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Page 1: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

BSM Physics Vol. 1: Models and Motivations

Jurgen Reuter

Albert-Ludwigs-Universitat Freiburg

HGF Monte Carlo School, DESY Hamburg, April 2009

Page 2: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

The Standard Model of Particle Physics – DoubtsMeasurement Fit |Omeas−Ofit|/σmeas

0 1 2 3

0 1 2 3

∆αhad(mZ)∆α(5) 0.02758 ± 0.00035 0.02768mZ [GeV]mZ [GeV] 91.1875 ± 0.0021 91.1875ΓZ [GeV]ΓZ [GeV] 2.4952 ± 0.0023 2.4957σhad [nb]σ0 41.540 ± 0.037 41.477RlRl 20.767 ± 0.025 20.744AfbA0,l 0.01714 ± 0.00095 0.01645Al(Pτ)Al(Pτ) 0.1465 ± 0.0032 0.1481RbRb 0.21629 ± 0.00066 0.21586RcRc 0.1721 ± 0.0030 0.1722AfbA0,b 0.0992 ± 0.0016 0.1038AfbA0,c 0.0707 ± 0.0035 0.0742AbAb 0.923 ± 0.020 0.935AcAc 0.670 ± 0.027 0.668Al(SLD)Al(SLD) 0.1513 ± 0.0021 0.1481sin2θeffsin2θlept(Qfb) 0.2324 ± 0.0012 0.2314mW [GeV]mW [GeV] 80.398 ± 0.025 80.374ΓW [GeV]ΓW [GeV] 2.140 ± 0.060 2.091mt [GeV]mt [GeV] 170.9 ± 1.8 171.3

– describes microcosm (too well?)

28 free parameters

form of Higgs potential ?

Hierarchy Problemchiral symmetry: δmf ∝ v ln(Λ2/v2)no symmetry for quantum corrections to theHiggs mass

δM2H ∝ Λ2 Λ ∼MPlanck = 1019 GeV

20000 GeV2 = ( 1000000000000000000000000000000020000 –

1000000000000000000000000000000000000 ) GeV2

Page 3: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

The Standard Model of Particle Physics – Doubts– describes microcosm (too well?)

– 28 free parameters

– form of Higgs potential ?

250

500

750

103 106 109 1012 1015 1018

MH [GeV]

Λ[GeV]

Hierarchy Problemchirale Symmetrie: δmf ∝ v ln(Λ2/v2)no symmetry for quantum corrections to theHiggs mass

δM2H ∝ Λ2 ∼M2

Planck = (1019)2 GeV2

20000 GeV2 = ( 1000000000000000000000000000000020000 –

1000000000000000000000000000000000000 ) GeV2

Page 4: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

The Higgs Boson – A Long Expected Party– Higgs: fundamental scalar field

Brout, Englert, Higgs, 1964

– Vacuum expectat. value v = 246 GeV– breaks electroweak symmetry to

electromagnetism– gives elementary particles mass– couples proportional to its mass

40 years search in vain

Page 5: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Open questions

– Unification of all interactions (?)

– Baryon asymmetry ∆NB −∆NB ∼ 10−9

missing CP violation

– Flavour: three generations

– Tiny neutrino masses: mν ∼ v2

M

– Dark Matter:I stableI weakly interactingI mDM ∼ 100 GeV

– Quantum theory of gravity

– Cosmis inflation

– Cosmological constant

0

10

20

30

40

50

60

102 104 106 108 1010 1012 1014 1016 1018

αi-1

U(1)

SU(2)

SU(3)

µ (GeV)

Standard Model

Page 6: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Page 7: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Ideas for New Physics since 1970

(1) Symmetry for elimination of quantum corrections– Supersymmetry: Spin statistics⇒ corrections from bosons and fermions

cancel each other– Little Higgs Models: Global symmetries⇒ corrections from particles of

like statistics cancel each other

(2) New Building Blocks, Substructure– Technicolor/Topcolor: Higgs bound state of strongly interacting particles

(3) Nontrivial Space-time structure eliminates Hierarchy– Extra Space Dimensions: Gravitation appears only weak– Noncommutative Space-time: space-time coarse-grained

(4) Ignoring the Hierarchy– Anthropic Principle: Parameters are as we observe them, since we

observe them

Page 8: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Supersymmetry (SUSY) Gelfand/Likhtman, 1971; Akulov/Volkov, 1973; Wess/Zumino, 1974

– connects gauge and space-time symmetries

– Multiplets with equal-mass fermions andbosons

⇒ SUSY broken in Nature

|Boson〉 |Fermion〉Q

Q

0

1

2

1

Jr

r r

r r

– Every particle gets a superpartner– Minimal Supersymmetric

Standard Model (MSSM)– Mass eigenstates:

Charginos: χ± = H±, W±

Neutralinos: χ0 = H, Z, γ

Page 9: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

SUSY: Success and Side-EffectsMSSM: spontaneous SUSY breaking E(SUSY partners in MeV range)Breaking in “hidden sector”Breaking mechanism induces 100 freeparameterssolves hierarchy problem:δMH ∝ F log(Λ2)

Λ(?)

