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(c) 2014 Robert W Heath Jr. WHAT STARTS HERE CHANGES THE WORLD Robert W. Heath Jr., Ph.D., P.E. Wireless Networking and Communications Group Department of Electrical and Computer Engineering The University of Texas at Austin www.profheath.org Coverage and Capacity Analysis of mmWave Cellular Systems
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Page 1: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

(c) 2014 Robert W Heath Jr. WHAT STARTS HERE CHANGES THE WORLD

Robert W. Heath Jr., Ph.D., P.E.

Wireless Networking and Communications Group Department of Electrical and Computer Engineering

The University of Texas at Austin

www.profheath.org

Coverage and Capacity Analysis of mmWave Cellular Systems

Page 2: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

(c) 2015 Robert W. Heath Jr.

Why millimeter wave?

2

U.S. DEPARTMENT O F C O MMERCE

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UNITEDSTATES

THE RADIO SPECTRUM

NON-GOVERNMENT EXCLUSIVE

GOVERNMENT/ NON-GOVERNMENT SHAREDGOVERNMENT EXCLUSIVE

RADIO SERVICES COLOR LEGEND

ACTIVITY CODE

NOT ALLOCATED RADIONAVIGATION FIXED

MARITIME MOBILEFIXED

MARITIME MOBILE

FIXED

MARITIME MOBILE

Radiolocation RADIONAVIGATION

FIXED

MARITIMEMOBILE

Radiolocation

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MARITIMEMOBILE FIXED

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3 9 14 19.9

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30 30 59 61 70 90 110

130

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190

200

275

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3 kHz 300 kHz

300 kHz 3 MHz

3 MHz 30 MHz

30 MHz 300 MHz

3 GHz

300 GHz

300 MHz

3 GHz

30 GHz

AeronauticalRadionavigation(Radio Beacons)

MARITIMERADIONAVIGATION(RADIO BEACONS)

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LLIN

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TIME

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ace R

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Radio-location

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ISM – 6.78 ± .015 MHz ISM – 13.560 ± .007 MHz ISM – 27.12 ± .163 MHz

ISM – 40.68 ± .02 MHz

ISM – 24.125 ± 0.125 GHz 30 GHz

ISM – 245.0 ± 1GHzISM – 122.5 ± .500 GHzISM – 61.25 ± .250 GHz

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33.0

33.4

36.0

37.0

37.6

38.0

38.6

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40.5

41.0

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150.

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168.

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170.

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185.

0

190.

0

200.

0

202.

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231.

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ISM – 5.8 ± .075 GHz

ISM – 915.0 ± 13 MHz

INTER

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RADIO

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PLEASE NOTE: THE SPACING ALLOTTED THE SERVICES IN THE SPEC-TRUM SEGMENTS SHOWN IS NOT PROPORTIONAL TO THE ACTUAL AMOUNTOF SPECTRUM OCCUPIED.

AERONAUTICALMOBILE

AERONAUTICALMOBILE SATELLITE

AERONAUTICALRADIONAVIGATION

AMATEUR

AMATEUR SATELLITE

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BROADCASTINGSATELLITE

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MARITIME MOBILE

MARITIME MOBILESATELLITE

MARITIMERADIONAVIGATION

METEOROLOGICALAIDS

METEOROLOGICALSATELLITE

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RADIO ASTRONOMY

RADIODETERMINATIONSATELLITE

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RADIONAVIGATION

RADIONAVIGATIONSATELLITE

SPACE OPERATION

SPACE RESEARCH

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STANDARD FREQUENCYAND TIME SIGNAL SATELLITE

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ALLOCATION USAGE DESIGNATIONSERVICE EXAMPLE DESCRIPTION

Primary FIXED Capital LettersSecondary Mobi le 1st Capital with lower case letters

U.S. DEPARTMENT OF COMMERCENational Telecommunications and Information AdministrationOffice of Spectrum Management

October 2003

MOBIL

EBR

OADC

ASTIN

G

TRAVELERS INFORMATION STATIONS (G) AT 1610 kHz

59-64 GHz IS DESIGNATED FORUNLICENSED DEVICES

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BANDDESIGNATIONS

ACTIVITIES

FREQUENCY

3 x 107m 3 x 106m 3 x 105m 30,000 m 3,000 m 300 m 30 m 3 m 30 cm 3 cm 0.3 cm 0.03 cm 3 x 105Å 3 x 104Å 3 x 103Å 3 x 102Å 3 x 10Å 3Å 3 x 10-1Å 3 x 10-2Å 3 x 10-3Å 3 x 10-4Å 3 x 10-5Å 3 x 10-6Å 3 x 10-7Å

0 10 Hz 100 Hz 1 kHz 10 kHz 100 kHz 1 MHz 10 MHz 100 MHz 1 GHz 10 GHz 100 GHz 1 THz 1013Hz 1014Hz 1015Hz 1016Hz 1017Hz 1018Hz 1019Hz 1020Hz 1021Hz 1022Hz 1023Hz 1024Hz 1025Hz

THE RADIO SPECTRUMMAGNIFIED ABOVE3 kHz 300 GHz

VERY LOW FREQUENCY (VLF)Audible Range AM Broadcast FM Broadcast Radar Sub-Millimeter Visible Ultraviolet Gamma-ray Cosmic-ray

Infra-sonics Sonics Ultra-sonics Microwaves InfraredP L S XC Radar

Bands

LF MF HF VHF UHF SHF EHF INFRARED VISIBLE ULTRAVIOLET X-RAY GAMMA-RAY COSMIC-RAY

X-ray

ALLOCATIONSFREQUENCY

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ERE

S..

