OFDM-MIMO Implementation in Line of Sight Microwave for LogTel

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OFDM-MIMO implementation in Line Of Sight microwave/millimeter wave link Baruch Cyzs [email protected]

Transcript of OFDM-MIMO Implementation in Line of Sight Microwave for LogTel

Page 1: OFDM-MIMO Implementation in Line of Sight Microwave for LogTel

OFDM-MIMO implementation in Line Of Sight microwave/millimeter wave link

Baruch [email protected]

Page 2: OFDM-MIMO Implementation in Line of Sight Microwave for LogTel

Introduction

• Implementation of OFDM-MIMO in line of sight microwave link

• Description of hardware prototype of mm wave PTP microwave that employs OFDM-MIMO.

• Important Implementation issues in microwave link that employs OFDM-MIMO

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The MIMO Spatial multiplexing implementation

• The MIMO spatial implementation exploits random independent and identical distributed (iid) channel.

• The orthogonality of the channel is usually achieved by existing of reach scattering.

• Spatial multiplexing suffer degradation in its performance if significant direct path (LOS) exists in the Rician channel.

• LOS microwave link cannot implement MIMO since it relies mainly on strong LOS component

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The Spatial Multiplexing principles in LOS link

• The receiver antenna array is located in the near field zone of the transmitter antenna array.

• The spherical wave front from each transmitter antenna causes phase difference at the receiver antennas.

• LOS Spatial Multiplexing exploits this phase difference to grant orthogonality to the link channel for implementation of spatial multiplexing.

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The Near Field multiplexing

• The receiving array is located in the near field of the transmitting array.

• Since the wave front is not planar there is phase gradient upon the receiving array.

• If the phase gradient is set to certain predetermined value the link channel becomes orthogonal.

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Geometry orthogonalization

‘R

R

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Linear antenna array requirement full rank condition

d‘R

R

d‘R

R

Phase difference between R and R’:360º/(2*n) in optimal orthogonal condition

n antennas

1 42opt

nRd

n

RnR

ndopt

412

n

R

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Basic Block diagram - dual antenna arrays

V21

V12

V22

V11 U11

U21

U12

U22

x1’

x2’

y1’

y2’

H11

H22

H21

H12

x1

x2y2

y1

Tx Beam former

Diversity Gain

Rx Beam former

SeparationChannel

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Singular Value Decomposition

y’

1

2

3

1

2

3

z’

zUxVyU

zxVUy

zHxy

domainfrequncy

tztxthty

domaintime

HHH

H

)()(*)()(

X’

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The de-multiplexing process

3

2

1

3

2

1

3

2

1

3

2

1

'

'

'

'

'

'

'

'

'

z

z

z

x

x

x

y

y

y

Noise statistics has not changed (unitary rotation)Singular values represent virtual gain

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TeraWave gallery

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Test site in France

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