N.2 Test conditions and angle definitions

38.521-23GPPNRPart 2: Range 2 StandaloneRadio transmission and receptionRelease 17TSUser Equipment (UE) conformance specification

Tables N.2-1 through N.2-3 below provides the test conditions and angle definitions for three permitted device alignment for smartphones and tablets for the default test condition, DUT orientation 1, and two different options for each permitted device alignment to re-position the device for DUT Orientation 2 as outlined in Figures N.2-1 and N.2-3.

Table N.2-1: Test conditions and angle definitions for smartphones and tablets for Alignment Option 1

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space DUT Orientation 1 (default)

α = 0º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = 180º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 0º;
β = 180º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Table N.2-2: Test conditions and angle definitions for smartphones and tablets for Alignment Option 2

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation 1 (default)

α = 0º;
β = -90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = 180º;
β = 90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 0º;
β = 90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Table N.2-3: Test conditions and angle definitions for smartphones and tablets for Alignment Option 3

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation 1 (default)

α = 90º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = -90º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 90º;
β = 180º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Table N.2-4 below provides the test conditions and angle definitions for the permitted device alignment for laptops for the default test condition, DUT orientation 1, and two different options for each permitted device alignment to re-position the device for DUT Orientation 2 as outlined in Figures N.3-1 and N.3-2. The display is open at a lid angle of 110º ± 5º, where lid angle is defined as the angle between the front of the display to the levelled base, and the full projected volume is centred inside the test volume.

Table N.2-4: Test conditions and angle definitions for laptops

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation (default)

α = 0º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = 180º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 0º;
β = 180º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Tables N.2-5 through N.2-7 below provides the test conditions and angle definitions for the three permitted device alignment options for Fixed Wireless Access (FWA) for the default test condition, DUT orientation 1, and two different options for each permitted device alignment to re-position the device for DUT Orientation 2 as outlined in Figures N.3-1 and N.3-2. Due to changes in DUT orientations α, β, and γ for the alignment options for FWA proposed in Tables N.2-6 through N.2-7 when compared to those in Tables N.2-2 through N.2-3, new alignment options, i.e., Options 4 and 5, were introduced.

Table N.2-5: Test conditions and angle definitions for FWA for Alignment Option 1

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation 1 (default)

α = 0º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = 180º;
β = 0º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 0º;
β = 180º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Table N.2-6: Test conditions and angle definitions for FWA for Alignment Option 4

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation 1 (default)

α = 90º;
β = 0º;
γ = 90º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = -90º;
β = 0º;
γ = -90º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = -90º;
β = 0º;
γ = 90º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

Table N.2-7: Test conditions and angle definitions for FWA for Alignment Option 5

Test condition

DUT
orientation

Link
angle

Measurement
angle

Diagram

Free space

DUT Orientation 1 (default)

α = 0º;
β = 90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 1

(based on re-positioning approach)

α = 180º;
β = -90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

Free space

DUT Orientation 2 – Option 2

(based on re-positioning approach)

α = 0º;
β = -90º;
γ = 0º

θLink;
ϕLink

with polarization reference

PolLink = θ or
ϕ

θMeas;
ϕMeas

with polarization reference
PolMeas = θ or
ϕ

NOTE 1: A polarization reference, as defined in relation to the reference coordinate system in N.1-1, is maintained for each signal angle, link or interferer angle, and measurement angle.

NOTE 2: The combination of rotations is captured by matrix M=Rz()•Ry()•Rx()

For each UE requirement and test case, each of the parameters in Table N.2-1 through N.2-7 need to be recorded, such that DUT positioning, DUT beam direction, and angles of the signal, link/interferer, and measurement are specified in terms of the fixed coordinate system.

Due to the non-commutative nature of rotations, the order of rotations is important and needs to be defined when multiple DUT orientations are tested.

The rotations around the x, y, and z axes can be defined with the following rotation matrices

and

.

with the respective angles of rotation,  and

Additionally, any translation of the DUT can be defined with the translation matrix

with offsets tx, ty, tz in x, y, and z, respectively and with

The combination of rotations and translation is captured by the multiplication of rotation and translation matrices.

For instance, the matrix M

describes an initial rotation of the DUT around the x axis with angle α, a subsequent rotation around the y axis with angle β, and a final rotation around the z axis with angle γ. After those rotations, the DUT is translated by tx, ty, tz in x, y, and z, respectively.