This chart is a graphic single-point-in-time portrayal of the Table of Frequency Allocations used by theFCC and NTIA. As such, it does not completely reflect all aspects, i.e., footnotes and recent changesmade to the Table of Frequency Allocations. Therefore, for complete information, users should consult theTable to determine the current status of U.S. allocations.

U.S. DEPARTMENT O F C O MMERCE

NATIO

NA

L TELEC

OM

M

UN I C ATI O NS & INF O RM ATION

AD

MIN

ISTR

ATIO

N

MOBI

LE (A

ERON

AUTIC

AL TE

LEME

TERI

NG)

S)

5.68

5.73

5.90

5.95

6.2

6.52

5

6.68

56.

765

7.0

7.1

7.3

7.35

8.1

8.19

5

8.81

5

8.96

59.

040

9.4

9.5

9.9

9.99

510

.003

10.0

0510

.110

.15

11.1

7511

.275

11.4

11.6

11.6

5

12.0

512

.10

12.2

3

13.2

13.2

613

.36

13.4

113

.57

13.6

13.8

13.8

714

.014

.25

14.3

5

14.9

9015

.005

15.0

1015

.10

15.6

15.8

16.3

6

17.4

117

.48

17.5

5

17.9

17.9

718

.03

18.0

6818

.168

18.7

818

.919

.02

19.6

819

.80

19.9

9019

.995

20.0

0520

.010

21.0

21.4

521

.85

21.9

2422

.0

22.8

5523

.023

.223

.35

24.8

924

.99

25.0

0525

.01

25.0

725

.21

25.3

325

.55

25.6

726

.126

.175

26.4

826

.95

26.9

627

.23

27.4

127

.54

28.0

29.7

29.8

29.8

929

.91

30.0

UNITEDSTATES

THE RADIO SPECTRUM

NON-GOVERNMENT EXCLUSIVE

GOVERNMENT/ NON-GOVERNMENT SHAREDGOVERNMENT EXCLUSIVE

RADIO SERVICES COLOR LEGEND

ACTIVITY CODE

NOT ALLOCATED RADIONAVIGATION FIXED

MARITIME MOBILEFIXED

MARITIME MOBILE

FIXED

MARITIME MOBILE

Radiolocation RADIONAVIGATION

FIXED

MARITIMEMOBILE

Radiolocation

FIXED

MARITIMEMOBILE FIXED

MARITIMEMOBILE

AERONAUTICALRADIONAVIGATION

AERO

NAUT

ICAL

RADI

ONAV

IGAT

ION

Aeron

autic

alMo

bile

Mariti

meRa

diona

vigati

on(R

adio

Beac

ons)

MARI

TIME

RADI

ONAV

IGAT

ION

(RAD

IO BE

ACON

S)Ae

ronau

tical

Radio

navig

ation

(Rad

io Be

acon

s)

3 9 14 19.9

5

20.0

5

30 30 59 61 70 90 110

130

160

190

200

275

285

300

3 kHz 300 kHz

300 kHz 3 MHz

3 MHz 30 MHz

30 MHz 300 MHz

3 GHz

300 GHz

300 MHz

3 GHz

30 GHz

AeronauticalRadionavigation(Radio Beacons)

MARITIMERADIONAVIGATION(RADIO BEACONS)

Aeron

autic

alMo

bile

Mariti

meRa

diona

vigati

on(R

adio

Beac

ons)

AERO

NAUT

ICAL

RADI

ONAV

IGAT

ION

(RAD

IO BE

ACON

S)

AERONAUTICALRADIONAVIGATION(RADIO BEACONS)

AeronauticalMobile

Aeron

autic

al Mo

bile

RADI

ONAV

IGAT

ION

AER

ONAU

TICAL

RADI

ONAV

IGAT

ION

MARI

TIME

MOBI

LE AeronauticalRadionavigation

MOB

ILE (D

ISTR

ESS

AND

CALL

ING)

MARI

TIME

MOBI

LE

MARI

TIME

MOBI

LE(S

HIPS

ONL

Y)

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LE

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NAUT

ICAL

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ION

(RAD

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EACO

NS)

AERO

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ION

(RAD

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NS)

BROADCASTING(AM RADIO)

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MARI

TIME

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500k

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MARITIMEMOBILE

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325

335

405

415

435

495

505

510

525

535

1605

1615

1705

1800

1900

2000

2065

2107

2170

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2850

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30.0

30.5

6

32.0

33.0

34.0

35.0

36.0

37.0

37.5

38.0

38.2

5

39.0

40.0

42.0

43.6

9

46.6

47.0

49.6

50.0

54.0

72.0

73.0

74.6

74.8

75.2

75.4

76.0

88.0

108.

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138.

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216.

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220.

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2.0

225.

0

235.

0

300

ISM – 6.78 ± .015 MHz ISM – 13.560 ± .007 MHz ISM – 27.12 ± .163 MHz

ISM – 40.68 ± .02 MHz

ISM – 24.125 ± 0.125 GHz 30 GHz

ISM – 245.0 ± 1GHzISM – 122.5 ± .500 GHzISM – 61.25 ± .250 GHz

300.

0

322.

0

328.

6

335.

4

399.

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400.

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0.15

401.

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402.

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7.537

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4.0

698

746

764

776

794

806

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824

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866

869

894

896

9019

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2

928

929

930

931

932

935

940

941

944

960

1215

1240

1300

1350

1390

1392

1395

2000

2020

2025

2110

2155

2160

2180

2200

2290

2300

2305

2310

2320

2345

2360

2385

2390

2400

2417

2450

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5526

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00

2900

3000

1400

1427

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1430

1432

1435

1525

1530

1535

1544

1545

1549

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10.6

1613

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26.5

1660

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3.5

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3.7

4.2

4.4

4.5

4.8

4.94

4.99

5.0

5.15

5.25

5.35

5.46

5.47

5.6

5.65

5.83

5.85

5.92

5

6.42

5

6.52

5

6.70

6.87

5

7.02

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7.12

5

7.19

7.23

57.

