introduction to Higgs Physics (3rd Lesson) September 27, 2016 1 / 45

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Page 1: Introduction to Higgs Physics (3rd Lesson)h!˝ (Diaz-Cruz and collab.), (BUAP) Introduction to Higgs Physics (3rd Lesson) September 27, 2016 12 / 45. The Hierachy problem When an scalar

Introduction to Higgs Physics(3rd Lesson)

J. Lorenzo Diaz-CruzFCFM-BUAP (Mexico)

Escuela de FisicaFundamental, Xalapa, 2016

September 27, 2016

(BUAP) Introduction to Higgs Physics (3rd Lesson)September 27, 2016 1 / 45

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1 Motivation- Particle Physics

2 THE Standard Model

3 SM Higgs Properties and its detection at LHC

4 Higgs Hysics Beyond the SM

5 Higgs Physics in the far UV

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Then what?

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What is the nature of EWSB?

Questions:

1 Is there only one Higgs doublet that generates the masses of allparticles?

2 Will we be able to test Higgs couplings with light fermions?

3 Are the Higgs couplings diagonal in flavor space?

4 Why W-mass << Planck mass? ((Hierarchy problem))

Possible Answers:

Strongly Interacting -Higgsless world - DECEASED!

Strongly Interacting - Composite Higgs - pNGB,

Weakly interacting- SM valid up to Planck Scale,

Weakly interacting- Multi-Higgs model (SUSY, THDM, etc),

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Higgs identity: ghXX = cX gsmhXX

In the SM: cX = 1,

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The Universal Higgs fit - P. Giardino et al.,arXiv:1303.3570 [hep-ph]

Under the small deviations approximation:

cX = (1 + εX) (1)

From a fit to all observables (signal strengths), and assuming no newparticles contribute to the loop decays hgg and hγγ, they get:

hZZ (hWW ): εZ = −0.01± 0.13 (εW = −0.15± 0.14),

hbb: εb = −0.19± 0.3,

hττ : ετ = 0± 0.18

htt (from hgg): εt = −0.21± 0.23

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SM Higgs identity: gsmhXX = MX

v

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Higgs Couplings in 3+1 HDM

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Higgs parity: hff or hfγ5f?

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Higgs parity: hff or hfγ5f?

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Higgs and Flavor ViolationOnly FC Higgs couplings (hff) or also possible FV (hfifj)?, ex.h→ τµ (Diaz-Cruz and collab.),

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The Hierachy problemWhen an scalar interacts with a heavy fermion M , with LY = yΨΨφ,and UV cutoff Λ, the scalar mass gest corrected, i.e.

m2h = m2

0 +y2

16π2[c1Λ

2 + c2m20ln

Λ

m+M2] (2)

The problem: mh = 125− 126 GeV but since Λ >> O(1) TeV, needa large cancellation.

Some solutions:

Composite Higgs (as in QCD!),Higgs is part of D − dim vector field: AM = (Aµ, Ai),Cancelation between boson-fermion loops ( → SUSY ),Accidental cancelacion (Veltman’s condition):

λ = y2t −1

8[3g2 + g′2] (3)

NO LONGER WORKS!...at the EW scale ( → mh ' 200 GeV,)

....BUT WHAT ABOUT AT Mpl?(BUAP) Introduction to Higgs Physics (3rd Lesson)

September 27, 2016 13 /45

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Other problems in the SM

Large/Little hierarchy problem,

Neutrino masses and flavor problem,

Strong CP problem,

Dark Matter,

Cosmological constant (Dark energy),

Some deviations from the SM (a few std. dev.),e.g. ∆aµ, etc.

Aesthetical questions,

They all suggest the need for New Physics.

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Beyond the SM

Models with new fermions (4ta family, etc)

Models with new gauge forces (U(1)′, Left-Right, ..)

Models with extra Higgs multiplets (2HDM, triplets,..)

Models with Grand Unification (ex. SU(5), SO(10), E6,..)

Models with new symmetries (SUSY),

Models with extra dimensions extra.

etc.

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A modern view of Physics BSMPhysics BSM incorporates Extra Dimensions,

Fermionic XD-xµ → ZM = (xµ, Q, Q) : SupersymmetryBosonic XD-xµ → XM = (Xµ, Xi) : Large Extra Dimensions,Curved XD -xµ → XM = (Xµ, Xi) : Randall-Sundrum

AdS/CFT duality means XD → Strong Ints.

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Supersymmetry (SUSY)

Why is SUSY attractive? It is a new symmetry that relates fermionsand bosons,

Offers the possibility to stabilize the Higgs mass and EWSB,

Improves Unification and o.k. with proton decay,

Favors a light Higgs boson, in agreement with EWPT (andLHC?), i.e. mh ≤ 160 GeV,

New sources of flavor and CP violation may help to get the rightBAU,

LSP is stable and a possible Dark matter candidate.

