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Wireless Communications Engineering. Cellular Fundamentals. Definitions – Wireless Communication. What is Wireless Communication? Ability to communicate via wireless links. Mobile Communication = + ?. Wireless Communication. Wireless Communication are of two types:
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Wireless Communications Engineering Cellular Fundamentals
Definitions – Wireless Communication • What is Wireless Communication? • Ability to communicate via wireless links. Mobile Communication = + ?
Wireless Communication • Wireless Communication are of two types: • Fixed Wireless Communication • Mobile Wireless Communication.
Mobile Wireless Communication • Mobile Wireless Communication (Infrastructured Network) Single Hop Wireless Link to reach a mobile Terminal. Mobile Communication = + ?
Mobile Ad Hoc Networks • Infrastructureless or Adhoc Network Multihop Wireless path from source to destination.
Mobile Radio Environment • The transmissions over the wireless link are in general very difficult to characterize. • EM signals often encounter obstacles, causing reflection, diffraction, and scattering. • Mobility introduces further complexity. • We have focused on simple models to help gain basic insight and understanding of the wireless radio medium. • Three main components: Path Loss, Shadow fading, Multipath fading (or fast fading).
Free Space loss • Transmitted signal attenuates over distance because it is spread over larger and larger area • This is known as free space loss and for isotropic antennas Pt = power at the transmitting antenna Pr = power at the receiving antenna λ = carrier wavelength d = propagation distance between the antennas c = speed of light
Free Space loss • For other antennas Gt = Gain of transmitting antenna Gr = Gain of receiving antenna At = effective area of transmitting antenna Ar = effective area of receiving antenna
Thermal Noise • Thermal noise is introduced due to thermal agitation of electrons • Present in all transmission media and all electronic devices • a function of temperature • uniformly distributed across the frequency spectrum and hence is often referred to as white noise • amount of noise found in a bandwidth of 1 Hz is N0 = k T N0 = noise power density in watts per 1 Hz of bandwidth k = Boltzman’s constant = 1.3803 x 10-23 J/K T = temperature, in Kelvins N = thermal noise in watts present in a bandwidth of B = kTB where
Free Space loss • Transmitted signal attenuates over distance because it is spread over larger and larger area • This is known as free space loss and for isotropic antennas Pt = power at the transmitting antenna Pr = power at the receiving antenna λ = carrier wavelength d = propagation distance between the antennas c = speed of light
Free Space loss • For other antennas Gt = Gain of transmitting antenna Gr = Gain of receiving antenna At = effective area of transmitting antenna Ar = effective area of receiving antenna
Thermal Noise • Thermal noise is introduced due to thermal agitation of electrons • Present in all transmission media and all electronic devices • a function of temperature • uniformly distributed across the frequency spectrum and hence is often referred to as white noise • amount of noise found in a bandwidth of 1 Hz is N0 = k T N0 = noise power density in watts per 1 Hz of bandwidth k = Boltzman’s constant = 1.3803 x 10-23 J/K T = temperature, in Kelvins N = thermal noise in watts present in a bandwidth of B = kTB where
Data rate and error rate • Bit error rate is a decreasing function of Eb/N0. • If bit rate R is to increase, then to keep bit error rate (or Eb/N0) same, the transmitted signal power must increase, relative to noise • Eb/N0 is related to SNR as follows B = signal bandwidth (since N = N0 B)
Doppler’s Shift • When a client is mobile, the frequency of received signal could be less or more than that of the transmitted signal due to Doppler’s effect • If the mobile is moving towards the direction of arrival of the wave, the Doppler’s shift is positive • If the mobile is moving away from the direction of arrival of the wave, the Doppler’s shift is negative
Doppler’s Shift S where fd =change in frequency due to Doppler’s shift v = constant velocity of the mobile receiver λ = wavelength of the transmission θ X Y
Doppler’s shift f = fc + fd where f = the received carrier frequency fc = carrier frequency being transmitted fd = Doppler’s shift as per the formula in the previous slide.
Multipath Propagation • Wireless signal can arrive at the receiver through different paths • LOS • Reflections from objects • Diffraction • Occurs at the edge of an impenetrable body that is large compared to the wavelength of the signal
Limitations of Wireless • Channel is unreliable • Spectrum is scarce, and not all ranges are suitable for mobile communication • Transmission power is often limited • Battery • Interference to others
Advent of Cellular Systems • Noting from the channel model, we know signal will attenuated with distance and have no interference to far users. • In the late 1960s and early 1970s, work began on the first cellular telephone systems. • The term cellular refers to dividing the service area into many small regions (cells) each served by a low-power transmitter with moderate antenna height.