25

7.30

7.45

7.55

7.75

7.90

8.02

5

8.17

5

8.21

5

8.4

8.45

8.5

9.0

9.2

9.3

9.5

10.0

10.4

510

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10.6

10.6

8

10.7

11.7

12.2

12.7

12.7

5

13.2

513

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13.7

514

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14.2

14.4

14.4

714

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5

15.3

5

15.4

15.4

3

15.6

315

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17.2

17.3

17.7

17.8

18.3

18.6

18.8

19.3

19.7

20.1

20.2

21.2

21.4

22.0

22.2

122

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22.5

5

23.5

5

23.6

24.0

24.0

5

24.2

524

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24.6

5

24.7

5

25.0

5

25.2

525

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27.5

29.5

29.9

30.0

ISM – 2450.0 ± 50 MHz

30.0

31.0

31.3

31.8

32.0

32.3

33.0

33.4

36.0

37.0

37.6

38.0

38.6

39.5

40.0

40.5

41.0

42.5

43.5

45.5

46.9

47.0

47.2

48.2

50.2

50.4

51.4

52.6

54.2

555

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56.9

57.0

58.2

59.0

59.3

64.0

65.0

66.0

71.0

74.0

75.5

76.0

77.0

77.5

78.0

81.0

84.0

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This chart is a graphic single-point-in-time portrayal of the Table of Frequency Allocations used by theFCC and NTIA. As such, it does not completely reflect all aspects, i.e., footnotes and recent changesmade to the Table of Frequency Allocations. Therefore, for complete information, users should consult theTable to determine the current status of U.S. allocations.

300 MHz 3 GHz

30 GHz 300 GHz

cellular WiFi

note: log scale so even smaller over here

UHF (ultra high frequency) spectrum

Huge amount of spectrum possibly available in mmWave bands

Technology advances make mmWave possible for low cost consumer devices

mmWave research is as old as wireless itself, e.g. Bose 1895 and Lebedew 1895

Page 3: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

sub-6GHz aperture

mmWave aperture

TX

RX

isotropic radiator

Beamforming for antenna gain

The importance of antennas at mmWave

3

… to 300 GHz

1.3 GHz 2.1 GHz

28 GHz 37 / 42 GHz

10 GHz

E-Band

7 GHz(unlic)

60GHz

millimeter wave band

Shu Sun, T. Rappapport, R. W. Heath, Jr., A. Nix, and S. Rangan, `` MIMO for Millimeter Wave Wireless Communications: Beamforming, Spatial Multiplexing, or Both?,'' IEEE Communications Magazine, December 2014.

spatial multiplexing & beamforming just beamforming

Spatial multiplexing for spectral efficiency

multiple data streams

several GHz of spectrum is promising but found in many

separate bands

Page 4: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Differentiating features of mmWave cellular

Page 5: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Antenna scale

Large antenna arrays result inLarge-dimensional precoding/combining matrices

High channel estimation, training, and feedback overheads unless smart algorithms exploited

5Need to design low-complexity precoding and channel estimation algorithms

Large  antenna  arrays  at  Tx  and  Rx

Mobile StationsBase station

64 to 256elements

4 to 32 elements

Page 6: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Different communication channel bandwidth

Large channel bandwidth (high noise power, low SNR before beamforming)Implementing random access, channel training and estimation functions is challenging

Broadband channels coupled with delay spreadEqualization would likely be required at the receiver

Hardware constraints may make it difficult to perform equalization entirely in baseband

6

UHF noise bandwidth

mmWave noise bandwidth

How to implement equalization?Receiver

Need new algorithms and architectures for broadband communication

Analog processing

Baseband processing

Page 7: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Hardware constraints

Cost, power, and complexity limit the # of RF chains (high-resolution ADCs)Signal processing can not be done entirely in the baseband

Analog beamforming usually uses a network of phase shifters Additional constraints: Constant gain and quantized angles

7

Baseband

Precoding

Baseband Processing

ADC

ADC

ADC

RF Chain

RF Chain

RF Chain

Analog processing

Analog processing

Analog processing

Joint processing

Phase shifters

MIMO transceiver DSP algorithms need to incorporate new constraints

200mW200mW40mW

20mW20mW LNA

Page 8: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Channel characteristics

8Some channel characteristics can be leveraged in the signal processing

sub-6 GHzWifi or Cellular

Mi

mmWave Wifi

mmWave 5G (???)

bandwidth 1.4 MHz to 160 MHz 2.16 GHz 100 MHz to 2 GHz# antennas @ BS or AP 1 to 8 16 to 32 64 to 256

# antennas at MS 1 or 2 16 to 32 4 to 32delay spread 100 ns to 10 us 5 to 47 ns 12 to 40 nsangle spread 1° to 60° 60° to 100° up to 50°# clusters 4 to 9 < 4 < 4

orientation sensitivity low medium highsmall-scale fading Rayleigh Nakagami non-fading or Nakagami

large-scale fading distant dependent +shadowing

distant dependent +shadowing

distant dependent +blockage

path loss exponent 2-4 2 LOS, 2.5 to 5 NLOS 2 LOS, 3.5 to 4.5 NLOSpenetration loss some varies possibly highchannel sparsity less more more

spatial correlation less more more

Page 9: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Sensitivity to blockages

9

Base stationHandset

Blocked by users’ bodyX

User

self-body blocking

Need models for these forms of blockage

X

blockage due to people

hand blocking

blockage due to buildings

line-of-sight non-line-of-sight

Page 10: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

MmWave cellular system analysis

T. Bai and R. W. Heath Jr., “Coverage and rate analysis for millimeter wave cellular networks", IEEE Trans. Wireless Commun, 2015

Also see: T. Bai, A. Alkhateeb and R. W. Heath Jr., “Coverage and capacity in millimeter wave cellular networks", IEEE Commun. Mag., vol. 52, no.9, pp. 70-77, Sep. 2014.

