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"WINNER II Channel Models", ver 1.1, Sept

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<strong>WINNER</strong> <strong>II</strong> D<strong>1.1</strong>.2 V<strong>1.1</strong><br />

assumption that the maximum cell radii for microcells and macrocells are 200 and 500 m,<br />

respectively, and that the distribution of user terminals o<strong>ver</strong> the cell area is uniform. The median<br />

values are dependent on cell radii, thus the tabulated values are not uni<strong>ver</strong>sal in bad urban scenarios.<br />

Table 4-8: Median output values of large-scale parameters.<br />

A1<br />

A2/B4 #<br />

/C4<br />

B1<br />

Scenario DS (ns) AS at BS (º) AS at MS (º) ES at BS (º) ES at MS (º)<br />

LOS 40 44 45 8 9<br />

NLOS 25 53 49 11 13<br />

NLOS 49/240 ∇ 58 18 10 10<br />

LOS 36 3 25<br />

NLOS 76 15 35<br />

B3<br />

C1<br />

C2<br />

D1<br />

LOS 27 17 38 21.2<br />

NLOS 39 12 50 22.3<br />

LOS 59 6 30<br />

NLOS 75 8 45<br />

LOS 41 10 50<br />

NLOS 234 8 53<br />

LOS 16 6 16<br />

NLOS 37 9 33<br />

D2 LOS 39 5 32<br />

# AS at BS denotes indoor azimuth spread and As at MS denotes outdoor azimuth spread<br />

∇ In case column A2/B4/C4 contains two parameter values, the left value corresponds to A2/B4<br />

microcell and the right value to C4 macrocell.<br />

Table 4-9: Median output values of large scale parameters for bad urban scenarios.<br />

Scenario DS (µs) AS at BS<br />

(º)<br />

AS at MS<br />

(º)<br />

Power of<br />

the 1 st FS<br />

cluster<br />

(dB)<br />

Power of<br />

the 2 nd FS<br />

cluster<br />

(dB)<br />

Delay of<br />

the 1 st FS<br />

cluster<br />

(µs)<br />

B2 0.48 33 51 -5.7 -7.7 <strong>1.1</strong> 1.6<br />

C3 0.63 17 55 -9.7 -13.0 3.1 4.8<br />

Delay of<br />

the 2 nd FS<br />

cluster<br />

(µs)<br />

4.5 CDL Models<br />

Although the clustered delay line (CDL) model is based on similar principles as the conventional<br />

tapped delay line model, it is different in the sense that the fading process for each tap is modelled in<br />

terms of a sum of sinusoids rather than by a single tap coefficient. The CDL model describes the<br />

propagation channel as being composed of a number of separate clusters with different delays. Each<br />

cluster, in turn, is composed ofa number of multipath components (rays) that have the same delay<br />

values but differ in angle-of-departure and angle-of-arrival. The angular spread within each cluster can<br />

be different at the BS and the MS. The offset angles represent the Laplacian PAS of each cluster. The<br />

a<strong>ver</strong>age power, mean AoA, mean AoD of clusters, angle-spread at BS and angle-spread at MS of each<br />

cluster in the CDL represent expected output of the stochastic model with parameters listed in Table<br />

4-8. Exceptions are the fixed feeder link models in scenario B5, for which no stochastic models have<br />

been defined.<br />

Parameter tables for the CDL models are given in Section 6 of this document.<br />

Page 49 (82)

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