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A stochastic process {Xi } is an indexed sequence of random variables. In general, there can be an arbitrary dependence among the random variables. The process is characterized by the joint probability mass functions Pr{(X1 , X2 , . . . , Xn ) = (x1 , x2 , . . . , xn )} = p(x1 , x2 , . . . , xn ), (x1 , x2 , . . . , xn ) Xn for n = 1, 2, . . . . De nition A stochastic process is said to be stationary if the joint distribution of any subset of the sequence of random variables is invariant with respect to shifts in the time index; that is, Pr{X1 = x1 , X2 = x2 , . . . , Xn = xn } = Pr{X1+l = x1 , X2+l = x2 , . . . , Xn+l = xn } (4.1) for every n and every shift l and for all x1 , x2 , . . . , xn X.

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0.6 0.4 0.2 0 0.01

Temperature ( C)

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Generally the IEEE 802.11 standard provides nine dependent services: Three of these services are dedicated distinctively to data transfer purposes while the remaining ones are explicitly devoted to management operations enabling network systems to keep track of mobile stations and react in different circumstances accordingly. The distribution service is exploited in infrastructure networks to exchange data frames. Principally, the AP, upon receiving a MAC protocol data unit (MPDU), uses this service to forward it to the intended destination station. Therefore, any communication with an AP should use a distribution service to be possible. Integration is a speci c service provided by the distribution system that makes connection with a non-802.11 network possible. The integration function is not expressed technically by the standard, except in terms of the services it should offer. MAC frame delivery to the associated terminals will not be possible unless the association service ensures that the AP and connected stations can work together and use the network services. Consequently, the distribution system is able to use the registration information to determine the AP with which a speci c mobile station has been associated. In other words, unassociated wireless terminals are not permitted to obtain any service from the whole system. In an ESS, when a mobile station moves between different BSSs, there should be a set of handoffs to be accomplished in order to keep the station connected to the system. Reassociation is generally initiated by a wireless

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23 GIOVE-A: Galileo In-Orbit Validation Element-A. A stands for the rst satellite. Two were planned in case of the failure of the rst launch of GIOVE-A. As it was successful, the launch of GIOVE-B was delayed in order to re-de ne its space mission.

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These four frequency bands, from short to very long, cover the wavelengths of 1 3, 3 8, 8 14, and 14 30 mm, respectively One of the main challenges of IR-based systems is the interference imposed by ambient light source Such light sources, including local incandescent sources, uorescent lighting, and sunlight, have relatively high power compared with IR transmitted signal Although IR optical lters can be used to attenuate the visible portion of the spectrum while leaving the IR intact, these sources still cause severe interference because they provide a greater noise level, 60 dB in many cases, than does the desired IR signal Furthermore, these sources, especially sunlight, also produce a large amount of infrared energy (in-band noise) in addition to the visible component IR systems are generally used for two purposes The rst usage is for object detection, sensing, and tracking.

sessions can increase the labor budget. Determining and offering motivational opportunities will also increase the nancial investment. Often, lack of planning for these nancial considerations will impede the desire to implement a service management program.

There are two important relationships between the generator polynomial g(X ) and the polynomial X n + 1. The rst one is that if g(X ) is a generator polynomial of a given linear cyclic code Ccyc (n, k), then g(X ) is a factor of X n + 1. The demonstration of this is as follows: If the generator polynomial of degree r is multiplied by X k , it converts into a polynomial of degree n, because n = k + r . By applying equation (8), and dividing X k g(X ) by X n + 1, the quotient q(X ) is equal to one, because these are two monic polynomials of the same degree. Thus X k g(X ) = (X n + 1) + g (k) (X ) = (X n + 1) + a(X )g(X ) X k + a(X ) g(X ) = (X n + 1) (14)

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