Page 11: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

MmWave performance analysis

11

LOS & non-LOS linksDirectional Beamforming (BF)

Need to incorporate directional beamformingRX and TX communicate via main lobes to achieve array again

Steering directions at interfering BSs are random

Need to distinguish LOS and NLOS pathsIncorporate different characteristics in LOS & NLOS channels

Better characterize building blockages

Include beamforming + blockage in mmWave cellular analysis

Page 12: Coverage and Capacity Analysis of mmWave Cellular Systemsusers.ece.utexas.edu/~rheath/presentations/2015/mm... · bcst sat. fixed fx sat(e-s) mobile fixed earth exploration satellite

WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

5

[2], we also remove the constraint that the LOS path loss exponent is 2, and extend the results

in [2] to general path loss exponents, in addition to providing derivations for all results, and new

simulation results.

This paper is organized as follows. We introduce the system model in Section II. We derive

expressions for the SINR and rate coverage in a general mmWave network in Section III. A

systematic approach is also proposed to approximate general LOS probability functions as a step

function to further simplify analysis. In Section IV, we apply the simplified system model to

analyze performance and examine asymptotic trends in dense mmWave networks, where outdoor

users observe more than one LOS base stations with high probability. Finally, conclusions and

suggestions for future work are provided in Section V.

II. SYSTEM MODEL

(a) System model for mmWave cellular networks

Mmθ

(b) Sectored model to approximate beamforming patterns.

Fig. 1: In (a), we illustrate the proposed system model for mmWave cellular networks. Blockages are modeled as a random

process of rectangles, while base stations are assumed to be distributed as a Poisson point process on the plane. An outdoor

typical user is fixed at the origin, and the base stations can be categorized into three groups: indoor base stations, outdoor base

stations that is LOS to the typical user, and outdoor base station NLOS to the user. Directional beamforming is performed at

both base stations and mobile stations to exploit directivity gains. In (b), we illustrate the sectored antenna model G

M,m,✓

,

which is used to approximate the beamforming patterns.

In this section, we introduce our system model for evaluating the performance of a mmWave

network. We focus on the downlink coverage and rate performance experienced by an outdoor

user, as illustrated in Fig. 1(a). We make the following assumptions when formulating the system

model.

Accounting for beamforming

Each base station is marked with a directional antennaAntenna directions of interferers are uniformly distributed

Assume perfect beam alignment for desired signal link

Use “sectored” pattern in analysis for simplicity Antenna pattern fully characterized by , M and m

12

1

Summary of Cellular Millimeter Wave Channels

I. MEASUREMENT RESULTS

−3 −2 −1 0 1 2 30

1

2

3

4

5

6

7

8

9

10

Angel in Rad

Ante

nna

Gai

n

Exact antenna pattern"Sector" approximation

Fig. 1.

Sectored antenna pattern approximation

Half-Power BW✓

Main lobe beamwidth

Main lobe array gain

Back lobe gain

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Use the concept of the LOS probability to separate LOS/ NLOS linksA link of length is LOS with probability

LOS probability is a non-increasing function of the link length

Find the LOS probability based on the certain building modelsUsing stochastic models from random shape theory*

Using site-specific maps from geographical information system (GIS) database

Incorporating building blockages

13

Snapshots taken from google maps

*T. Bai, R. Vaze, and R. W. Heath Jr., “Analysis of blockage effects on urban cellular networks", IEEE Trans. Wireless Commun., vol. 13, no. 9, pp. 5070-5083, Sep. 2014.

Buildings in some cities, e.g. parts of Boston, form regular grids Other cities have less regular planning

r

p(r)

p(r)rp(r)

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15

Fig. 8. .

General mmWave network model

Use stochastic geometry* to model BS locations as marked PPPModel the steering directions of BSs as independent marks of the point process

User connects to the BS with smallest path loss

Use distance-dependent LOS probability function Different path loss laws (exponents) for LOS and NLOS paths

Assume independent LOS probabilities among links14

Interfering BSs

Serving BS

Typical User

Buildings

p(r)

* J. G. Andrews, F. Baccelli, and R. K. Ganti, "A Tractable Approach to Coverage and Rate in Cellular Networks", IEEE TCOM, 2011. T. Bai, A. Alkhateeb and R. W. Heath Jr., “Coverage and capacity in millimeter wave cellular networks", IEEE Commun. Mag., vol. 52, no.9, pp. 70-77, Sep. 2014.

NLOS BS

LOS BS

Typical user

LOS pathNLOS path

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11

−10 −5 0 5 10 15 20 250.7

0.75

0.8

0.85

0.9

0.95

1

SINR threshold in dB

SINR

Cov

erag

e Pr

obab

ility

ISD=200 m, p(t)=e−β t, 1/β=200 m

LOS ball approximation

Fig. 11. Comparison of mmWave and microwave massive MIMO asymptotic results. The simulations show that mmWave

massive MIMO asumptotically achieves better SINR than microwave, as RX beamforming thins the interference, and blockages

also improve SINR.

15

Fig. 8. .

