Ashida lab M1 toyota M. Cai, O.Painter, K. J. Vahala, Opt. Lett. 25, 1430 (2000). Fiber-coupled microsphere laser.

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Ashida lab M1 toyota M. Cai, O.Painter, K. J. Vahala, Opt. Lett. 25, 1430 (2000). Fiber-coupled microsphere laser

Image

Contents Introduction ・ Laser ・ Microsphere resonator ・ Mode number ・ WGM spectra ・ Coupling (fiber-taper, microsphere) Sample Results ・ Photoluminescence spectra ・ Laser power ・ Bisphere system Summary

Laser Cavity (resonator) Laser medium E E Population inversion Stimulated emission hνhν

Resonator Q-factor Mode volume large (high) small (low) reflection loss

Microsphere resonator Whispering gallery modes !! Geometric optics Wave optics High Q-factor despite small mode volume

Whispering gallery modes Mode number n,m,l Fundamental WGM → n = 1 l = 4l = 3 half wavelength

Whispering gallery modes m = 0 m = l - 2 m = l m = 0 m = l - 2 m = l

Spectra Wavelength Oblate sphere sphere l = 2 l = 3 l = 4 l = 2 l = 3 l = 4 intensity

Coupling (fiber-taper, microsphere) Resonance of Evanescent light Total reflection

Sample Phosphate glass ・ Yb 20 % ・ Er 0.5 % Transformation temperature ・ 450 ℃ Refractive index ・ (at 1.5 μ m) E 1.5 μ m coupling Non-radiative decay

Set up pump wave spectrometer microsphere resonator

Photoluminescence spectra Pump wave …980 nm Sphere …57 μ m Taper …1.75 μ m Main Absorbed pump power ≈120 μ W Output laser power ≈1 μ W Inset Absorbed pump power ≈200 μ W Output laser power ≈2.6 μ W

Laser power Lasing threshold = 60 μ W

Bisphere system

Summary Fiber-coupled microsphere laser Single sphere ・ lasing threshold is estimated at 60 μ W ・ single mode …. Max 3 μ W Bisphere ・ first laser … nm ・ second laser … nm

Future plan

WGM spectra Leinonen, J., Python code for calculating Mie scattering from single- and dual- layered spheres. Available at

Mode number l m n Zoom in About mode number l,m,n Tobias Jan August Kippenberg, Nonlinear Optics in Ultra-high-Q Whispering-Gallery Optical Microcavities, Ph.D. thesis, California Institute of Technology,(2004). x y z

l = 4 n = 1 n = 2

Fabry-Perot filter θ m λ = 2 t op cos θ t op