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All-optical control of light on a silicon chip Vilson R. Almeida, Carlos A. Barrios, Roberto R. Panepucci & Michal Lipson School of Electrical and Computer.

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Presentation on theme: "All-optical control of light on a silicon chip Vilson R. Almeida, Carlos A. Barrios, Roberto R. Panepucci & Michal Lipson School of Electrical and Computer."— Presentation transcript:

1 All-optical control of light on a silicon chip Vilson R. Almeida, Carlos A. Barrios, Roberto R. Panepucci & Michal Lipson School of Electrical and Computer Engineering, Cornell University, Ithaca, New York 14853, USA

2 Silicon ● Dominant material in the microelectronic industry ● Challenging to achieve all-optical switch in silicon  Weak nonlinear optical properties ● Extremely high powers ● Large dimensions ● Fast all-optical switching on silicon  Highly light-confining structures to enhance sensitivity to refractive index change  500ps switch  25pJ pulses

3 ● 300μm long, 1.55μm Mach-Zehnder modulator  2mJ optical pump pulse energy needed  Δn = -10 -3 for 100% modulation ● Free carrier absorption  Rectangular waveguide ● 450x250nm ● 16dB cm -1 absorption for 2mJ optical pulse ● 90% modulation depth requires 600μm waveguide Demonstrated modulation

4 Highly confined resonant structures ● Low-power light modulation ● Δn large effect on transmission response ● Modulation depth of 80% in 20μm long structure Ring resonator: 10μm diameter, 450x250nm cross-section

5 Transmission of ring resonator coupled to a waveguide ● Greatly reduced at circumference corresponding to integral number of guided wavelengths ● 10-ps pump pulse used to inject free carriers through two- photon absorption, tuning the effective refractive index Quasi-TM transmitted spectral response

6 Resonances of the ring resonator λ res1 = 1535.6nm λ res2 = 1555.5nm Q res1 ≈ λ res1 /Δλ FWHM1 = 3410 Q res2 ≈ λ res2 /Δλ FWHM2 = 2290 Δλ FWHM1 = 0.45nm Δλ FWHM2 = 0.68nm τ cav1 = λ 2 res1 /2πcΔλ FWHM1 = 1.8ps τ cav2 = λ 2 res2 /2πcΔλ FWHM2 = 2.8ps Fast temporal response

7 Pump ● 10-ps pulses with energy less then 25 pJ ● Tunable mode-locked optical parametric oscillator pumped by Ti:sapphire picosecond laser at 78-MHz ● 1.5-ps pulses pass through Fabry-Perot tunable filter

8 Probe signals λ probe1 = 1535.2 nm λ probe2 = 1535.6 nm λ res1 = 1535.6nm Probes around: Probe 1 below resonance Probe 2 on resonance Probes tuned relative to ring resonance in order to maximize modulation depth by setting transmission to low and high levels without pump

9 Temporal response of probe signal to pump excitation Instantaneous spectral shift followed by exponential decay representing free-carrier lifetime Shift: Δλ = -0.36 Relaxation time: τ = 450ps Free-carrier lifetime can be decreased by controlling surface passivation or ion implantation Using pump time much smaller than free-carrier lifetime leaves necessary pump power unchanged

10 Modulation depth (MD) MD = (I max – I min )/I max I max : Maximum transmitted probe optical power I min : Minimum transmitted probe optical power MD probe1 = 94% MD probe2 = 91%

11 Modulation ● Δλ corresponds to a Δn eff = -4.8 x 10 -4 ● Δn eff is caused by a free carrier concentration of: ΔN = 1.6 x 10 17 cm -3 ● Required energy for ΔN is 0.15pJ, other energy of pump scattered ● Absorption losses: ● Δα = 6.9 cm -1 ● α ring = 33.6 cm -1 ● Low absorption losses indicate modulation due to index change

12 Uses ● modulator, switch or router with response as low as 100ps  router: couple ring to two waveguides ● input port and through port waveguide ● drop port waveguide

13 Control of modulation by fabrication ● Minimize temperature effects  induce strain in the silicon waveguide  overcladding deposition conditions  decrease of refractive index with temperature, balancing thermo-optic effect of silicon ● Decrease wavelength sensitivity  minimize size of ring ● low round trip loss due to high index difference  would require larger Δn eff, but smaller size requires similar pump power to obtain higher ΔN


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