PDA

View Full Version : c- Paging problem



sad_RNP
2014-02-10, 07:18 AM
Dear Expert i have problem in one cell , is Number you have called is out of coverage after check KPI for the problematic cell , i found the A351:Number of Discarded Re-paging Messages for CS Services is high as show below so , pls your support to solve it , i have check the following 1- transmission is ok 2- SDCCH congestion , nothing , is ok 3- this is high traffic cell (content 4 Trx GSM900 +2 TRX DCS1800) http://www.finetopix.com/image/png;base64,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

sabila
2014-02-12, 10:26 AM
try add BCH for this cell
and monitor

trongcongbk
2014-02-12, 01:19 PM
Please check parameter: BS_PA_MFRMS

"Frame Number Coding Between Identical PagingFrame number coding between identical paging is BS_PA_MFRMS (MFR for short).
I. DefinitionAccording to GSM regulations, each MS (corresponding to an IMSI) belongs to a paging group (for calculation of paging groups, see GSM regulation 05.02). Each paging group in a cell corresponds to a paging subchannel. According to its IMSI, the MS calculates the paging group that it belongs to, and then calculates the location of paging subchannel that belongs to the paging group. The MS only receives the signals of the paging subchannel that it belongs to, and neglects that of other paging subchannels. In addition, the MS even powers off some hardware of itself during other paging subchannel to lower power cost of itself.
The number of paging channel multiframe (MFR) is the number of multiframes used in a period of paging subchannel. The MFR determines the number of paging subchannels that the cell PCH is divided into.
II. FormatThe MFR ranges from 2 to 9, which respectively means that the same paging group cycles in a period of 2 to 9 multiframes.
III. Configuration and InfluenceAccording to the definition of CCCH, AG, and MFT, you can calculate the number of paging channel in each cell.


When the CCCH and SDCCH share a physical channel, there is (3 - AG) MFRs.
When the CCCH and SDCCH share a physical channel, there is (9 - AG) MFRs.

According to the previous analysis, the greater the MFR is, the more the paging channels of the cell are (see the calculation of paging groups in GSM regulation 05.02). Theoretically, the capacity of paging channels does not increase with the increase of MFR. The number of buffers for buffering paging messages on each base transceiver station (BTS) increases. The paging messages are sent more evenly both in time and space, so it seldom occurs that the paging messages overflow in the buffers so call lost occurs (related to functions by equipment providers).
However, to enjoy the previous advantages, you will have a longer delay of paging messages on the radio channels. The greater the MFR is, the greater the delay of paging messages in the space is, and the lower the average service performance of the system is. Therefore, the MFR is an important parameter in network optimization.
The following principle caters for configuring MFR:
The configured strategy for buffers of each equipment provider is different, so you must select the MFR properly so that the paging messages do not overflow on PCH. Based on this, configure the parameter as small as possible. In addition, you must measurement the overflow situations of PCH periodically while the network is running, and adjust MFR accordingly.
IV. PrecautionsAny paging message of the same location area must be sent to all cells in the location areas at the same time, so the PCH capacity of each cell in the location area must be equivalent or close to each other. Otherwise, you must consider smaller PCH capacity as the evidence for designing location area."