Simplified model for dense networks

Approximate LOS region by an equivalent LOS ballTheorem 1 can be inefficient to compute due to the general form of

Simplify a general as a step function by matching its first moment

Enable simplified expressions for further performance analysis

15

NLOS BS

p(r)

p(r)

LOS BS

Typical user

Equivalent LOS ball

Less than 5% error in coverage

LOS ball model captures most nearby LOS interferersthat dominant the performance in dense networks

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Results on SINR coverage

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SINR coverage of mmWave cellular

SINR coverage expressions for general mmWave networksApply to general building distribution, i.e., LOS probability function

Assume Nakagami fading with different parameters for LOS and NLOS

Can be simplified in some special cases of , e.g. step function in the dense network model

17

Theorem 1 [mmWave SINR Distribution]The SINR coverage probability (CCDF of SINR) in mmWave networks is

where the conditional coverage probability by LOS BSs is

and the conditional coverage probability by NLOS BSs is

12

Now, based on Lemma 2 and Lemma 3, we present the main theorem on the SINR coverage

probability as follows

Theorem 3: The SINR coverage probability Pc

(T ) can be computed as

Pc(T ) = ALPc,L(T ) + ANPc,N(T ), (8)

where for s 2 {L,N}, Pc,s(T ) is the conditional coverage probability given that the user is

associated with a base station in �s. Further, Pc,s(T ) can be evaluated as

Pc,L(T ) ⇡

NLX

n=1

(�1)

n+1

✓NL

n

◆Z 1

0

e

�n⌘Lx

↵LT�

2

CLMrMt�Q

n

(T,x)�V

n

(T,x)ˆfL(x)dx, (9)

and

Pc,N(T ) ⇡

NNX

n=1

(�1)

n+1

✓NN

n

◆Z 1

0

e

�n⌘Nx

↵NT�

2

CNMrMt�W

n

(T,x)�Z

n

(T,x)ˆfN(x)dx. (10)

where

Qn

(T, x) = 2⇡�

4X

k=1

bk

Z 1

x

f

✓NL,

n⌘LakTx↵L

NLt↵L

◆p(t)tdt, (11)

Vn

(T, x) = 2⇡�

4X

k=1

bk

Z 1

L(x)

f

✓NN,

nCN⌘LakTx↵L

CLNNt↵N

◆(1� p(t))tdt, (12)

Wn

(T, x) = 2⇡�

4X

k=1

bk

Z 1

N(x)

f

✓NL,

nCL⌘NakTx↵N

CNNLt↵L

◆p(t)tdt, (13)

Zn

(T, x) = 2⇡�

4X

k=1

bk

Z 1

x

f

✓NN,

n⌘NakTx↵N

NNt↵N

◆(1� p(t))tdt, (14)

and f(N, x) = 1 � 1/(1 + x)N . For s 2 {L,N}, ⌘s

= Ns

(Ns

!)

� 1N

s , Ns

are the parameters of

the Nakagami small-scale fading; for 1 k 4, ak

=

a

k

MtMr, a

k

and bk

are constants defined in

Table I.

Proof: See Appendix D.

Though as an approximation of the SINR coverage probability, we will later show that the

expressions in Theorem 3 are comparable to the simulations in Section III-E. More importantly,

the expressions in Theorem 3 compute much more efficiently than prior results in [1], which

required inverting Fourier transform numerically. Last, the LOS probability function p(t) may

12

Now, based on Lemma 2 and Lemma 3, we present the main theorem on the SINR coverage

probability as follows

Theorem 3: The SINR coverage probability Pc

(T ) can be computed as

Pc(T ) = ALPc,L(T ) + ANPc,N(T ), (8)

where for s 2 {L,N}, Pc,s(T ) is the conditional coverage probability given that the user is

associated with a base station in �s. Further, Pc,s(T ) can be evaluated as

Pc,L(T ) ⇡

NLX

n=1

(�1)

n+1

✓NL

n

◆Z 1

0

e

�n⌘Lx

↵LT�

2

CLMrMt�Q

n

(T,x)�V

n

(T,x)ˆfL(x)dx, (9)

and

Pc,N(T ) ⇡

NNX

n=1

(�1)

n+1

✓NN

n

◆Z 1

0

e

�n⌘Nx

↵NT�

2

CNMrMt�W

n

(T,x)�Z

n

(T,x)ˆfN(x)dx. (10)

where

Qn

(T, x) = 2⇡�4X

k=1

bk

Z 1

x

f

✓NL,

n⌘LakTx↵L

NLt↵L

◆p(t)tdt, (11)

Vn

(T, x) = 2⇡�4X

k=1

bk

Z 1

L(x)

f

✓NN,

nCN⌘LakTx↵L

CLNNt↵N

◆(1� p(t))tdt, (12)

Wn

(T, x) = 2⇡�4X

k=1

bk

Z 1

N(x)

f

✓NL,

nCL⌘NakTx↵N

CNNLt↵L

◆p(t)tdt, (13)

Zn

(T, x) = 2⇡�4X

k=1

bk

Z 1

x

f

✓NN,

n⌘NakTx↵N

NNt↵N

◆(1� p(t))tdt, (14)

and f(N, x) = 1 � 1/(1 + x)N . For s 2 {L,N}, ⌘s

= Ns

(Ns

!)

� 1N

s , Ns

are the parameters of

the Nakagami small-scale fading; for 1 k 4, ak

=

a

k

MtMr, a

k

and bk

are constants defined in

Table I.

Proof: See Appendix D.