F = O(1 TeV)

v = 246 GeV

0

10

20

30

40

50

60

102 104 106 108 1010 1012 1014 1016 1018

αi-1

U(1)

SU(2)

SU(3)

µ (GeV)

Standard Model

I Existence of fundamental scalarsI Form of Higgs potentialI light Higgs (MH = 90± 50 GeV)I discrete R parity

I SM particles even, SUSY partners oddI prevents a proton decay too rapidI lightest SUSY partner (LSP) stable

Dark Matter χ01

I Unification of coupling constants

Page 10: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

SUSY: Success and Side-EffectsMSSM: spontaneous SUSY breaking E(SUSY partners in MeV range)Breaking in “hidden sector”Breaking mechanism induces 100 freeparameterssolves hierarchy problem:δMH ∝ F log(Λ2)

Λ(?)

F = O(1 TeV)

v = 246 GeV

0

10

20

30

40

50

60

102 104 106 108 1010 1012 1014 1016 1018

MSSM

αi-1

U(1)

SU(2)

SU(3)

µ (GeV)

I Existence of fundamental scalarsI Form of Higgs potentialI light Higgs (MH = 90± 50 GeV)I discrete R parity

I SM particles even, SUSY partners oddI prevents a proton decay too rapidI lightest SUSY partner (LSP) stable

Dark Matter χ01

I Unification of coupling constants

Page 11: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

SUSY: Success and Side-EffectsMSSM: spontaneous SUSY breaking E(SUSY partners in MeV range)Breaking in “hidden sector”Breaking mechanism induces 100 freeparameterssolves hierarchy problem:δMH ∝ F log(Λ2)

Λ(?)

F = O(1 TeV)

v = 246 GeV

0

100

200

300

400

500

600

700

800

m [GeV]

lR

lLνl

τ1

τ2

χ0

1

χ0

2

χ0

3

χ0

4

χ±

1

χ±

2

uL, dRuR, dL

g

t1

t2

b1

b2

h0

H0, A0 H±

I Existence of fundamental scalarsI Form of Higgs potentialI light Higgs (MH = 90± 50 GeV)I discrete R parity

I SM particles even, SUSY partners oddI prevents a proton decay too rapidI lightest SUSY partner (LSP) stable

Dark Matter χ01

I Unification of coupling constants

Page 12: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

”SUSY will be discovered, even if non-existent”

Page 13: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

What, if not SUSY?

Page 14: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Higgs as Pseudo-Goldstone boson: TechnicolorNambu-Goldstone Theorem: Spontaneous breaking of a global sym-metrie: spectrum contains massless (Goldstone) bosons 1960/61

Color: Adler/Weisberger, 1965; Weinberg, 1966-69

Light pions as (Pseudo-)Goldstone bosons of spontaneously brokenchiral symmetry

Λ

v

O(1 GeV)

O(150 MeV)

Skala Λ: chiral symmetrybreaking,Quarks, SU(3)C

Scale v: pions, kaons, . . .

experimentally constrained, but not ruled out

Page 15: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Higgs as Pseudo-Goldstone boson: TechnicolorNambu-Goldstone Theorem: Spontaneous breaking of a global sym-metrie: spectrum contains massless (Goldstone) bosons 1960/61

Technicolor: Georgi/Pais, 1974; Georgi/Dimopoulos/Kaplan, 1984

Light Higgs as (Pseudo)-Goldstone boson of a new spontaneously bro-ken chiral symmetry

Λ

v

O(1 TeV)

O(250 GeV)

Skala Λ: chiral symmetrybreaking, techni-quarks,SU(N)TC

Skala v: Higgs, techni-pions

experimentally constrained, but not ruled out

Page 16: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Collective Symmetry Breaking,Moose Models

Collective Symmetry Breaking:Arkani-Hamed/Cohen/Georgi/Nelson/. . . , 2001

2 different global symmetries; if one were unbroken⇒ Higgs exact Goldstone boson

Higgs mass only by quantum corrections of2. order: MH ∼ (0.1)2 × Λ

Λ

F

v

O(10 TeV)

O(1 TeV)

O(250 GeV)

Scale Λ: chiral SB, stronginteractionScale F : Pseudo-Goldstonebosons, new gauge bosonsScale v: Higgs

Page 17: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Little-Higgs Models– Economic implementation of

collective symmetry breaking

– New Particles:I Gauge bosons:

γ′, Z′, W ′ ±

I Heavy Fermions:T , U, C, . . .

