Mohammed issa Ikhlayel Submitted To Prof.Dr. Mohab Manjoud. 27/12/2005.

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Transcription:

بسم االله الرحمن الرحيم

Spatial Channel Model For Wireless Communication Mohammed issa Ikhlayel Submitted To Prof.Dr. Mohab Manjoud. 27/12/2005.

outline Introduction Basic of small scale channel -Received complex voltage, -Frequency selectivity, -Spatial selectivite, -Mapping angles to wavenumbers, Multiparty shape factor, -Shape factor defination, 1- angular spread, 2-angular constriction, 3-azimuthal direction of maximum fading, -Basic wavenumber spread relationship, -Comparison to omnidirectional propagation, Examples, -two wave channel model -sector channel mode Conclusion References

Introduction This seminar presents a theoretical framework for characterizing the angle of arrival of multipath power in a way that produces simple-but-powerful insight into the nature of small-scale fading. By emphasizing the parallel mathematical analysis used for frequency selectivity and spatial selectivity

THE BASICS OF SMALL-SCALE CHANNEL MODELING This section discusses the use of a baseband channel model to explore two types of local area behavior in the wireless channel: 1- frequency selectivity 2- spatial selectivity. *A local area is a region in space over which the mean power level of the channel is undisturbed by large-scale scattering and shadowing.

RECEIVED COMPLEX VOLTAGE As propagating waves impinge upon an antenna, they excite an oscillating voltage at the input terminals of the receiver. This voltage is a function of position, r, of the receiver antenna

RECEIVED COMPLEX VOLTAGE (cont) From complex voltage, it is possible to calculate any of the following pieces of information

FREQUENCY SELECTIVITY For a fixed, single-antenna receiver operating in a static channel, the principle source of channel distortion for a received signal is dispersion induced by multipath propagation delay This time-dispersive channel is characterized by a complex, baseband channel-impulse response, which measures received voltage as a function of time-delay,

FREQUENCY SELECTIVITY (cont) A useful measure of dispersion in a wireless channel is the RMS delay spread,

SPATIAL SELECTIVITY For a narrowband receiver operating in a static channel, the effects of spatial selectivity often limit the performance of a wireless link. We characterize the received complex voltage,h(r) as a function of position, r. If the function h(r) is a wide-sense stationary stochastic process, then it is possible to express its mean-squared rate-of-change as

SPATIAL SELECTIVITY (cont)

SPATIAL SELECTIVITY (cont) Parallel mathematical relationships between spatial and frequency selectivity.

SPATIAL SELECTIVITY (cont) The figure shown multipath power is mapped from the angle spectrum, to the wave number spectrum, as function of its angle of arrival

MAPPING ANGLES TO WAVENUMBERS

MULTIPATH SHAPE FACTORS This section introduces the concept of multipath shape factors parameters that describe multipath angle-of-arrival characteristics and also imply spatially selective behavior in a multipath channel

SHAPE FACTOR DEFINITIONS This section presents the three multipath shape factors that characterize small-scale fading statistics in space. The shape factors are derived from the angular distribution of multipath power, which is a general representation of from-the-horizon propagation in a local area. This representation of includes antenna gains and polarization mismatch effects. Shape factors are based on the complex Fourier coefficients of

SHAPE FACTOR DEFINITIONS (cont)

Angular Spread The shape factor angular spread,( A ) is a measure of how multipath concentrates about a single azimuthal direction. We define angular spread to be where (Fo) and (F1) are defined by

advantages of angular spread # since angular spread is normalized By (Fo), it is invariant under changes in transmitted power. # is invariant under any series of rotational or reflective transformations of

Angular Constriction The shape factor angular constriction, is a measure of how multipath concentrates about two azimuthal directions. We define angular constriction to be

Azimuthal Direction of Maximum Fading A third shape factor, which may be thought of as an orientation parameter, is the azimuthal direction of maximum fading, We define this parameter to be The physical meaning of the parameter is presented in the next section.

BASIC WAVENUMBER SPREAD RELATIONSHIP the wavenumber spread for the complex voltage of a receiver traveling along the azimuthal direction is Where is the wavelength of the carrier frequency describes the spatial selectivity of a channel in a local area for a receiver moving in the direction.

COMPARISON TO OMNIDIRECTIONAL PROPAGATION

EXAMPLES This section presents three different analytical examples of directional propagation channels that provide insight into the shape factor definitions and how they describe fading rates. Each example is accompanied by a graph of the angular spread and angular constriction and a graph showing the average and limiting cases of fading rate variance with respect to omnidirectional propagation.

SECTOR CHANNEL MODEL

SECTOR CHANNEL MODEL (cont))

DOUBLE SECTOR CHANNEL MODEL The angle is the sector width and the angle is an arbitrary offset angle. the expressions for A, and for this distribution are

DOUBLE SECTOR CHANNEL MODEL (cont)

The limiting case of (omnidirectional propagation) results in a angular constriction of As decreases, the angular distribution of power becomes more and more constricted. In the limit of the value of angular constriction reaches its maximum,

Conclusion This seminar has presented a theoretical framework for relating multipath angle-of-arrival characteristics to the spatially - selective behavior of small-scale fading. The framework characterizes the multipath angle-of-arrival using geometrical shape factors.

References [1] G. Foschini, Layered Space-Time Architecture for Wireless Communication in a Fading Environment When Using Multi-Element Antennas, [2] Bell Labs Technical Journal, pp. 41 59, Autumn 1996. T. Rappaport, Wireless Communications: Principles and Practice. New Jersey: Prentice-Hall Inc., 1996. [3] G. Durgin and T. Rappaport, Theory of Multipath Shape Factors for Small-Scale Fading Wireless Channels, to appear in IEEE Transactions on Antennas and Propagation, Apr 2000.

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