GRUMMAN DATA SYSTEMS CORPORATION
Transcript of GRUMMAN DATA SYSTEMS CORPORATION
Report for Analytical Chemists
The gain coefficient G is given by (S)
G = η*σβ(λ.) — n0as(X) — ΠτστΜ — r (2)
where n0, η"', and η,τ are the (number) densities of singlet ground-state, singlet excited-state, and t r iplet-s ta te molecules, respect ively; σ#(λ) and σΓ (λ) are the (molecular) singlet-singlet and tr iplet- tr iplet absorption cross sect ions; and r is the average extrinsic loss per uni t length of dye, incorporating all in t racavi ty losses except the dye absorbances. The average int racavi ty loss owing to mirror reflectivities iui and R2, for example, is given by r = —ln(i?! X i ? 2 ) / 2 I, where I is the length of the dye cell. The stimulated emission cross section σ5(λ) can be shown (S, 4) to be
σ,(λ) = A 4 F ( X ) / & r W (3)
where TS is the spontaneous singlet decay time, λ and c are the wavelength and velocity of light in vacuum, η is the index of refraction of the solution, and F (λ) is the fluorescence line shape normalized
so f F (λ) d\ equals the quantum
yield φ. The total dye concentration η is equal to the sum of no, η*, and nT. Equation 2 can thus be rewritten as
G — n* (<jg + as) — Πτ(στ — o-s) — Πσβ — Τ (4)
Since the cross sections can be measured directly or calculated from measurable quantit ies, G is a function of four independent variables: λ (through the wavelength-dependent cross sections), n*, nT, and r and n* and nT can vary both spatially and temporally following the excitation intensity (5) . If the int racavi ty laser intensity I is high, n* can also depend on I through st imulated emission and absorption terms, and Equat ions 1 and 4 must be solved simultaneously.
Great simplification is effected, and the essential physics is displayed if n* is assumed spatially uniform. This approximation corresponds experimentally to a cylin-
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ANALYTICAL CHEMISTRY, VOL. 44, NO. 6, MAY 1972 · 37 A
G R U M M A N
DATA SYSTEMS CORPORATION BETHPAGE, NEW YORK 11714
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