I Quantum corrections toMH cancelled byparticles of likestatistics

Littlest Higgs Arkani-Hamed/Cohen/Katz/Nelson, 2002

250

500

750

1000

1250

M [GeV]

h

ΦP

Φ± Φ±±Φ

ηW± Z

γ′

W ′ ±Z′

T

t

U, C

– “Little Big Higgs”: Higgs heavy (300− 500 GeV)

– discrete T -(TeV scale) parity:I allows for new light particlesI Dark matter: LTOP (lightest T-odd), often γ′

Page 18: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Extra Dimensions & Higgsless ModelsMotivation: String theory3 + n Space dimensions: Radius R ∼ 10

30n −17

cm Antoniadis, 1990; Arkani-Hamed/Dimopoulos/Dvali, 1998

Gravitation strong in higher dimensionsParticles in quantum well: Kaluza-Klein towerProduction of mini Black Holes at LHC

I “Higgsless Models”: Higgs componentof higher-dim. gauge field

I “Large Extra Dimensions”: continuum ofstates

I “Warped Extra Dimensions”: discrete,resolvable resonances Randall/Sundrum, 1999

I “Universal Extra Dimensions”: alsofermions/gauge bosons in higherdimensions

Page 19: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Extra Dimensions & Higgsless ModelsMotivation: String theory3 + n Space dimensions: Radius R ∼ 10

30n −17

cm Antoniadis, 1990; Arkani-Hamed/Dimopoulos/Dvali, 1998

Gravitation strong in higher dimensionsParticles in quantum well: Kaluza-Klein towerProduction of mini Black Holes at LHC

I “Higgsless Models”: Higgs componentof higher-dim. gauge field

I “Large Extra Dimensions”: continuum ofstates

I “Warped Extra Dimensions”: discrete,resolvable resonances Randall/Sundrum, 1999

I “Universal Extra Dimensions”: alsofermions/gauge bosons in higherdimensions

Page 20: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

KK parity and Dark MatterI typical Kaluza-Klein spectra

400

450

500

550

600

650

700

mass

1�R = 500 GeVGΜH1,0L

WΜH1,0L

BΜH1,0L GH

H1,0L

WHH1,0L

BHH1,0L

Q+3 H1,0L

Q+H1,0L T-

H1,0L

U-H1,0L

D-H1,0L

L+H1,0L

E-H1,0L

HH1,0L

600

650

700

750

800

850

900

950

1000

1050

mass

1�R = 500 GeVGΜH1,1L

WΜH1,1L

BΜH1,1L

GHH1,1L

WHH1,1L

BHH1,1L

Q+3 H1,1L

Q+H1,1L T-

H1,1L

U-H1,1L

D-H1,1L

L+H1,1L

E-H1,1L

HH1,1L

I Spectrum structure similar to SUSY, but shifted in spin

I Dark matter: lightest KK-odd particle (LKP)Photon resonance γ′ (in 5D vector, in 6D scalar)

I Quote from SUSY orthodoxy:“This is a strawman’s model invented with the only purpose to beinflamed to shed light on the beauty of supersymmetry!”

Page 21: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Noncommutative Space-time Wess et al., 2000

)γ(Φ0 1 2 3 4 5 6

Num

ber

of E

vent

s

5000

6000

7000

8000

9000

10000

11000

12000

13000

standard model

= (1,0,0)B

= (1,0,0)E

) -1 = 14 TeV; L = 10 fbsLHC ( = 100 GeVNCΛ

=-0.340γγZ =-0.021; KγZZK

– Assumption: non-commutingSpace-time coordinates [xµ, xν ] = iθµν

– Classical analogue: charged particle in lowest Landau level:{xi, xj}P = 2c(B−1)ij/e

– Low energy limit of string theory Seiberg/Witten, 1999

– Yang-Landau-Theorem violated: Z → γγ, gg possible

– Special direction in the Universe:broken rotational invariance

– Cross sections dependon azimuth

⇒ Varying signals asEarth rotates

– Dark Matter, cosmology, theoretical problems E

Page 22: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Which model? A Conspiracy Unmasked

Page 23: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

The Challenge of the LHC

Partonic subprocesses: qq, qg, gg

No fixed partonic energy

QCD

QCD

WW

0.1 1 1010

-7

10-6

10-5

10-4

10-3

10-2

10-1

100

101

102

103

104

105

106

107

108

109

10-7

10-6

10-5

10-4

10-3

10-2

10-1

100

101

102

103

104

105

106

107

108

109

σjet(E

T

jet > √s/4)

LHCTevatron

σt

σHiggs(M

H = 500 GeV)

σZ

σjet(E

T

jet > 100 GeV)

σHiggs(M

H = 150 GeV)

