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A noncompetition agreement is a contractual undertaking (lawyerspeak for agreement) between an employee and his or her employer. The agreement limits the right of the employee, upon departure, to accept employment with a competitor of his or her former employer. Noncompetition agreements create a conflict between two public policy considerations: the need of an employer to protect its intellectual capital and the need of a departing employee to secure suitable new employment. Resolution of this conflict is achieved by requiring that the scope of the agreement be limited to that which is clearly necessary to protect the employer, and no more. The limitations are of three kinds: temporal, geographic, and scope. Temporal limitations refer to the duration of the agreement, that is, the time that must elapse before a departing employee may accept employment with a competitor. The employer s goal is to allow sufficient time for the knowledge held by the departing employee to become obsolete or stale. Obviously, from the employer s perspective, the longer the time period is, the better. However, it is wise to remember that the reasonableness of any temporal limitation is a question of fact, to be decided by a jury, and that employees are likely to outnumber

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where the measurement noise vector v is assumed to be zero-mean Gaussian noise with known covariance R, Ehvi 0; R EhvvT i:

Enabling eBusiness: Integrating Technologies, Architectures and Applications W.S. Whyte Copyright q 2001 John Wiley & Sons, Ltd ISBNs: 0-471-89941-0 (Hardback); 0-470-84602-X (Electronic)

In the most general form, the energy that is consumed by two communicating nodes can be described as a function f : V V R+ , that is, each communication requires a positive amount of energy In the simplest setting, the energy required for signal transmission between two nodes v and w might be assumed as f (v, w) = c with c > 0 This model is a reasonable choice whenever the communication hardware cannot adapt the signal strength and thus always sends with full transmission power When a sender can adjust its power to the minimum needed in order to reach the message receiver, the energy model requires a closer look In general, the energy required for a communication between two close nodes will be less than the energy required for a communication between two distant ones.

For a version x.y.z, for example 4.1.1, the numbers x, y, z were normally called digits; this is not very precise, as for example a version 4.17.1 may well exist. 21 See TDoc GSM 161/88 and 161/88 rev. 1.

Under the assumption of omnidirectional and unobstructed signal dispersion, it is reasonable to de ne f as a nondecreasing function depending only on the distance between two nodes This will be denoted as a distance-based energy model in the following A well-established distance-based energy model is the exponential path loss model [40] that de nes the power required for two communicating nodes v and w as f (v, w) = t|vw| + c for appropriate > 1, t > 0, and c 0 The parameter is typically set to 2 or 4 |vw| re ects the signal attenuation along the transmission path The value of t that is sometimes assumed as 1 can be used as a normalizing constant depending on the hardware parameters and the utilized energy unit.

We discussed the Bayesian model in Section 2.4.2 for case indexing. This model can also be used in case adaptation if the sample space contains fuzzi ed discrepancy vectors. Given a new query, the most similar case is retrieved and the difference between their problem parts is input to the Bayesian model. The output is the class label that identi es the adjustment strategy. The following steps describe how to adapt the old solution using the Bayesian model.

Finally, the constant c that is sometimes neglected is used in order to take energy requirements for message processing in the sender and receiver devices into account This value is assumed to be independent of the distance between the communicating devices The energy considerations described so far refer to energy ef cient unicast communications between two devices Multicasting and broadcasting are important communication paradigms as well, which differ in the way that a single message transmission might have more than one recipient In order to take multiple recipients into account, the general energy consumption model can be extended to a mapping f : V P(V ) R+ with P(V ) being the power set of V Constant energy consumption in each message transmission can be extended to f (v, {v1 , , vn }) = a + n b.

In this connection, a re ects the constant amount of energy spent at the sending device and b the constant amount of energy spent at the receiving devices In the same way, the exponential path loss model can be extended to f (v, {v1 , , vn }) = a + td + n b with d = max{|vv1 |, |vv2 |, , |vvn |}; that is, the power is set to the value required to reach the recipient that is most distant from v..