2.1 Ultrafast solid-state lasers - ETH - the Keller Group
2.1 Ultrafast solid-state lasers - ETH - the Keller Group
2.1 Ultrafast solid-state lasers - ETH - the Keller Group
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
Ref. p. 134] <strong>2.1</strong> <strong>Ultrafast</strong> <strong>solid</strong>-<strong>state</strong> <strong>lasers</strong> 133<br />
ΔR modulation depth of a saturable absorber mirror (Fig. <strong>2.1</strong>.9 and Table <strong>2.1</strong>.5)<br />
ΔR ns<br />
nonsaturable reflection loss of a saturable absorber mirror (Fig. <strong>2.1</strong>.9 and Table<br />
<strong>2.1</strong>.5)<br />
ΔT<br />
modulation depth of saturable absorber in transmission<br />
ΔT ns<br />
nonsaturable transmission loss of saturable absorber<br />
Δλ g<br />
FWHM gain bandwidth<br />
Δν g<br />
FWHM gain bandwidth, i.e. Δν g<br />
= Δλ g<br />
Δν p<br />
FWHM of pulse intensity spectrum<br />
Δϕ GPO group phase offset ((<strong>2.1</strong>.97) and (<strong>2.1</strong>.98))<br />
δ L SPM coefficient (<strong>2.1</strong>.44)<br />
δτ temporal delay between two beams (<strong>2.1</strong>.86)<br />
θ<br />
ν 0<br />
λ 0<br />
divergence angle of a pump source (i.e. <strong>the</strong> beam radius increases approximately<br />
linearly with propagation distance, defining a cone with half-angle θ)<br />
θ B Brewster angle (Table <strong>2.1</strong>.9)<br />
θ G divergence angle of a Gaussian beam, i.e. θ G = λ/(π W 0,G ) (<strong>2.1</strong>.3)<br />
θ i angle of incidence (Table <strong>2.1</strong>.9)<br />
Λ grating period (Table <strong>2.1</strong>.9)<br />
λ<br />
vacuum wavelength of light<br />
λ 0<br />
center vacuum wavelength<br />
λ eff effective wavelength (<strong>2.1</strong>.4)<br />
λ n<br />
wavelength in a dispersive medium with refractive index n, i.e. λ n = λ/n<br />
ν<br />
frequency<br />
ν pump<br />
pump photon frequency<br />
σ A<br />
absorber cross section<br />
σ L<br />
gain cross section<br />
σL<br />
abs<br />
absorption cross section of <strong>the</strong> three-level gain medium<br />
τ 0 initial transform-limited pulse duration (<strong>2.1</strong>.20)<br />
τ A recovery time of saturable absorber (Table <strong>2.1</strong>.5)<br />
τ Au<br />
FWHM of intensity autocorrelation pulse<br />
τ c<br />
photon cavity lifetime<br />
τ L<br />
upper-<strong>state</strong> lifetime of laser gain material<br />
τ p<br />
FWHM intensity pulse duration<br />
τ p,min<br />
minimal τ p<br />
Φ(ω) frequency-dependent phase shift (Sect. <strong>2.1</strong>.5.1)<br />
Φ 0 phase shift at center angular frequency ω 0<br />
ϕ 0 (t) absolute phase of pulse (<strong>2.1</strong>.96)<br />
φ nl nonlinear phase shift per cavity round trip (<strong>2.1</strong>.73)<br />
φ nl (z) nonlinear phase shift of a pulse with peak intensity I 0 during propagation<br />
through a Kerr medium along <strong>the</strong> z-axis, i.e. φ nl (z) =kn 2 I 0 z (<strong>2.1</strong>.73)<br />
φ s<br />
phase shift of <strong>the</strong> soliton per cavity round trip<br />
φ s (z) phase shift of <strong>the</strong> soliton during propagation along <strong>the</strong> z-axis (<strong>2.1</strong>.73)<br />
ψ phase shift (Table <strong>2.1</strong>.10)<br />
Ω g<br />
Half-Width-Half-Maximum (HWHM) gain bandwidth of laser in radians/second,<br />
i.e. Ω g = π Δν g<br />
ω<br />
radian frequency<br />
ω 0<br />
center radian frequency<br />
ω c carrier radian frequency (<strong>2.1</strong>.96)<br />
ω CEO carrier envelope offset (CEO) frequency in radians/second (<strong>2.1</strong>.99)<br />
ω m<br />
modulation frequency in radians/second<br />
Landolt-Börnstein<br />
New Series VIII/1B1