The second partial derivatives with respect to the orientational parameters and are
where
= (1 + 3 | ||
+ δ_{y}^{2}δ_{z} + ⋅ | ||
+ δ_{z}^{2}δ_{y} + ⋅ | ||
+2δ_{y}δ_{z}⋅ + ⋅ | ||
+ (1 - 3 | ||
+ δ_{x}^{2}δ_{z} + ⋅ | ||
+ δ_{z}^{2}δ_{x} + ⋅ | ||
+2δ_{x}δ_{z}⋅ + ⋅ | ||
-2δ_{z}^{2}δ_{z} +3⋅ | ||
+ δ_{x}^{2}δ_{y} + ⋅ | ||
+ δ_{y}^{2}δ_{x} + ⋅ | ||
+2δ_{x}δ_{y}⋅ + ⋅ | . | (15.125) |
The second partial derivatives with respect to the orientational parameter and the geometric parameter τ_{m} are
The second partial derivatives with respect to the orientational parameter and the geometric parameter are
The second partial derivatives with respect to the orientational parameter and the geometric parameter are
where
= (1 - | ||
- (1 + | ||
+2 | . | (15.129) |
The second partial derivatives with respect to the geometric parameter τ_{m} twice are
The second partial derivatives with respect to the geometric parameters τ_{m} and are
The second partial derivatives with respect to the geometric parameters τ_{m} and are
The second partial derivatives with respect to the geometric parameter twice are
The second partial derivatives with respect to the geometric parameters and are
The second partial derivatives with respect to the geometric parameter twice are
where
= (6 | ||
+ (6 | ||
-2(6 | . | (15.136) |
The relax user manual (PDF), created 2024-06-08.