Core Shell Bicelle Elliptical Belt Rough |
Definition
This model provides the form factor for an elliptical cylinder with a core-shell scattering length density profile [#Onsager1949]_. Thus this is a variation of the core-shell bicel... |
Cylinder |
08 Sep 2018 |
sasview |
0 |
|
Core-Chain-Chain (CCC) Model |
This form factor describes scattering from spherical cores (nanoparticle, micellar, etc.) that have chains coming off normal from their surface. In the case of
the Core-Chain-Chain (CCC) Model, th... |
Sphere |
23 Aug 2018 |
mjahore |
0 |
|
Star Polymer w/ Excluded Volume |
This model describes scattering from a star-branched polymer where the arms of the polymer may have excluded volume, i.e., they need not be Gaussian chains.
Under this model, the form factor of ... |
Shape-Independent |
22 Aug 2018 |
mjahore |
0 |
|
Casein Micelle Bouchoux |
This model comprises three populations of polydisperse hard spheres,
corresponding to, from the largest to smallest size:
Level0 - The casein micelle, around 100 nm in diameter.
Level1 - Hard r... |
Sphere |
03 Aug 2018 |
jaredraynes |
0 |
|
AJJ Test 1 |
This is a file upload test |
Other |
03 Apr 2018 |
ajj |
0 |
|
Linux_Testing_Model |
This model is just to make sure that we can upload models from linux. This needs to be deleted shortly |
Structure Factor |
06 Mar 2018 |
adam.washington |
0 |
|
test name |
blabla |
Other |
28 Feb 2018 |
celinedurniak |
0 |
|
Four layer neutron reflectivity |
Calculates specular reflectivity for upto 4 slab-like layers on a substrate. Follows Parratt formulism[1]:
\[
R_n=\frac{r_{n,n+1}+R_{n+1}\exp{2id_{n+1}k_{z,n+1}}}{1+r_{n.n+1}R_{n+1}... |
Other |
15 Dec 2017 |
simonm |
0 |
|
coreshellmicrogel (SASfit) |
This file has been automatically generated by sasfit_convert and manually edited by Wojciech Potrzebowski, ESS on 2017-12-07.
The model calculates an empirical functional form for SAS data chara... |
Sphere |
07 Dec 2017 |
wojciechpotrzebowski |
0 |
|
broad-peak (SASfit) |
This file has been automatically generated by sasfit_convert and manually edited by Wojciech Potrzebowski, ESS on 2017-12-05.
The model calculates an empirical functional form for SAS data chara... |
Shape-Independent |
07 Dec 2017 |
wojciechpotrzebowski |
0 |
|
nanodisc_simple |
This is a simple model that loads the built-in "core_shell_bicelle" model and re-defines its fit parameters in molecular terms. For example, you would specify the number of lipids, number of belt p... |
Cylinder |
04 Dec 2017 |
tecleveland |
0 |
|
Bcc Paracrystal |
Definition
Calculates the scattering from a **body-centered cubic lattice** with paracrystalline distortion. Thermal vibrations are considered to be negligible, and the size of the paracrysta... |
Paracrystal |
07 Sep 2017 |
sasview |
0 |
|
Line |
This model calculates intensity using simple linear function
Definition
The scattering intensity $I(q)$ is calculated as
$$ I(q) = \text{scale} (A + B \cdot q) + \text{background}
$$
... |
Shape-Independent |
07 Sep 2017 |
sasview |
0 |
|
Parallelepiped |
# parallelepiped model # Note: model title and parameter table are inserted automatically Definition
This model calculates the scattering from a rectangular solid (`parallelepiped-image`). If... |
Parallelepiped |
07 Sep 2017 |
sasview |
0 |
|
Guinier |
Definition
This model fits the Guinier function
$$ I(q) = \text{scale} \cdot \exp{\left[ \frac{-Q^2 R_g^2 }{3} \right]} + \text{background}
$$
to the data directly without any need for l... |
Shape-Independent |
07 Sep 2017 |
sasview |
0 |
|
Cylinder |
# cylinder model # Note: model title and parameter table are inserted automatically
For information about polarised and magnetic scattering, see the `magnetism` documentation.
Definition
... |
Cylinder |
07 Sep 2017 |
sasview |
0 |
|
Two Power Law |
Definition
The scattering intensity $I(q)$ is calculated as
$$ I(q) = \begin{cases} A q^{-m1} + \text{background} & q <= q_c \\ C q^{-m2} + \text{background} & q > q_c \end{cases}
$$
whe... |
Shape-Independent |
07 Sep 2017 |
sasview |
0 |
|
Pringle |
Definition
The form factor for this bent disc is essentially that of a hyperbolic paraboloid and calculated as
$$ P(q) = (\Delta \rho )^2 V \int^{\pi/2}_0 d\psi \sin{\psi} sinc^2 \left( \... |
Cylinder |
07 Sep 2017 |
sasview |
0 |
|
Linear Pearls |
This model provides the form factor for $N$ spherical pearls of radius $R$ linearly joined by short strings (or segment length or edge separation) $l$ $(= A - 2R)$. $A$ is the center-to-center pear... |
Sphere |
07 Sep 2017 |
sasview |
0 |
|
Polymer Micelle |
This model provides the form factor, $P(q)$, for a micelle with a spherical core and Gaussian polymer chains attached to the surface, thus may be applied to block copolymer micelles. To work wel... |
Sphere |
07 Sep 2017 |
sasview |
0 |
|