update docs

hugo/content/ref/sample/particle/ff/hard/pyramid4.md

@@ -32,13 +32,13 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class [Pyramid4]({{% url-src %}}/Sample/HardParticle/Polyhedra.h) inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Form factor computation is based on the generic form factor of a polyhedron
 provided by {{% link-libformfactor %}}.
 
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{L^3\tan\alpha}{6}\Big[1-\Big(1-\dfrac{2H}{L\tan\alpha}\Big)^3\Big]. $$
 

hugo/content/ref/sample/particle/ff/hard/pyramid6.md

@@ -34,12 +34,12 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class [Pyramid6]({{% url-src %}}/Sample/HardParticle/Polyhedra.h) inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Form factor computation is based on the generic form factor of a polyhedron
 provided by {{% link-libformfactor %}}.
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{3}{4}R^3\tan\alpha\Big[1-\Big(1-\dfrac{2H}{\sqrt3R\tan\alpha}\Big)^3\Big]. $$
 

hugo/content/ref/sample/particle/ff/hard/sphere.md

@@ -26,7 +26,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "Sphere" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 
 Form factor is computed as
@@ -36,7 +36,7 @@ $$ F(\mathbf{q})=4\pi R^3 \exp(iq_z R) \dfrac{\sin(qR) - qR \cos(qR)}{(qR)^3} ,
 with the notation
 $$ q := \sqrt{q_x^2 + q_y^2+ q_z^2}. $$
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{4\pi}{3} R^3. $$
 

hugo/content/ref/sample/particle/ff/hard/spheroid.md

@@ -27,7 +27,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "Spheroid" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Form factor is computed as
 
@@ -35,7 +35,7 @@ $$ F(\mathbf{q})=4\pi R^2h \exp(iq_zh) \dfrac{\sin(s) - s \cos(s)\}{s^3} , $$
 with the notation
 $$ h:=H/2, \quad s := \sqrt{(Rq_x)^2 + (Rq_y)^2+ (hq_z)^2}. $$
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{2\pi}{3} R^2H. $$
 

hugo/content/ref/sample/particle/ff/hard/truncatedcube.md

@@ -32,12 +32,12 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class [TruncatedCube]({{% url-src %}}/Sample/HardParticle/Polyhedra.h) inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Form factor computation is based on the generic form factor of a polyhedron
 provided by {{% link-libformfactor %}}.
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V= L^3 - \dfrac{4}{3} t^3. $$
 

hugo/content/ref/sample/particle/ff/hard/truncatedsphere.md

@@ -32,7 +32,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "TruncatedSphere" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Computation involves numerical integration in vertical direction,
 
@@ -42,7 +42,7 @@ with the notation
 
 $$ q_{||} := \sqrt{q_x^2 + q_y^2}, \quad R_z:=\sqrt{R^2-z^2} $$
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{\pi}{3} \[ 3R(H^2-dh^2) + dh^3 -H^3 \]. $$
 

hugo/content/ref/sample/particle/ff/hard/truncatedspheroid.md

@@ -33,7 +33,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "TruncatedSpheroid" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Computation involves numerical integration in vertical direction,
 
@@ -43,7 +43,7 @@ with the notation
 
 $$ q_{||} := \sqrt{q_x^2 + q_y^2}, \quad R_z:=\sqrt{R^2-z^2/f_p^2} $$
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{\pi}{3f_p^2} \[ 3f_pR(H^2-dh^2) + dh^3 -H^3 \]. $$
 

hugo/content/ref/sample/particle/ff/ripples/bar.md

@@ -33,7 +33,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "Bar" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 
 Form factor is computed as
@@ -45,7 +45,7 @@ $$  f_\bot(q_y,q_z) = WH \space \exp\Big(iq_{z}\dfrac{H}{2}\Big) \space \text{si
 
 Corresponding factor $ f_\parallel(q_x) $ is chosen according to [longitudinal profile](/ref/sample/particle/ff/ripples/).
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$V=LWH.$$
 

hugo/content/ref/sample/particle/ff/ripples/cosine.md

@@ -31,7 +31,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "CosineRipple" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 Form factor is computed as
 
@@ -40,7 +40,7 @@ $$  F(\mathbf{q}) = f_\parallel(q_x) f_\bot(q_y,q_z), $$
 where $ f_\bot(q_y,q_z) $ is calculated numerically
 and $ f_\parallel(q_x) $ is chosen according to [longitudinal profile](/ref/sample/particle/ff/ripples/).
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{LWH}{2}. $$
 

hugo/content/ref/sample/particle/ff/ripples/sawtooth.md

@@ -36,7 +36,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/HardParticle" "SawtoothRipple" %}} inherits from the interface class
-{{% ref-class "Sample/Particle" "IFormFactor" %}}.
+{{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 
 Form factor is computed as
@@ -56,7 +56,7 @@ $$  \alpha_{+} = H q_z + \frac{q_y W}{2} + q_y d, \quad
 
 Corresponding factor $ f_\parallel(q_x) $ is chosen according to [longitudinal profile](/ref/sample/particle/ff/ripples/).
 
-Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormFactorBasicTest.cpp)
+Volume [has been validated]({{% url-src %}}/Tests/Unit/Sample/FormfactorBasicTest.cpp)
 against
 $$ V=\dfrac{LWH}{2}. $$
 

hugo/content/ref/sample/particle/ff/soft/fuzzysphere.md

@@ -23,7 +23,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/SoftParticle" "FuzzySphere" %}} inherits
-from the interface class {{% ref-class "Sample/Particle" "IFormFactor" %}}.
+from the interface class {{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 The form factor is computed as
 $$F(q)=F_{\rm sphere}(q) \exp(-\sigma^2 q^2 /2)$$

hugo/content/ref/sample/particle/ff/soft/gauss.md

@@ -23,7 +23,7 @@ As for any other [Form factor](/ref/sample/particle/ff).
 #### Implementation
 
 Class {{% ref-class "Sample/SoftParticle" "Gauss" %}} inherits
-from the interface class {{% ref-class "Sample/Particle" "IFormFactor" %}}.
+from the interface class {{% ref-class "Sample/Particle" "IFormfactor" %}}.
 
 The form factor is computed as
 $$F(q)=R^3 \exp\left(-|q|^2R^2/(4\pi)\right).$$