Cell Concept • Cell A cell is a small geographical area served by a singlebase station or a cluster of base stations • Areas divided into cells • Each served by its own antenna • Served by base station consisting of transmitter, receiver, and control unit • Band of frequencies allocated • Cells set up such that antennas of all neighbors are equidistant
Cellular Network Organization • Use multiple low-power transmitters • Areas divided into cells • Each served by its own antenna • Served by base station consisting of transmitter, receiver, and control unit • Band of frequencies allocated • Cells set up such that antennas of all neighbors are equidistant
Consequences • Transmit frequencies are re-used across these cells and the system becomes interference rather than noise limited • the need for careful radio frequency planning – colouring in hexagons! • a mechanism for handling the call as the user crosses the cell boundary - call handoff (or handover) • increased network complexity to route the call and track the users as they move around • But one significant benefit: very much increased traffic capacity, the ability to service many users
Cellular Systems Terms • Mobile Station • users transceiver terminal (handset, mobile) • Base Station (BS) • fixed transmitter usually at centre of cell • includes an antenna, a controller, and a number of receivers • Mobile Telecommunications Switching Office (MTSO) /Mobile Switch Center (MSC) • handles routing of calls in a service area • tracks user • connects to base stations and PSTN
Cellular Systems Terms (Cont’d) • Two types of channels available between mobile unit and BS • Control channels – used to exchange information for setting up and maintaining calls • Traffic channels – carry voice or data connection between users • Handoff or handover • process of transferring mobile station from one base station to another, may also apply to change of radio channel within a cell
Cellular Systems Terms (Cont’d) • Downlink or Forward Channel • radio channel for transmission of information (e.g.speech) from base station to mobile station • Uplink or Reverse Channel • radio channel for transmission of information (e.g.speech) from mobile station to base station • Paging • a message broadcast over an entire service area, includes use for mobile station alert (ringing) • Roaming • a mobile station operating in a service area other than the one to which it subscribes
Steps in an MTSO Controlled Call between Mobile Users • Mobile unit initialization • Mobile-originated call • Paging • Call accepted • Ongoing call • Handoff
Frequency Reuse • Cellular relies on the intelligent allocation and re–use of radio channels throughout a coverage area. • Each base station is allocated a group of radio channels to be used within the small geographic area of its cell • Neighbouring base stations are given different channel allocation from eachother
Frequency Reuse (Cont’d) • If we limit the coverage area within the cell by design of the antennas • we can re-use that same group of frequencies to cover another cell separated by a large enough distance • transmission power controlled to limit power at that frequency to keep interference levels within tolerable limits • the issue is to determine how many cells must intervene between two cells using the same frequency
Radio Planning • Design process of selecting and allocating channel frequencies for all cellular base stations within a system is known as frequency re-use or frequency planning. • Cell planning is carried out to find a geometric shape to • tessellate a 2D space • represent contours of equal transmit power • Real cells are never regular in shape
Two-Dimensional Cell Clusters • Regular geometric shapes tessellating a 2D space: Square, triangle, and hexagon. • ‘Tessellating Hexagon’ is often used to model cells in wireless systems: • Good approximation to a circle (useful when antennas radiate uniformly in the x-y directions). • Also offer a wide variety of reuse pattern • Simple geometric properties help gain basic understanding and develop useful models.
Geometry of Hexagons Hexagonal cell geometry and axes
Geometry of Hexagons (Cont’d) • D = minimum distance between centers of cells that use the same band of frequencies (called co-channels) • R = radius of a cell d = distance between centers of adjacent cells (d = R√3) • N = number of cells in repetitious pattern (Cluster) Reuse factor • Each cell in pattern uses unique band of frequencies
Geometry of Hexagons (Cont’d) • The distance between the nearest cochannel cells in a hexagonal area can be calculated from the previous figure • The distance between the two adjacent co-channel cells is D=√3R. • (D/d)2 = j2 cos2(30) + (i+ jsin30)2 = i2 + j2 +ij = N • D=Dnorm x √3 R =(√3N)R • In general a candidate cell is surrounded by 6k cells in tier k.
Geometry of Hexagons (Cont’d) • Using this equation to locate co-channel cells, we start from a reference cell and move i hexagons along the u-axis then j hexagons along the v-axis. Hence the distance between co–channel cells in adjacent clusters is given by: • D = (i2 + ij + j2)1/2 • where D is the distance between co–channel cells in adjacent clusters (called frequency reuse distance). • and thenumber of cells in a cluster, N is given by D2 • N = i2 + ij + j2
Cell Clusters since D = SQRT(N)