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Any quaternion decomposes as q = (q 0 , q) (or q a e a , a = 0, 1, 2, 3) in scalar vector notation (or in Euclidean metric notation) We also recall that the multiplication law explicitly reads in scalar vector notation as qq = (q 0 q 0 q q , q 0 q+q 0 q +q ~ q ) The (quaternionic) conjugate of q = (q 0 , q) is q = (q0 , q), the squared norm is q 2 = q , q and the inverse of a nonzero quaternion is q 1 = q / q 2 The rotations R( , n ), direct about their axis n , are represented in H j by the unitary operator: R( , n ) exp ( i n J) In particular, for a given unit vector = (sin cos , sin sin , sin cos ) = ( , ) , r 0 u u , 0 u < 2 , (622)



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(621)

Value (hexadecimal) MsLQPe Direct-Unique-Datagram 10 Direct-Group Datagram 11 Broadcast datagram 12 Datagram error 13 Datagram Query request 14 Datagram Positive Query response 15 16 Datagram Negative Query response

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one considers the speci c rotation R that brings the unit vector pointing to the r north pole, k = (0, 0, 1), to , r = R ( , u ) , r r u = ( sin , cos , 0) ,

(623)

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An entity bean s home interface defines one or more finder methods, one for each way to find an entity object or collection of entity objects within the home. The arguments of a finder method are used by the entity-bean implementation to locate the requested entity objects. The return type of a finder method is the bean s component interface (remote or local) or a collection of them. Based on their return type, the finder methods can be divided into the two following types: Single-object finders Multi-object finders Single-object finder methods are designed to return at most one entity object. A special type of single-object finder method is the findByPrimaryKey() method. Each home-interface definition must include the findByPrimaryKey() method. The implementation of this method is provided by the container. The following code illustrates a single-object finder method for our PassengerBean:

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(624)

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u O Spin coherent states then result from the rotational transport by D j (R ) of the r extremal state | j, j |x = = D j (R ) | j, j r r (625)

the provider and operator network transparently pass the customer s CFM messages. The customer CFM monitors only points p, b, g, and q (as illustrated in Figure 18.10). Details of the service provider and operator network are ignored. The service provider is interested in the health of the service it provides. Therefore, the service provider MA has a lower MD level (Level 3). The MEPs/ MIPs in the operator s network transparently pass the service provider s CFM messages. The service provider CFM monitors points b, d, e, and g. Details of the operator network are ignored. The network provider is interested only in the health of its own network. Therefore, the network provider MA has the lowest MD level (Level 2). The CFM messages travel only within the network provider s network. With this CFM design, each part of the network performs its own OAM tasks. The MAs are separated by the MD level. Customers can monitor the service between two CE devices. Service provider and network operator networks are not exposed to the customer(s) networks.

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As is indicated in (624), they are labeled as well by the complex numbers in the closed disk centered at the origin and with radius /2 The proof of (625) rests upon the application of the Baker Campbell Hausdorff or Zassenhaus formula, 7) which allows us to disentangle the exponential of a sum of operators: e( where

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J + J )

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