Though as an approximation of the SINR coverage probability, we will later show that the

expressions in Theorem 3 are comparable to the simulations in Section III-E. More importantly,

the expressions in Theorem 3 compute much more efficiently than prior results in [1], which

required inverting Fourier transform numerically. Last, the LOS probability function p(t) may

p(r)

P(SINR > T ) = ALPc,L(T ) +ANPc,N(T ),

NLOS interf. LOS interf.Noise

p(r)

T. Bai and R. W. Heath Jr., “Coverage and rate analysis for millimeter wave cellular networks”, IEEE Trans. Wireless Commun, 2015

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Coverage in dense mmWave networks

In dense network, SINR largely depends on the relative BS density is defined as the base station density normalized by the LOS region size

can be considered as the average number of BSs that are LOS to a user

Asymptotic analysis when networks become ultra densePerformance of dense networks limited by LOS interferers, which are typically strong

When LOS exponent no larger than 2, asymptotic SINR converges to 0 in probability

18

21

Theorem 5: The SINR coverage probability in a dense network can be approximated as

Pc(T ) ⇡ ⇢e

�⇢

NX

`=1

(�1)

`+1

✓N

`

◆Z 1

0exp

✓� 2

↵Lb

k

(`⌘T a

k

)

2↵L

✓� 2

↵L; `⌘T a

k

, `⌘T a

k

s

↵L2

◆◆dt, (17)

where �(s; a, b) =Rb

a

xs�1e

�x

dx is the incomplete gamma function, ak

= ak

/(MtMr), ak and

bk

are defined in Table I, ⌘ = N(N !)

1N , and N is the number of terms used in the approximation.

Proof: See Appendix D.

When ↵L = 2, the expression in Theorem 5 can be further simplified as follows.

Corollary 5.1: When ↵L = 2, the SINR coverage probability approximately equals

Pc(T ) ⇡ ⇢e�⇢

NX

`=1

(�1)

`+1

✓N

`

◆Z 1

0

4Y

k=1

e

⇢b

k

(

e�`⌘T a

k

t�te�`⌘T a

k

)

✓1� e

�`µ⌘T a

k

t

1� e

�`µ⌘T a

k

◆`⌘Tb

k

a

k

t

dt, (18)

where µ = e

0.577.

The results in Theorem 5 generally provide a close approximation of the SINR distribution

when enough terms are used, e.g. when N � 5, as will be shown in Section IV-D. More

importantly, we note that the expressions in Theorem 6 are very efficient to compute, as most

numerical tools support fast evaluation of the gamma function in (17), and (18) only requires a

simple integral over a finite interval. Besides, given the path loss exponent ↵L and the antenna

geometry ak

, bk

, Theorem 5 shows that the approximated SINR is only a function of the relative

density ⇢, which indicates the SIR distribution in a dense network is mostly determined on the

average number of LOS base station to a user.

C. Asymptotic Analysis in Ultra-Dense Networks

To obtain further insights into coverage in dense networks, we provide results on the asymptotic

SIR distribution when the relative density ⇢ becomes large. We use this distribution to answer

the following questions: (i) What is the asymptotic SIR distribution when the network becomes

extremely dense? (ii) Does increasing base station density always improve SIR in a mmWave

network?

First, we present the main asymptotic results as follows.

Theorem 6: In a dense network, when the LOS path loss exponent ↵L 2, the SIR converges

to zero in probability, as ⇢ ! 1. When ↵L > 2, the SIR distribution converges to a nonzero

equivalence SIR0, as ⇢ ! 1. The distribution of the asymptotic equivalent SIR0 is given in

Proposition 10 of [30], and for T > 1, it follows that P(SIR0 > T ) = ↵LT�2/↵L

2⇡ sin(2⇡/↵L).

Theorem 2 [Simplified SINR distribution in dense network]

⇢⇢

T. Bai and R. W. Heath Jr., “Coverage and rate analysis for millimeter wave cellular networks”, IEEE Trans. Wireless Commun, 2015 T. Bai and R. W. Heath Jr., “Coverage in dense millimeter wave cellular networks”, in Proc. of IEEE Asilomar, Pacific Grove, CA, Nov. 2013.

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16

5 10 15 20 25 30 35 400.2

0.3

0.4

0.5

0.6

0.7

0.8

0.9

1

SINR threshold in dB

SIN

R C

over

age

Prob

abili

ty

(M,m,θ)=(10 dB, −10 dB, 30°)(M,m,θ)=(20 dB, −10 dB, 30°)(M,m,θ)=(10 dB, −10dB, 45°)

Fig. 3: SINR coverage probability with different antenna

geometry. The average cell radius is rc = 100 meters. The

receiver beam pattern is fixed as G10dB,�10dB,90� .

50 100 150 200 250 3000

0.1

0.2

0.3

0.4

0.5

0.6

0.7

0.8

0.9

1

Avg. cell radius in meters

Asso

ciat

ion

Prob

abili

ty

LOS Association Prob.NLOS Association Prob.

Fig. 4: LOS association probability with density base

station densities.

E. Validation and Discussions

In this section, we provide numerical results to validate our analytical results and further

discuss their implications on system design. We assume the mmWave network is operated at 28

GHz, and the bandwidth assigned to each user is W = 100 MHz. The LOS and NLOS path

loss exponent are ↵L = 2 and ↵N = 4. The parameters of the Nakagami fading are NL = 3 and

NN = 2. We assume the LOS probability function is p(x) = e

��x, where 1/� = 141.4 meters.

For the ease of illustration, we denote the average cell radius as rc =p

1/⇡�. First, we simulate

the SINR coverage probability with different transmit antenna parameters. As shown in Fig. 3,

when the side lobe gain mt is fixed, better SINR performance is achieved by increasing main

lobe gain Mt and by decreasing the main lobe beamwidth ✓t, as indicated by the ordering results

in III-A.

Next, we compare network performance with different base station densities in Fig. 4. The

results show that the probability that a user is associated with a LOS base station increases as

the base station density grows, which also indicates the network performance will be mostly

determined by the distribution of LOS base stations in a sufficiently dense network, e.g. when

the average cell size is smaller than 100 meters in the simulation.

We also compare the SINR coverage probability with different base station densities in Fig.

