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Visit www.macomtech.com for additional data sheets and product information.
M/A-COM Technology Solutions Inc. and its affiliates reserve the right to make
changes to the product(s) or information contained herein without notice.
3
Up Converter
17.0-34.0 GHz
XU1010-QH
ADVANCED: Data Sheets contain information regarding a product M/A-COM Technology Solutions
is considering for development. Performance is based on target specifications, simulated results,
and/or prototype measurements. Commitment to develop is not guaranteed.
PRELIMINARY: Data Sheets contain information regarding a product M/A-COM Technology
Solutions has under development. Performance is based on engineering tests. Specifications are
typical. Mechanical outline has been fixed. Engineering samples and/or test data may be available.
Commitment to produce in volume is not guaranteed.
Rev. V2
Typical Performance Curves
-20
-15
-10
-5
0
5
10
15
20
25
30
14 16 18 20 22 24 26 28 30 32 34 36 38
Loss, V D 2 (V)=4 .5, VG 2V G3 (V) =-0.8
Loss, V D 2 (V)=4 .5, VG 2V G3 (V) =-0.7
Loss, V D 2 (V)=4 .5, VG 2V G3 (V) =-0.6
Loss, VD 2 ( V)=5, VG2 VG 3 ( V )=-0. 8
Loss, VD2 (V) =5 , VG2 VG 3 (V)=-0 . 7
Loss, VD 2 ( V)=5, VG2VG 3 (V )=-0. 6
Loss, VD 2 ( V )=5.5, V G 2V G3 (V ) =-0.8
Loss, V D 2 (V)=5 .5, VG 2V G3 (V) =-0.7
Loss, VD 2 ( V )=5.5, V G 2V G3 (V ) =-0.6
II P3, VD 2 ( V) = 4.5 , VG 2 V G 3 ( V)= -0. 8
II P3, VD 2 ( V) = 4.5 , VG 2 V G 3 ( V)= -0. 7
II P3, VD 2 ( V) = 4.5 , VG 2 V G 3 ( V)= -0. 6
IIP3, VD 2 ( V)=5, VG 2VG 3 (V)=-0 .8
II P3, VD 2 ( V )= 5, VG 2V G 3 (V) =-0 .7
II P3, VD 2 ( V) = 5, V G 2V G 3 (V ) =-0 .6
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 8
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 7
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 6
VD1 = 5 V, ID1 = 140 mA, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V
IIP3
Loss
-20
-15
-10
-5
0
5
10
15
20
25
30
14 16 18 20 22 24 26 28 30 32 34 36 38
L oss , V D2 (V )=4 .5, VG 2V G3 (V) =- 0.8
L oss , V D2 (V )=4 .5, VG 2V G3 (V) =- 0.7
L oss , V D2 (V )=4 .5, VG 2V G3 (V) =- 0.6
Loss, VD 2 ( V )=5, VG2VG3 (V)= -0 .8
Loss, VD 2 (V)=5 , VG2VG 3 ( V)=-0 . 7
Loss, VD 2 ( V )=5, VG2 V G 3 ( V )=-0. 6
L oss , V D2 (V )=5 .5, VG 2V G3 (V )= -0. 8
L oss , V D2 (V )=5 .5, VG 2V G3 (V) =- 0.7
L oss , V D2 (V )=5 .5, VG 2V G3 (V )= -0. 6
II P3, VD 2 ( V) = 4.5 , VG 2 V G 3 ( V)= -0. 8
II P3, VD 2 ( V) = 4.5 , VG 2 V G 3 ( V)= -0. 7
II P3, VD 2 ( V )= 4.5 , V G 2V G 3 ( V)= - 0.6
II P3, VD 2 ( V) = 5, V G 2V G 3 (V)= -0 .8
II P3, VD 2 ( V )= 5, VG 2VG 3 (V )= -0 .7
II P3, VD 2 ( V) = 5, V G 2V G 3 (V)= -0 .6
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 8
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 7
II P3, VD 2 ( V) = 5.5 , VG 2 V G 3 ( V)= -0. 6
VD1 = 5 V, ID1 = 140 mA, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V
IIP3
Loss
-20
-15
-10
-5
0
5
10
15
20
25
30
35
60 80 100 120 140 160 180 200
IIP3 , R F =16 , V D 1 (V) =4 .5
IIP3 , R F =16 , V D 1 (V) =5
