11.2.2. Core Topology Objects — MDAnalysis.core.topologyobjects¶
The building blocks for MDAnalysis’ description of topology
- 
class MDAnalysis.core.topologyobjects.Angle(ix, universe, type=None, guessed=False, order=None)[source]¶
- An angle between three - Atominstances. Atom 2 is the apex of the angle- New in version 0.8. - Changed in version 0.9.0: Now a subclass of - TopologyObject; now uses- __slots__and stores atoms in- atomsattribute- Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 - 
angle(pbc=True)[source]¶
- Returns the angle in degrees of this Angle. - Angle between atoms 0 and 2 with apex at 1: - 2 / / 1------0 - Note - The numerical precision is typically not better than 4 decimals (and is only tested to 3 decimals). - New in version 0.9.0. - Changed in version 0.17.0: Fixed angles close to 180 giving NaN - Changed in version 0.19.0: Added pbc keyword, default True 
 - 
value(pbc=True)¶
- Returns the angle in degrees of this Angle. - Angle between atoms 0 and 2 with apex at 1: - 2 / / 1------0 - Note - The numerical precision is typically not better than 4 decimals (and is only tested to 3 decimals). - New in version 0.9.0. - Changed in version 0.17.0: Fixed angles close to 180 giving NaN - Changed in version 0.19.0: Added pbc keyword, default True 
 
- 
class MDAnalysis.core.topologyobjects.Bond(ix, universe, type=None, guessed=False, order=None)[source]¶
- A bond between two - Atominstances.- Two - Bondinstances can be compared with the- ==and- !=operators. A bond is equal to another if the same atom numbers are connected and they have the same bond order. The ordering of the two atom numbers is ignored as is the fact that a bond was guessed.- The presence of a particular atom can also be queried: - >>> Atom in Bond - will return either - Trueor- False.- Changed in version 0.9.0: Now a subclass of - TopologyObject. Changed class to use- __slots__and stores atoms in- atomsattribute.- Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 - 
length(pbc=True)[source]¶
- Length of the bond. - Changed in version 0.11.0: Added pbc keyword - Changed in version 0.19.0: Changed default of pbc to True 
 - 
value(pbc=True)¶
- Length of the bond. - Changed in version 0.11.0: Added pbc keyword - Changed in version 0.19.0: Changed default of pbc to True 
 
- 
class MDAnalysis.core.topologyobjects.CMap(ix, universe, type=None, guessed=False, order=None)[source]¶
- Coupled-torsion correction map term between five - Atominstances.- New in version 1.0.0. - Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 
- 
class MDAnalysis.core.topologyobjects.Dihedral(ix, universe, type=None, guessed=False, order=None)[source]¶
- Dihedral (dihedral angle) between four - Atominstances.- The dihedral is defined as the angle between the planes formed by Atoms (1, 2, 3) and (2, 3, 4). - New in version 0.8. - Changed in version 0.9.0: Now a subclass of - TopologyObject; now uses- __slots__and stores atoms in- atomsattribute.- Changed in version 0.11.0: Renamed to Dihedral (was Torsion) - Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 - 
dihedral(pbc=True)[source]¶
- Calculate the dihedral angle in degrees. - Dihedral angle around axis connecting atoms 1 and 2 (i.e. the angle between the planes spanned by atoms (0,1,2) and (1,2,3)): - 3 | 1-----2 / 0 - Note - The numerical precision is typically not better than 4 decimals (and is only tested to 3 decimals). - New in version 0.9.0. - Changed in version 0.19.0: Added pbc keyword, default True 
 - 
value(pbc=True)¶
- Calculate the dihedral angle in degrees. - Dihedral angle around axis connecting atoms 1 and 2 (i.e. the angle between the planes spanned by atoms (0,1,2) and (1,2,3)): - 3 | 1-----2 / 0 - Note - The numerical precision is typically not better than 4 decimals (and is only tested to 3 decimals). - New in version 0.9.0. - Changed in version 0.19.0: Added pbc keyword, default True 
 
