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831 Trunk-originated Triggering All CAMEL services up to CAMEL phase 4 in 3GPP Rel-6 are triggered from an MSC that is serving a subscriber; this rule also applies for the dialled services Hence, CAMEL services may be triggered from the following logical entities: visited MSC (VMSC) a VMSC may be involved in MO, MF and MT calls; Gateway MSC (GMSC) a GMSC may be involved in MT and MF calls Hence, CAMEL does not formally specify a mechanism to trigger a service from an MSC that is neither VMSC nor GMSC Example cases where this form of triggering is required include: Premium rate and free phone service calls to service numbers like premium rate and free phone may be routed to a designated SSP in the PLMN Service triggering takes place from the SSP Calls to service numbers may also originate from outside the PLMN; in that case, calls to these numbers are also routed to this designated SSP in the PLMN Remote access for VPN subscriber VPN subscribers need to be able to access their service using another subscriber s phone or from a connection outside the PLMN, eg a PSTN terminal Direct PABX connection a GSM operator may connect a PABX directly to an MSC in the PLMN Calls to and from individual extensions from such PABX require service triggering from the MSC In the above examples, the MSC from which triggering should take place has no subscription data available, such as O-CSI or T-CSI Neither does the MSC start a normal MO call process or MT call process For these call cases, trunk-originated (TO) triggering may be used Figure 811 shows an example of service triggering for PABX connection In this example, the PABX is connected to the MSC through a digital subscriber signalling 1 (DSS1) connection DSS1 is the access signalling protocol that is normally used to connect subscriber equipment to the ISDN network The PABX may be con gured to route calls to speci c destinations through a trunk route to the MSC The PABX appends a pre x to the called number for these calls; this pre x is used to identify the owner of the PABX, ie the company The MSC is con gured to trigger a VPN service for calls originating from this incoming trunk, and other incoming trunks The MSC applies TO triggering to trigger a CAMEL service for this call case All data that is required for TO triggering, such as service key, gsmSCF address, protocol (application part), etc is provisioned in the MSC Compare this with the provisioning of N-CSI in an operator s MSC CAMEL speci es that CAP v4 will be used for TO triggering When TO service triggering is started, the MSC instantiates the CAMEL phase 4 O-BCSM A later subsection will explain an enhancement to the O-BCSM for the TO call case In principle, all capabilities contained in CAP v4 may be used for the TO service The following list shows the main differences between the capability for an MO call and the capability for a TO call There is no interaction with a VLR for the TO call; there is no subscriber data available This means that no supplementary services can be performed for the call Subscriber-speci c data such as IMSI and location information will not be reported to the SCP The location number, however, may be reported to the SCP, if received on the incoming trunk.

asp.net c# read pdf file

Read and Extract PDF Text from C# / VB. NET applications - GemBox
Read or load a PDF file and extract its text content in C# and VB. NET application with GemBox.Document library.

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Read and Extract PDF Text from C# / VB. NET applications - GemBox
Read or load a PDF file and extract its text content in C# and VB. NET application with GemBox.Document library.

De nition 431 A probability distribution {pj , j I } is said to be an equilibrium distribution for the continuous-time Markov chain {X(t)} if j pj =

pk qkj ,

Just as in the discrete-time case, the explanation of the term equilibrium distribution is as follows If P {X(0) = j } = pj for all j I , then for any t > 0, P {X(t) = j } = pj for all j I The proof is non-trivial and will not be given Next we prove Theorem 421 in a somewhat more general setting Theorem 431 Suppose that the continuous-time Markov chain {X(t)} satis es Assumptions 412 and 421 Then: (a) The continuous-time Markov chain {X(t)} has a unique equilibrium distribution {pj , j I } Moreover j / j , j I, (432) pj = k / k

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where { j } is the equilibrium distribution of the embedded Markov chain {Xn } (b) Let {xj } be any solution to j xj = k=j xk qkj , j I , with for some constant c, xj = cpj for all j I

|xj | < Then,

Proof We rst verify that there is a one-to-one correspondence between the solutions of the two systems of linear equations j xj =

xk qkj ,

uk pkj ,

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