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Fig. 2. Diagrams of elementary processes of Stokes CS (

a

) and anti-Stokes CS (

b

);

diagrams of photon-axion conversion processes (

c

) and axion-photon reconversion

processes (

d

)

detectors. The probability of the conversion-reconversion processes is

stipulated by the interaction constant

g

of the axional and electromagnetic

fields in vacuum, the value of

g

according to the recent estimation being

g

10

10

GeV

1

.

Let us consider the processes of light combinational scattering (CS) in

crystals [10–12, 15, 21–23] as the analogue of photon-axion conversion

processes. The diagrams of elementary processes of Stokes CS and anti-

Stokes CS are shown in Fig. 2,

a, b.

In the first case A light quantum (photon) disintegrates into another

photon and a crystal quasiparticle (an optical phonon) during each CS

elementary process. The energy of the photon resulting from the inelastic

scattering action decreases. In the second case an inelastic “collision” of

the photon with the phonon occurs, which results in a photon with higher

energy. In elementary processes of Stokes SC and anti-Stokes CS, the laws

of conservation of energy and momentum (quasi-momentum) are fulfilled.

In particular, for Stokes CS (Fig. 2,

a

) the following equations are used:

~

ω

0

=

~

ω

0

+

~

ω

;

~

~k

0

=

~

~k

0

+

~

~k.

(1)

Here

~

ω

0

,

~

ω

0

,

~

ω

are the energies of exciting radiation photons, scattered

radiation and an optical phonon of the crystal;

~

~k

0

,

~

~k

0

,

~

~k

are the

corresponding momentums (quasimomentums). In the case of anti-Stokes

6

ISSN 1812-3368. Herald of the BMSTU. Series “Natural Sciences”. 2014. No. 6