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the

N

f

-bit length generated by the switching system on an telemetry object

with a predetermined synchronization code of the

n

-bit length.

This article presents the algorithm for frame synchronization and the

equations describing the operating states of the synchronizer [1, 2], with

regard to the problem of frame synchronization in a stream of TMI.

The performance of the frame synchronization system in the “Search”

and “Test” states is determined by the probability of correct detection

of both the synchronization code and the average time required for the

procedure. In the “Capture” state the performance is determined by the

average time of false synchronization detection after the transition to the

“Capture” mode.

The selection of low thresholds for the state transitions increases the

likelihood of correct detection of the synchronization code. However, this

increases the synchronization recovery time. Methods of synchronization

parameter selection are based on the analysis of correlation of these two

indicators.

TMI synchronization systems are described in such works as [1–4].

They are based on transmission of the telemetry stream as random data

over the communication channel with noise, model of which allows for

only the occasional inversions. This paper describes the experiments carried

out by transmitting the telemetry stream containing the real telemetry

data, generated in the IRIG-106 standard [8], over the communication

channel with noise, the model of which allows for not only the occasional

inversions, but also for the occasional missing bits [9]. This kind of errors

significantly affects the quality of the frame synchronization in the TMI

stream. Usefulness of the IRIG-106 standard is proved by its wide use in

the aerospace industry.

Due to the fact that the actual telemetry data used in the experiments

can affect the quality of solving the proper detection problem of the

synchronization code in the stream, the experimental results may

Рис. 4.

Model

of

symmetrical

binary

channel with missing bits

(

p

c

+

p

r

+

p

d

= 1

)

differ from those obtained theoretically, but it

is shown that the best results are obtained

in the experiments with the same selection

of synchronizer parameters as for the best

theoretical results.

Fig. 4 shows a model of the communication

channel, allowing for random inversion and

missing bits:

p

c

— is the probability of correct bit

transmission (0 or 1),

p

r

— is the probability of

bit inversion during transmission (

0

1

,

1

0

),

p

d

— is the possibility of missing the current bit

(loss of bit 0 or 1).

120 ISSN 0236-3933. HERALD of the BMSTU. Series Instrument Engineering. 2015. No. 2