5. The numerical results in Fig. 5 (a) show that our analytical results in Theorem 3 match

Coverage gain from large arrays

SINR coverage benefits from directional beamforming w/ large arraysLarger directivity improve SINR coverage by boosting signal power

Small beamwidth reduces the chance of strong interference

19

Gain from smaller beamwidth

Assume no RX beamformingSignal bandwidth: 500 MHzAvg. ISD: 200 mAvg. LOS range: =141 mCarrier frequency: 28GHzTx antenna input power: 30dBm

1/�

5

[2], we also remove the constraint that the LOS path loss exponent is 2, and extend the results

in [2] to general path loss exponents, in addition to providing derivations for all results, and new

simulation results.

This paper is organized as follows. We introduce the system model in Section II. We derive

expressions for the SINR and rate coverage in a general mmWave network in Section III. A

systematic approach is also proposed to approximate general LOS probability functions as a step

function to further simplify analysis. In Section IV, we apply the simplified system model to

analyze performance and examine asymptotic trends in dense mmWave networks, where outdoor

users observe more than one LOS base stations with high probability. Finally, conclusions and

suggestions for future work are provided in Section V.

II. SYSTEM MODEL

(a) System model for mmWave cellular networks

Mmθ

(b) Sectored model to approximate beamforming patterns.

Fig. 1: In (a), we illustrate the proposed system model for mmWave cellular networks. Blockages are modeled as a random

process of rectangles, while base stations are assumed to be distributed as a Poisson point process on the plane. An outdoor

typical user is fixed at the origin, and the base stations can be categorized into three groups: indoor base stations, outdoor base

stations that is LOS to the typical user, and outdoor base station NLOS to the user. Directional beamforming is performed at

both base stations and mobile stations to exploit directivity gains. In (b), we illustrate the sectored antenna model G

M,m,✓

,

which is used to approximate the beamforming patterns.

In this section, we introduce our system model for evaluating the performance of a mmWave

network. We focus on the downlink coverage and rate performance experienced by an outdoor

user, as illustrated in Fig. 1(a). We make the following assumptions when formulating the system

model.

Gain from large directivity gain

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

SIR or SINR in dB-10 -5 0 5 10 15

CC

DF

0.6

0.65

0.7

0.75

0.8

0.85

0.9

0.95

1

SINR: ISD=200 mSIR: ISD=200 mSINR: ISD=300 mSIR: ISD=300 mSINR: ISD=400 mSIR: ISD=400 m

Coverage w/ different BS densities

SINR distribution sensitive to BS densitySINR not invariant with BS density due to LOS/NLOS links and noise power

From noise-limited to interference-limited when increasing BS density

Good coverage achieved when BSs are sufficiently dense20

Carrier freq. : 28 GHzSignal Bandwidth: 500 MHzTx power: 30 dBmTx directivity gain: 20 dB*Tx beamwidth: 30 degree*Rx directivity gain: 10 dBRx beamwidth: 90 degreeLOS probability:Avg. LOS range: =200 mISD: average inter-site distance

p(r) = e��r

1/�

Noise-limited due to insufficient link budget

Interference-limited as SINR converges to SIR

* Beamforming parameter @ 28 GHz from: Z. Pi and F. Khan, "A millimeter-wave massive MIMO system for next generation mobile broadband," In proc. of Asilomar, Nov. 2012

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(c) 2015 Robert W. Heath Jr.

SINR in dB-10 -5 0 5 10 15 20 25 30 35 40

CC

DF

0

0.1

0.2

0.3

0.4

0.5

0.6

0.7

0.8

0.9

1

2 GHz (ISD=500 m)

28 GHz (ISD=150 m)

28 GHz (ISD=400 m)

73 GHz (ISD=150 m)

73 GHz (ISD=400 m)

SINR coverage comparison

21

2 GHz parameters:Signal bandwidth: 50 MHzISD: 500 mTX power: 46 dBm4X4 MIMO with ZF receiver

28 GHz parameters:Signal bandwidth: 500 MHzTX power: 30 dBm8-by-8 UPAs at BSs4-by-4 UPAs at MSsEach with 4 RF chains

Building statistics: LOS range: 70 m(NYU measurement)

73 GHz parameters:Signal bandwidth: 2 GHzTX power: 30 dBm20-by-20 at BSs5-by-5 at MssUsing analog beamforming only(Same aperture size as 28 GHz)

Comparison of downlink SINR Perfect CSI at TX and RX

Due to larger noise power @ 73 GHz

Gain from smaller beamwidth @ 73 GHz

[1] M. K. Samimi and T. S. Rappaport, “ Ultra-wideband statistical channel model for non-line-of-sight millimeter-wave urban channels”, Gloabalcomm 2014.

28 GHz strategy:Beamforming @LOS2 streams enabled by polarization

Mode adaptation @ NLOSOptimize # of streamsNLOS channel model from [1]No polarization

73 GHz strategy:Beamforming w/ 1 stream

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Results on rate

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(c) 2015 Robert W. Heath Jr.

Rate in Mpbs102 103 104

CC

DF

0

0.1

0.2

0.3

0.4

0.5

0.6

0.7

0.8

0.9

1

28 GHz (ISD=150 m)28 GHz (ISD= 400 m)73 GHz (ISD=150 m)73 GHz (ISD=400 m)2 GHz (ISD=500 m)

Rate coverage comparison

23

2 GHz parameters:Signal bandwidth: 50 MHzISD: 500 mTX power: 46 dBm4X4 MIMO with ZF receiver28 GHz parameters:Signal bandwidth: 500 MHzTX power: 30 dBmUsing hybrid beamforming:8-by-8 UPAs at BSs2-by-2 UPAs at MSsEach with 4 RF chains

Building statistics: LOS range: 70 m(NYU measurement)

73 GHz parameters:Signal bandwidth: 2 GHzTX power: 30 dBmUsing analog beamforming:20-by-20 at BSs5-by-5 at MSs(Same aperture size as 28 GHz)

Comparison of per user rate

Rate computation:5 dB gap from ShannonClipping not shown in the plot

Gain from larger BW

Gain from dense BS deployment

Gain over conventional cellular system

28 GHz strategy:Beamforming @LOS2 streams enabled by polarization

Mode adaptation @ NLOSOptimize # of streamsNLOS channel model from [1]No polarization

73 GHz strategy:Beamforming w/ 1 stream

[1] M. K. Samimi and T. S. Rappaport, “ Ultra-wideband statistical channel model for non-line-of-sight millimeter-wave urban channels”, Gloabalcomm 2014.