II P3 , R F =16 , V D 1 (V)= 5 .5
IIP3 , R F =18 , V D 1 (V) =4 .5
II P3 , R F =18 , V D1 (V )= 5
IIP3 , R F =18 , V D 1 (V) =5 .5
IIP3 , R F =20 , V D 1 (V) =4 .5
II P3 , R F =20 , V D 1 (V)= 5
IIP3 , R F =20 , V D 1 (V) =5 .5
II P3 , R F =22 , V D 1 (V)= 4 .5
IIP3 , R F =22 , V D 1 (V) =5
II P3 , R F =22 , V D 1 (V)= 5 .5
II P3 , R F =24 , V D 1 (V)= 4 .5
IIP3 , R F =24 , V D 1 (V) =5
II P3 , R F =24 , V D 1 (V)= 5 .5
IIP3 , R F =26 , V D 1 (V) =4 .5
II P3 , R F =26 , V D 1 (V)= 5
IIP3 , R F =26 , V D 1 (V) =5 .5
II P3 , R F =28 , VD 1 (V) =4 .5
II P3 , R F =28 , V D 1 (V)= 5
IIP3 , R F =28 , V D 1 (V) =5 .5
II P3 , R F =30 , V D 1 (V)= 4 .5
IIP3 , R F =30 , V D 1 (V) =5
IIP3 , R F =30 , V D 1 (V) =5 .5
IIP3 , R F =32 , V D 1 (V) =4 .5
IIP3 , R F =32 , V D 1 (V) =5
II P3 , R F =32 , V D1 (V )= 5.5
IIP3 , R F =34 , V D 1 (V) =4 .5
II P3 , R F =34 , V D 1 (V)= 5
IIP3 , R F =34 , V D 1 (V) =5 .5
IIP3
Loss
VD1 = 4.5, 5 & 5.5 V, ID1 swept, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V
-20
-15
-10
-5
0
5
10
15
20
25
30
35
60 80 100 120 140 160 180 200
IIP3 , R F =16 , V D 1 (V) =4 .5
IIP3 , R F =16 , V D 1 (V) =5
IIP3 , R F=16, VD1 (V)=5 .5
IIP3 , R F =18 , V D 1 (V) =4 .5
IIP3 , R F =18 , V D 1 (V) =5
IIP3 , R F =18 , V D 1 (V) =5 .5
IIP3 , R F =20 , V D 1 (V) =4 .5
IIP3 , R F=20, VD1 (V)=5
IIP3 , R F =20 , V D 1 (V) =5 .5
IIP3 , R F=22, VD1 (V)=4 .5
IIP3 , R F =22 , V D 1 (V) =5
IIP3 , R F=22, VD1 (V)=5 .5
IIP3 , R F=24, VD1 (V)=4 .5
IIP3 , R F =24 , V D 1 (V) =5
IIP3 , R F=24, VD1 (V)=5 .5
IIP3 , R F =26 , V D 1 (V) =4 .5
IIP3 , R F=26, VD1 (V)=5
IIP3 , R F =26 , V D 1 (V) =5 .5
IIP3 , R F =28 , V D 1 (V) =4 .5
IIP3 , R F=28, VD1 (V)=5
IIP3 , R F =28 , V D 1 (V) =5 .5
IIP3 , R F=30, VD1 (V)=4 .5
IIP3 , R F =30 , V D 1 (V) =5
IIP3 , R F =30 , V D 1 (V) =5 .5
IIP3 , R F =32 , V D 1 (V) =4 .5
IIP3 , R F =32 , V D 1 (V) =5
IIP3 , R F=32, VD1 (V)=5 .5
IIP3 , R F =34 , V D 1 (V) =4 .5
IIP3 , R F=34, VD1 (V)=5
IIP3 , R F =34 , V D 1 (V) =5 .5
IIP3
Loss
VD1 = 4.5, 5 & 5.5 V, ID1 swept, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V
-60
-55
-50
-45
-40
-35
-30
-25
-20
-15
-10
-5
0
6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
1x LO , S id e=L S B, PL O ( dB m )= 0
1x LO , S id e=L S B, PL O ( dB m )= 2
1x LO , S id e=L S B, PL O ( dB m )= 4
1x LO , S id e =LS B, PL O ( dB m ) =5
1x LO , S id e=U S B , PL O (d Bm )= 0
1x LO , S id e=U S B , PL O (d Bm )= 2
1x LO , S id e=U S B , PL O (d Bm )= 4
1x LO , S id e=U S B , PL O (d Bm )= 5
VD1 = 5 V, ID1 = 140 mA, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V
-60
-55
-50
-45
-40
-35
-30
-25
-20
-15
-10
-5
0
12 14 16 18 20 22 24 26 28 30 32 34 36 38 40
2x LO , S id e =LS B, PL O ( dB m )= 0
2x LO , S id e =LS B, PL O ( dB m )= 2
2x LO , S id e =LS B, PL O ( dB m )= 4
2x LO , S id e =LS B, PL O (dBm ) =5
2xLO , Sid e =USB , P L O (d Bm) = 0
2xLO , Sid e =USB , P L O (d Bm) = 2
2xLO , Sid e =USB , P L O (d Bm) = 4
2xLO , Sid e =USB , P L O (d Bm) = 5
VD1 = 5 V, ID1 = 140 mA, VD2 = 5 V, VG2VG3 = - 0.8 V, VSS = - 5 V