g-Vector Visualization

Coordinate system:
x – longitudinal, y – lateral, z – vertical (upwards positive).

Gravity: g = -9.81 m/s² (negative means downwards along z).
Each coefficient (x, y, z) multiplies g to form the acceleration vector:

a = (x · g, y · g, z · g)

Load Cases

Proof Load Case

Coefficients of g:

x ∈ { -5, 0, +5 }
y ∈ { -1, 0, +1 }
z ∈ { -1, +1, +3 }

Each Proof Load vector (red) is drawn from the origin to (x·g, y·g, z·g).

Figure Load Case

Coefficients of g:

x ∈ { -0.15, 0, +0.15 }
y ∈ { -0.15, 0, +0.15 }
z ∈ { 1−0.15, 1, 1+0.15 } = { 0.85, 1.00, 1.15 }

Each Figure Load vector (blue) is drawn from the origin to (x·g, y·g, z·g).

Legend

Proof Load vectors

Figure Load vectors

+X axis (longitudinal)

+Y axis (lateral)

+Z axis (vertical up)

All Load Cases (coefficients of g)

Every entry below represents one vector of the form a = (x·g, y·g, z·g) with g = -9.81 m/s². Values in the first three columns are pure coefficients (×g), so they remain dimensionless.

Proof Load共有 0 組

Figure Load共有 0 組

Total總計 0 組

Case	x (×g)	y (×g)	z (×g)	ax (m/s²)	ay (m/s²)	az (m/s²)
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