EE359 – Lecture 7 Outline Announcements: Multipath Intensity Profile

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EE359 – Lecture 7 Outline Announcements: Multipath Intensity Profile HW Solutions and discussion in eeclass. Multipath Intensity Profile Delay spread, Coherence BW Doppler Power Spectrum Doppler Spread, Coherence Time Capacity of Wireless Channels Capacity for Fading Unknown Capacity when Statistics Known Capacity when RX knows Fade Level Capacity when TX and RX know Fade Level

Review of Last Lecture Level Crossing Rate Average Fade Duration Wideband Multipath Channels Scattering Function

Scattering Function Used to characterize c(t,t) statistically Since underlying process Gaussian, need only characterize mean (0) and correlation Autocorrelation is Ac(t1,t2,Dt)=Ac(t,Dt) Statistical scattering function: r s(t,r)=FDt[Ac(t,Dt)] t

Multipath Intensity Profile Ac(t) TM Defined as Ac(t,Dt=0)= Ac(t) Determines average (TM ) and rms (st) delay spread Approximate max delay of significant m.p. Coherence bandwidth Bc=1/TM Maximum frequency over which Ac(Df)=F[Ac(t)]>0 Ac(Df)=0 implies signals separated in frequency by Df will be uncorrelated after passing through channel t Ac(f) t f

Doppler Power Spectrum Sc(r) r Sc(r)=F[Ac(t=0,Dt)]= F[Ac(Dt)] Doppler spread Bd is maximum doppler for which Sc (r)=>0. Coherence time Tc=1/Bd Maximum time over which Ac(Dt)>0 Ac(Dt)=0 implies signals separated in time by Dt will be uncorrelated after passing through channel Bd

Shannon Capacity Defined as the maximum MI of channel Maximum error-free data rate a channel can support. Theoretical limit (not achievable) Channel characteristic Not dependent on design techniques

Capacity of Flat-Fading Channels Capacity defines theoretical rate limit Maximum error free rate a channel can support Depends on what is known about channel Unknown Fading: Worst-case channel capacity Fading Statistics Known Hard to find capacity Fading Known at Receiver Only

Fading Known at Transmitter and Receiver For fixed transmit power, same as with only receiver knowledge of fading Transmit power S(g) can also be adapted Leads to optimization problem

Main Points M.P. delay spread defines maximum delay of significant multipath components, inverse is coherence bandwidth of channel Doppler spread defines maximum nonzero doppler, its inverse is coherence time Fundamental capacity of flat-fading channels depends on what is known at TX and RX. Capacity when only RX knows fading same as when TX and RX know fading but power fixed. In latter case both power and rate should be adapted.