S. Georgescu et al. / Journal of Alloys and Compounds 507 (2010) 470–474
473
of its particles to agglomerate; it is therefore difficult to find its
value.
From the risetime of the 5D0 decays, the lifetime of the 5D1
level can be estimated. For both samples its value is approximately
50 s. For the Eu-LGN samples annealed at higher temperatures,
though part of the material transforms in LaGaO3, the lifetimes
do not change significantly: 930 s and 67 s for the sample
annealed at 900 ◦C and 845 s and 64 s, for the 1000 ◦C sam-
ple. The non-exponential character of the 5D0 decay could be due
to the nonuniformity of the sites occupied by Eu3+ ions in nano-
crystallites and to the influence of the impurities still present on
the grain surfaces. For the bulk Eu:LGN [7], the decay of 5D0 is expo-
nential with ꢁ = 1050 s; the efficiency lifetime for 5D1 is 63 s, not
far from the values obtained for sol–gel samples.
annealed at 700 ◦C. The risetime is due to the lifetime of the 5D1 level. Black circles:
experiment; continuous gray line: three-exponential fit.
Eu-doped LGN powders were obtained from a citrate sol–gel
synthesis and thermally treated at temperatures between 700 ◦C
and 1000 ◦C. For the annealing temperatures up to 800 ◦C, only the
langanite phase is observed. For higher annealing temperatures,
part of the langanite transforms in LaGaO3. The modifications are
visible in both XRD and luminescence spectra. Besides the lumi-
nescence of 5D0, luminescence from higher 5DJ levels is observed
in the luminescence spectra. The asymmetry ratio decreases from
5.13 0.02 for the sample annealed at 700 ◦C to 5.06 0.02 (800 ◦C)
denoting the improvement of the local symmetry with the increase
of the particles’ size.
are given in Figs. 6 and 7. The risetime observed in Figs. 6 and 7 is
due to the lifetime of 5D1.
The decay of 5D0 can be very well fitted with a three-exponential
expression
ꢀ
ꢁ
ꢀ
ꢁ
ꢀ
ꢁ
−t
−t
−t
I(t) = I1 exp
+ I2 exp
+ I3 exp
(1)
ꢁ1
ꢁ2
ꢁ3
with the first exponential corresponding to the rising part of the
curve (I1 < 0) and the last two mimicking its falling part. The val-
ues of I2, ꢁ2, I3, ꢁ3 can be used to calculate the ‘efficiency’ lifetime
according to ꢁeff = (I2ꢁ2 + I3ꢁ3)/(I2 + I3) which results directly from
the definition of the ‘efficiency’ lifetime.
For pumping in the 5L6 level (395 nm), the greatest efficiency
of the emission of Eu:LGN powders was obtained for the sample
treated at 700 ◦C. The efficiency obtained represented about 60% of
the bulk material efficiency.
We obtained the following results: eff(5D0) = 760 s for the
sample annealed at 700 ◦C and eff(5D0) = 930 s for the sample
annealed at 800 ◦C. Our results are in the millisecond domain and
very different from the lifetime obtained in Ref. [9] (9.2 ns). For the
present time, we are not able to explain this difference.
The radiative lifetime can be obtained from the calibrated lumi-
nescence spectra given the probability of the magnetic-dipole
transition probability would require the knowledge of the refrac-
tive index of the sample. For the case when the crystallites size
is smaller than the radiation wavelength, an average refractive
index (between the refractive indexes of the crystal and the
medium) was introduced [19]. This average index of refraction
depends on the compactness of the powder and on the tendency
As a result of thermal treatment in air, the Eu-doped LGN pow-
ders become reddish, the coloration being intensified for higher
temperatures.
For annealing temperatures between 700 ◦C and 1000 ◦C the
lifetime of 5D0 level remains in the millisecond domain while the
lifetime of 5D1 varies from 50 s to 67 s.
Acknowledgement
This workwas supportedbythe NationalCouncilof theScientific
Research in Universities (CNCSIS) in the frame of the Project (IDEI)
ID 812.
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Fig. 7. Decay curve for the luminescence of 5D0 level in Eu-doped LGN powders
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experiment; continuous gray line: three-exponential fit.
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