σW

σjet(E

T

jet > √s/20)

σb

σtot

proton - (anti)proton cross sections

σ (

nb)

√s (TeV)

even

ts/s

ec f

or L

= 1

033 c

m-2 s

-1

R = σL L = 1034 cm−1s−1

High rates for t, W/Z, H, ⇒ hughbackgrounds

p pWWJete−

η

pT

Page 24: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

The Challenge of the LHC

Partonic subprocesses: qq, qg, gg

No fixed partonic energy

0.1 1 1010

-7

10-6

10-5

10-4

10-3

10-2

10-1

100

101

102

103

104

105

106

107

108

109

10-7

10-6

10-5

10-4

10-3

10-2

10-1

100

101

102

103

104

105

106

107

108

109

σjet(E

T

jet > √s/4)

LHCTevatron

σt

σHiggs(M

H = 500 GeV)

σZ

σjet(E

T

jet > 100 GeV)

σHiggs(M

H = 150 GeV)

σW

σjet(E

T

jet > √s/20)

σb

σtot

proton - (anti)proton cross sections

σ (

nb)

√s (TeV)

even

ts/s

ec f

or L

= 1

033 c

m-2 s

-1

R = σL L = 1034 cm−1s−1

High rates for t, W/Z, H, ⇒ hughbackgrounds

WWη = −5

η = 0

η = +5

entralforward

Page 25: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Search for New ParticlesDecay products of heavy particles:

I high-pT JetsI many hard leptons

Production of coloured particlesweakly interacting particles only in decaysDark Matter ⇔ discrete parity (R, T , KK)

evt/10 GeV∫L = 100 fb−1

100

1000

104

105

0 100 200 300 400 500

pT (b/b) [GeV]

I only pairs of new particles ⇒ high energies, long decay chainsI Dark Matter ⇒ large missing energy in detector (/ET )

Different Models/Decay Chains — same signatures

Page 26: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Search for New ParticlesDecay products of heavy particles:

I high-pT JetsI many hard leptons

Production of coloured particlesweakly interacting particles only in decaysDark Matter ⇔ discrete parity (R, T , KK)

q ℓ

qℓ

q

qLℓR

qqR

ℓR χ0

1

χ0

1

I only pairs of new particles ⇒ high energies, long decay chainsI Dark Matter ⇒ large missing energy in detector (/ET )

Different Models/Decay Chains — same signatures

Page 27: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Model Discrimination – A Journey to Cross-Roads

I Mass of new particles: end points of decay spectra

qL χ02

q1 `�2˜�R

`�1χ0

10

500

1000

1500

0 20 40 60 80 100 m(ll) (GeV)

Even

ts/1

GeV

/100

fb-1

0

0.005

0.01

0.015

0.02

0.025

0.03

0.035

0.04

-1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1

SUSYUEDPS

cos θ*

dp / d

(cos θ

* ) / 0.

05

I Spin of new particles: Spin of new particles: angular correlations, . . .

I Model determination: measuring coupling constants

⇒ Precise predictions for signals and backgrounds

– kinematic cuts

– Exclusive multi particle final states 2→ 4 up to 2→ 10

– Quantum corrections: real and virtual corrections

Page 28: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Outlook pedo mellon a minno.

I LHC: new era of physics

I New Particles, new symmetries, new interactions

I Dark Matter

I Interesting times!

“Will man nun annehmen, dass das abstrakte Denkendas Hochste ist, so folgt daraus, dass die Wissenschaftund die Denker stolz die Existenz verlassen und esuns anderen Menschen uberlassen, das Schlimmstezu erdulden. Ja es folgt daraus zugleich etwas fur denabstrakten Denker selbst, dass er namlich, da er ja dochselbst auch ein Existierender ist, in irgendeiner Weisedistrait sein muss.”

Søren Kierkegaard

Page 29: BSM Physics Vol. 1: Models and Motivations - DESYreuter/downloads/desy_bsm.pdf · J. Reuter BSM Physics 1 DESY Hamburg, 04/2009 BSM Physics Vol. 1: Models and Motivations Jurgen Reuter¨

J. Reuter BSM Physics 1 DESY Hamburg, 04/2009

Outlook pedo mellon a minno.

I LHC: new era of physics

I New Particles, new symmetries, new interactions

I Dark Matter

I Interesting times!

“Will man nun annehmen, dass das abstrakte Denkendas Hochste ist, so folgt daraus, dass die Wissenschaftund die Denker stolz die Existenz verlassen und esuns anderen Menschen uberlassen, das Schlimmstezu erdulden. Ja es folgt daraus zugleich etwas fur denabstrakten Denker selbst, dass er namlich, da er ja dochselbst auch ein Existierender ist, in irgendeiner Weisedistrait sein muss.”

Søren Kierkegaard