Name | Description | Category | Upload Date | Author | Score | Verified |
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Core Shell Cylinder | Definition cylinders is given by (Kline, 20_). The form factor is normalized The output of the 2D scattering intensity function for oriented core-shell by the particle volume. $$ I(q,\alp... | Cylinder | 08 Sep 2016 | sasview | 1 | |

Elliptical Cylinder | # pylint: disable=line-too-long Definition for 2D (orientated system) The angles $\theta$ and $\phi$ define the orientation of the axis of the cylinder. The angle $\Psi$ is defined as the ori... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Core Shell Bicelle Elliptical | Definition This model provides the form factor for an elliptical cylinder with a core-shell scattering length density profile. Thus this is a variation of the core-shell bicelle model, but wi... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Stacked Disks | Definition This model provides the form factor, $P(q)$, for stacked discs (tactoids) with a core/layer structure which is constructed itself as $P(q) S(Q)$ multiplying a $P(q)$ for individual... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Flexible Cylinder Elliptical | This model calculates the form factor for a flexible cylinder with an elliptical cross section and a uniform scattering length density. The non-negligible diameter of the cylinder is included by ac... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Pearl Necklace | This model provides the form factor for a pearl necklace composed of two elements: *N* pearls (homogeneous spheres of radius *R*) freely jointed by *M* rods (like strings - with a total mass *Mw* =... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Hollow Cylinder | This model provides the form factor, $P(q)$, for a monodisperse hollow right angle circular cylinder (rigid tube) where the form factor is normalized by the volume of the tube (i.e. not by the exte... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Barbell | Definition Calculates the scattering from a barbell-shaped cylinder. Like `capped-cylinder`, this is a sphereocylinder with spherical end caps that have a radius larger than that of the cyli... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Capped Cylinder | Definitions Calculates the scattering from a cylinder with spherical section end-caps. Like `barbell`, this is a sphereocylinder with end caps that have a radius larger than that of the cylin... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Core Shell Bicelle | Definition This model provides the form factor for a circular cylinder with a core-shell scattering length density profile. Thus this is a variation of a core-shell cylinder or disc where the... | Cylinder | 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 | |

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 | |

Flexible Cylinder | This model provides the form factor, $P(q)$, for a flexible cylinder where the form factor is normalized by the volume of the cylinder. **Inter-cylinder interactions are NOT provided for.** $$ ... | Cylinder | 07 Sep 2017 | sasview | 0 | |

Pringle-Schmidt Helices | This is the Pringle-Schmidt equation for fitting the helical form factor of an infinitely long helix formed by two helical tapes wrapped around each other at the angle $\phi$. $$I(q) = \frac{\pi... | Cylinder | 05 Jan 2017 | tim.snow | 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 |

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