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(c) 2015 Robert W. Heath Jr.

Average rate comparison

24

scenario 5% rate (Mbps)

avg rate (Mbps)

2 GHz with 1TX 1RX 1.3 68

2 GHz with 4TX 4RX 13 149

28 GHz with sparse BSs(ISD=400 m) 4.7 1560

28 GHz with dense BSs(ISD=150 m) 500 8300

73 GHz with sparse BSs(ISD=400 m) 8.2 4200

73 GHz with dense BSs(ISD=150 m) 830 14500

2 GHz parameters:Signal bandwidth: 50 MHzISD: 500 mTX power: 46 dBmMIMO with ZF receiver28 GHz parameters:Signal bandwidth: 500 MHzTX power: 30 dBmUsing hybrid beamforming:8-by-8 UPAs at BSs2-by-2 UPAs at MSsEach with 4 RF chains

Rate computation:5 dB gap from ShannonSINR clipped by 30 dB

Downlink rate at a typical outdoor user

More rate comparison see: Tianyang Bai, Ahmed Alkhateeb, and R. W. Heath, Jr., ``Coverage and Capacity of Millimeter Wave Cellular Networks," IEEE Communications Magazine, Sept. 2014.

Building statistics: LOS range: 70 m(NYU measurement)

73 GHz parameters:Signal bandwidth: 2 GHzTX power: 30 dBmUsing analog beamforming:20-by-20 at BSs5-by-5 at MSs(Same aperture size as 28 GHz)

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Conclusions

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Going Forward with mmWaveGood rates and coverage can be achieved in dense mmWave networks

Mmwave is a small cell solution

Will magnify gains of densification

Many opportunities for further researchAnalog beamforming algorithms & hybrid beamforming

Channel estimation, exploiting sparsity, incorporating robustness

Multi-user beamforming algorithms and analysis

Microwave-overlaid mmWave systems

Going away from cells to a more ad hoc configuration

Incorporating mobility

26

questions?

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Select publications (1/4)Performance analysis of mmWave cellular networks [J1,J2, C1,C2]

[J1] T. Bai and R. W. Heath Jr., “Coverage and rate analysis for millimeter wave cellular networks”, IEEE Trans. Wireless Commun., Feb. 2015In [J1], we proposed a stochastic geometry network model that incorporated key features of mmWave cellular systems, including directional beamforming and blockage effects. The downlink rate and SINR distributions was then investigated based on the network model. Our analyses showed that mmWave performance is much sensitive to the density of base stations: a denser base station deployment is required to achieve comparable SINR coverage to the conventional cellular networks; the comparable SINR translates to a higher achievable rate, due to the larger bandwidth assumed at mmWave.

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Select publications (2/4)[J2] T. Bai, A. Alkhateeb and R. W. Heath Jr., “Coverage and capacity in millimeter wave cellular networks”, IEEE Commun. Mag., Sep. 2014.In [J2], we showed that dense mmWave networks can achieve comparable coverage and significantly higher data rates than the conventional networks. Moreover, sum rate gains can be achieved using more advanced beamforming techniques that allow multiuser transmission. The insights are derived using the framework proposed in [J1].[C1] T. Bai and R. W. Heath Jr., “Coverage in dense millimeter wave cellular networks”, in Proc. of IEEE Asilomar, Pacific Grove, CA, Nov. 2013.We introduced a simplified LOS-ball network model for dense mmWave network analysis. We showed that the performance of dense mmWave networks is largely determined by the average number of LOS base stations that a typical user observes. (Related results also reported in [J1].)

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Select publications (3/4)[C2] T. Bai and R. W. Heath Jr., “Analysis of self-body blocking effects in millimeter wave cellular networks”, in Proc. of IEEE Asilomar, Pacific Grove, CA, Nov. 2014.We developed a cone-blocking model to characterize the blocking effect from cellphone users’ bodies with potential position changes; as human bodies can block mmWave signals causing 20-40 dB attenuation. Based on the network model in [J1], we analyzed the impact of self-body blocking on the SINR coverage and rate under different base station association rules. The results showed that self-body blocking decreases the SINR coverage, and may cause 10% degradation in achievable rates with certain system parameters.

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WHAT STARTS HERE CHANGES THE WORLD(c) 2014 Robert W Heath Jr.

Select publications (4/4)Modeling building distributions w/ random shape theory [J3]

[J3] T. Bai, R. Vaze, and R. W. Heath Jr., “Analysis of blockage effects on urban cellular networks”, IEEE Trans. Wireless Commun., Sep. 2014. Leveraging concepts from random shape theory, we modeled the distributions of buildings in urban areas as rectangular Boolean schemes, where the certain of the buildings form a Poisson point process, and their sizes and orientations follow certain distributions. Based on the Boolean scheme model, we showed that the probability that a link is not blocked by any buildings decay exponentially with its length, which matches the LOS probability proposed in 3GPP standard. Furthermore, our analysis on system performance showed that SINR and rate performance in cellular networks can benefit from blockage effects, as buildings may block more interference that often comes from longer links.

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