THz generation and transport Sara Casalbuoni DESY Hamburg.

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Presentation transcript:

THz generation and transport Sara Casalbuoni DESY Hamburg

S. Casalbuoni, DESY Overview Motivation Design goals Simulation tools - POP ZEMAX - Mathematica code (B. Schmidt, DESY) THz beam extraction Optical design Simulation of the THz radiation transfer line Summary and outlook

S. Casalbuoni, DESY Motivation CDR/CTR 140 m,  = 1000, E el = 500 MeV Bunch length measurements with interferometer

S. Casalbuoni, DESY Design goals Flat frequency response Low frequency response limit as low as possible BUT –Finite dimensions of transfer line tube and mirrors ( ɸ ≈ 200mm) –Long transfer line ~20m High frequency structures expected from μbunching up to 30THz(10μm)

S. Casalbuoni, DESY 30THz Diamond window

S. Casalbuoni, DESY Vacuum needed from B. Schmidt

S. Casalbuoni, DESY Simulation Tools ZEMAX Commercially available POP (Physical Optic Propagation) B. Schmidt (DESY) Mathematica 2 CODES Huygens-Fresnel principle : Every point of a wave front may be considered as a centre of a secondary disturbance which gives rise to spherical wavelets, and the wave-front at any later instant may be regarded as the envelope of these wavelets. The secondary wavelets mutually interfere. ƞ ξ y x L d first order second order Fraunhofer near field, Fresnel ≃L finite size screen Kirchhoff integral

S. Casalbuoni, DESY Input for CTR Fourier Transform with respect to the longitudinal coordinate ζ=z-vt of the radial electric field E r of a uniform bunch charge distribution of radius ρ moving with velocity v in straight line uniform motion (M. Geitz, PhD Thesis).

S. Casalbuoni, DESY Ginzburg-Frank Valid: - if CTR screen radius ≳ effective CTR radius a ≳ λ  -if L ≫ λ  2 ⇒ far field (Castellano & Verzilov, Phy.Rev.ST-Accel. Beams,1998) ⇒ frequency independent

S. Casalbuoni, DESY from P. Schmüser Both conditions satisfied =300 μm L=10m a=30mm

S. Casalbuoni, DESY from P. Schmüser Finite size CTR screen =1.5mm L=20m a=30mm

S. Casalbuoni, DESY from P. Schmüser Near field =300 μm L=0.5m a=30mm

S. Casalbuoni, DESY L=0.5m a=30mm from P. Schmüser Both conditions violated =1.5mm and exact SQRT

S. Casalbuoni, DESY ZEMAX Commercially available POP (Physical Optic Propagation) B. Schmidt (DESY) Mathematica Both make use of scalar Fresnel diffraction theory 2 CODES Valid if objects and apertures >> λ |x-ξ|,|y-η|<<L ξ ƞ x y L Fourier transform of Simulation Tools

S. Casalbuoni, DESY Free propagation if a ≲  λ and/or L ≲ λ  2 ⇒ I (x, L,ω) frequency dependent L=1 m; a=10 mm;  =1000

S. Casalbuoni, DESY Dimensions of the CTR screen window  =20mm L=40mm;  =1000 λ=1.5mm ⇒ f=200GHz

S. Casalbuoni, DESY CDR screen intensity mm ɸ=20 mm, slit=1mm ʘʘ ʘ window  =20mm L=40mm;  =1000 λ=1.5mm ⇒ f=200GHz ɸ=20 mm

S. Casalbuoni, DESY Optical design: technical drawing from O. Peters

S. Casalbuoni, DESY Optical design CTR screen ɸ =25mm diamond window ɸ =20mm M1 f=630mm ɸ =188mm M2 f=4500mm ɸ =188mm M3 f=3500mm ɸ =188mm M4 f=3000mm ɸ =188mm M5 f=100mm ɸ =100mm final screen 40mm 560mm 3410mm 8990mm 3100mm 2400mm 100mm M1 600mm M2 M3 M4 M5 8990mm 2400mm 100mm 3100mm 3410mm

S. Casalbuoni, DESY Simulation of the THz radiation transfer line with ideal thin lenses λ=1.5mm ⇒ f=200GHz;  =1000 CTR screen ɸ =25mm Diamond window ɸ =20mm M1 M2 M3 M4 M5 final screen ɸ =8mm

S. Casalbuoni, DESY Simulation of the THz radiation transfer line with ideal thin lenses λ=1.5mm ⇒ f=200GHz  =1000 CTRscreen ɸ =25mm Diamond window ɸ =20mm

S. Casalbuoni, DESY Good also for a Gaussian beam λ=1.5mm ⇒ f=200GHz  =1000 CTRscreen ɸ =25mm Diamond window ɸ =20mm

S. Casalbuoni, DESY Simulation of the THz radiation transfer line at different frequencies

S. Casalbuoni, DESY Transfer function λ(mm)

S. Casalbuoni, DESY Half screen and horizontal polarization: frequency response ʘ

S. Casalbuoni, DESY Gaussian beam λ=500nm M3 M4 M5 final screen w 0 =1mm Diamond window ɸ =20mm M1 M2

S. Casalbuoni, DESY Summary and outlook 2 simulation tools: very good agreement Optical design for the THz beam line in TTF2: tested for CTR, CDR and Gaussian beam Outlook -”ideal” mirror surface -tests for stability against beam displacement and mirrors misalignment -effect of tilting CTR screen

S. Casalbuoni, DESY Electric field of a charge in the laboratory system q observation point θ ⃔

S. Casalbuoni, DESY L ≫ λ  2 ⇒ far field characteristic size of the CTR screen

S. Casalbuoni, DESY Paraboloid mirrors CTR screen ɸ =25mm Diamond window ɸ =20mm M1 M2 M3 M4 M5 final screen

S. Casalbuoni, DESY Paraboloid mirrors

S. Casalbuoni, DESY Transfer function

S. Casalbuoni, DESY Paraboloid mirrors: half screen and horizontal polarization Half CTR screen ɸ =25mm Diamond window ɸ =20mm M1 M2 M3 M4 M5 final screen 0.64