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Gauge Coupling Unification

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The MSSM

The minimal extension of the SM consistent with SUSY, is based on:

SM Gauge Group (→ gauge bosons and gauginos),

3 families of fermions and sfermions,

Two Higgs doublets (Hu and Hd),

Soft-breaking of SUSY (Hidden sector),

R-parity distinguish SM and their superpartners→ LSP is stable and DM candidate.

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The MSSM particle content

SM Superpartners

SM W±, Z, γ Wino,Zino, PhotinoBosons gluon gluino

Higgs bosons Higgsinos

SM quarks squarksFermions leptons sleptons

neutrinos sneutrinos

Mixing of gauginos and Higgsinos →Charginos (χ±i , i = 1, 2) and Neutralinos (χ0

j , j = 1, 4),

Gravitino is also part of the spectrum.

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The parameters of the MSSM

In addition to SM parameters, the MSSM includes O(100) new ones:

Scalar masses (Sleptons, squarks, Higgs),

Gaugino masses (MG, MW , MB),

Trilinear terms (Af for squarks and sleptons),

From Higgs sector: tanβ = v2/v1 and µ,

The masses of superpartners have important implications forEWSB,

Spectrum of superpartners depends on mechanism of SUSYbreaking,

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Susy Spectrum

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MSSM Higgs Potential

At tree-level MSSM Higgs sector is a 2HDM of type-II, i.e. it containstwo Higgs doublets, with Potential:

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The MSSM Higgs spectrum

CP-even neutral Higgs bosons h0, H0, at tree-levelmh < mZ ,

CP-odd neutral Higgs A0 with m2H = m2

A +m2Z sin2 2β,

Charged Higgs H±, with m2H+ = m2

A +m2W ,

Masses and mixing angles fixed with:mA and tanβ = v2/v1,

When mA ≤ m, Higgs search uses SM techniques.

But H0, A0, H± may decay into SUSY modes;LHC search gets more complicated!,

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The MSSM Higgs mass

Radiative effects of Stop-top loops can make: mh > mZ

m2h = m2

Z [1 +3m2

t

2π2m2Z

log(mstop

mt)] (4)

But to get mh = 125 GeV, with SM-like couplings, need:

Large superpartner masses O(1) TeV,

Only a few superpartners could be at the reach of LHC,

Split SUSY? High Scale SUSY?

O(1) or large tanβ allowed,

Large tanβ → enhanced production of H + bb at LHC,

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MSSM Higgs mass (Giudice and Strumia)

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MSSM Higgs couplings:

(hV V ) :2m2

Vv cos(β − α), v2 = v21 + v22,

(huu) : muv ( cosαsinβ ),

(hdd) : mdv ( sinα

cosβ ),

(hll) : mlv ( sinα

cosβ ),

(hhh) : ' λv, λ = g2+g′2

8 ,

(hhhh) : ' λ.

Similar expressions hold for H0, A0 and H±.

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Heavy Higgses at LHC

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Composite Higgs (A. Pomarol, ICHEP12)

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Composite Higgs (A. Pomarol, ICHEP12)

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Higgs mass and new physics (A. Pomarol, ICHEP12)

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LHC tests of the SM:

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Implications for Dark Matter

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MSSM Higgs and Dark matter

For heavy sfermions the DM relic density is:

ΩXh2 = CX(

mX

TeV)2 (5)

For DM X = pure Bino, no aceptable solution,

For DM X = H pure Higgsino, CH = 0.09 and an aceptablesolution is obtained for 1 < MH < 1.2 TeV,

For DM X = W pure Wino, CH = 0.02 and an aceptable solutionis otained for 2 < MW < 2.5 TeV,

In such case detection at LHC may be harder,

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LSP Composition

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Holographic Dark matter

Composite Higgs can have a ”baryon” partner,

This composite state can be (Holographic) Dark matter (J.L.Diaz-Cruz, PRL81, 2008),

Deviations from SM Higgs properties can show evidence of darkmatter,

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The Higgs and the roots of PhysicsWas it premature to rule our Veltman condition?

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Hows does the Higgs potentail looks at higher energies?

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From JR Espinosa et al.

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Higgs mood

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Why I believed in the Higgs and BSM

Is the Higgs something natural? I would say, yes.

Spin and Isospin:

T / S 0 1/2 1 3/2 2

0 ? Neutrinos-R gluon ? ?

1/2 Higgs electron ? ? ?quarks

1 ? ? W, Z ? ?

Qem = T3 + Y (6)

(Where have all the large representations gone?)

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Conclusions.

LHC is already giving great results,

Evidence for a SM-like Higgs with mh = 125 GeV,

No evidence at LHC, so far, of new phyics,

Still possible to find evidence of Dark matter,

Tests of Higgs couplings at LHC could show deviations from SM(3+1 HDM),

FCNC decays of Higgs/top could also provide another window intoPBSM,

If no signal of BSM physics shows up at LHC, then what?Super-split SUSY

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Fronteras del micro y macro cosmos

Ademas, podemos agregar una ”Frontera Conceptual” (JLDC),

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”This could be heave or this could be hell ..”

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Interesting times!

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