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Developments in Ceramic Materials Research

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82<br />

Photon counts<br />

300<br />

250<br />

200<br />

150<br />

100<br />

50<br />

T. T. Basiev, V. A. Demidenko, K. V. Dykel’skii et al.<br />

2 Gd2O2S:Nd3+ 1 La 2O2S:Nd<br />

(0.5 w%)<br />

3+ (1%) 4G7/2 --> 4I13/2 T=300 K<br />

0<br />

640 650 660 670 680 690 700<br />

λ, nm<br />

Figure 28. Time-resolved fluorescence spectra of the 4 G 7/2→ 4 I 13/2 transition of Nd 3+ of La 2O 2S:Nd 3+<br />

(1 wt%) with 79 ns time gate tgate and 59 ns gate delay t d — 1; and Gd 2O 2S:Nd 3+ (0.5 wt%) — t gate = 40<br />

ns, td = 39 ns — 2 under 511 nm laser excitation at room temperature.<br />

ENERGY TRANSFER IN OXYSULFIDE OPTICAL<br />

CERAMICS [49]<br />

The nonradiative energy transfer of electronic excitation energy <strong>in</strong> solid state laser<br />

materials is one of the fundamental problems of solid state physics and quantum electronics,<br />

and is of considerable applied <strong>in</strong>terest. For example, the concentration quench<strong>in</strong>g of<br />

fluorescence emitted <strong>in</strong> transitions from the upper work<strong>in</strong>g laser level produces a reduction <strong>in</strong><br />

the quantum yield, a lift<strong>in</strong>g of the laser threshold and an <strong>in</strong>crease of dissipation heat.<br />

In cont<strong>in</strong>ual approximation and when W(Rm<strong>in</strong>) t 1 (W(Rm<strong>in</strong>) is the energy transfer rate<br />

for the m<strong>in</strong>imal distance between donor and acceptor) the nonexponential decay of donor<br />

states is well described by the follow<strong>in</strong>g expression [53] and [54]:<br />

where 1/τ is the probability of <strong>in</strong>tracenter decay, which is the sum of radiative decay (1/τR)<br />

and multiphonon relaxation (1/τMR), γt 3/s describes the Forster k<strong>in</strong>etics of nonradiative energy<br />

transfer from donor to the acceptor (quencher) <strong>in</strong> the absence of energy migration over the<br />

donors, and is the nonradiative decay constant due to the migration of energy over the<br />

donors to the acceptors.<br />

For crystall<strong>in</strong>e lattice even <strong>in</strong> the diluted case we have some order <strong>in</strong> the donor and<br />

acceptor positions and a m<strong>in</strong>imal distance between donor and acceptor RDA=Rm<strong>in</strong> is nonzero.<br />

(1)

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