- 
class MDAnalysis.core.topologyobjects.ImproperDihedral(ix, universe, type=None, guessed=False, order=None)[source]¶
- Improper Dihedral (improper dihedral angle) between four - Atominstances.- MDAnalysis treats the improper dihedral angle as the angle between the planes formed by Atoms (1, 2, 3) and (2, 3, 4). - Warning - Definitions of Atom ordering in improper dihedrals can change. Check the definitions here against your software. - New in version 0.9.0. - Changed in version 0.11.0: Renamed to ImproperDihedral (was Improper_Torsion) - Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 
- 
class MDAnalysis.core.topologyobjects.TopologyDict(topologygroup)[source]¶
- A customised dictionary designed for sorting the bonds, angles and dihedrals present in a group of atoms. - Usage: - topologydict = TopologyDict(members) - TopologyDicts are also built lazily from a - TopologyGroup.topDictattribute.- The - TopologyDictcollects all the selected topology type from the atoms and categorises them according to the types of the atoms within. A- TopologyGroupcontaining all of a given bond type can be made by querying with the appropriate key. The keys to the- TopologyDictare a tuple of the atom types that the bond represents and can be viewed using the- keys()method.- For example, from a system containing pure ethanol - >>> td = u.bonds.topDict >>> td.keys() [('C', 'C'), ('C', 'H'), ('O', 'H'), ('C', 'O')] >>> td['C', 'O'] < TopologyGroup containing 912 bonds > - Note - The key for a bond is taken from the type attribute of the atoms. - Getting and setting types of bonds is done smartly, so a C-C-H angle is considered identical to a H-C-C angle. - Duplicate entries are automatically removed upon creation and combination of different Dicts. This means a bond between atoms 1 and 2 will only ever appear once in a dict despite both atoms 1 and 2 having the bond in their - bondattribute.- Two - TopologyDictinstances can be combined using addition and it will not create any duplicate bonds in the process.- Parameters: - members – A list of - TopologyObjectinstances- New in version 0.8. - Changed in version 0.9.0: Changed initialisation to use a list of - TopologyObjectinstances instead of list of atoms; now used from within- TopologyGroupinstead of accessed from- AtomGroup.
- 
class MDAnalysis.core.topologyobjects.TopologyGroup(bondidx, universe, btype=None, type=None, guessed=None, order=None)[source]¶
- A container for a groups of bonds. - All bonds of a certain types can be retrieved from within the - TopologyGroupby querying with a tuple of types:- tg2 = tg.select_bonds([key]) - Where key describes the desired bond as a tuple of the involved - Atomtypes, as defined by the .type Atom attribute). A list of available keys can be displayed using the- types()method.- Alternatively, all the bonds which are in a given - AtomGroupcan be extracted using- atomgroup_intersection():- tg2 = tg.atomgroup_intersection(ag) - This allows the keyword strict to be given, which forces all members of all bonds to be inside the AtomGroup passed to it. - Finally, a TopologyGroup can be sliced similarly to AtomGroups: - tg2 = tg[5:10] - The - bonds(),- angles()and- dihedrals()methods offer a “shortcut” to the Cython distance calculation functions in- MDAnalysis.lib.distances.- TopologyGroups can be combined with TopologyGroups of the same bond type (ie can combine two angle containing TopologyGroups). - New in version 0.8. - Changed in version 0.9.0: Overhauled completely: (1) Added internal - TopologyDictaccessible by the- topDictattribute. (2)- selectBonds()allows the- topDictto be queried with tuple of types. (3) Added- atomgroup_intersection()to allow bonds which are in a given- AtomGroupto be retrieved.- Changed in version 0.10.0: Added - from_indices()constructor, allowing class to be created from indices. Can now create empty Group. Renamed- dump_contents()to- to_indices()- Changed in version 0.11.0: Added values method to return the size of each object in this group Deprecated selectBonds method in favour of select_bonds - Changed in version 0.19.0: Empty TopologyGroup now returns correctly shaped empty array via indices property and to_indices() - 
angles(result=None, pbc=False)[source]¶
- Calculates the angle in radians formed between a bond between atoms 1 and 2 and a bond between atoms 2 & 3 - Parameters: - result (array_like) – allows a predefined results array to be used, note that this will be overwritten
- pbc (bool) – apply periodic boundary conditions when calculating angles
[False] this is important when connecting vectors between atoms might require minimum image convention
 - Returns: - angles (ndarray)
- .. versionchanged :: 0.9.0 – Added pbc option (default False)
 
 - 
atom1¶
- The first atom in each TopologyObject in this Group 
 - 
atom2¶
- The second atom in each TopologyObject in this Group 
 - 
atom3¶
- The third atom in each TopologyObject in this Group 
 - 
atom4¶
- The fourth atom in each TopologyObject in this Group 
 - 
atomgroup_intersection(ag, **kwargs)[source]¶
- Retrieve all bonds from within this TopologyGroup that are within the AtomGroup which is passed. - Parameters: - New in version 0.9.0. 
 - 
bonds(pbc=False, result=None)[source]¶
- Calculates the distance between all bonds in this TopologyGroup - Keywords: - pbc
- apply periodic boundary conditions when calculating distance [False] 
- result
- allows a predefined results array to be used, note that this will be overwritten 
 - Uses cython implementation 
 - 
dihedrals(result=None, pbc=False)[source]¶
- Calculate the dihedral angle in radians for this topology group. - Defined as the angle between a plane formed by atoms 1, 2 and 3 and a plane formed by atoms 2, 3 and 4. - Parameters: - result (array_like) – allows a predefined results array to be used, note that this will be overwritten
- pbc (bool) – apply periodic boundary conditions when calculating angles
[False] this is important when connecting vectors between atoms might require minimum image convention
 - Returns: - angles (ndarray)
- .. versionchanged:: 0.9.0 – Added pbc option (default False)
 
 - 
dump_contents()¶
- Return a data structure with atom indices describing the bonds. - This format should be identical to the original contents of the entries in universe._topology. Note that because bonds are sorted as they are initialised, the order that atoms are defined in each entry might be reversed. - Returns: - indices (tuple) – A tuple of tuples which define the contents of this TopologyGroup in terms of the atom numbers. (0 based index within u.atoms)
- .. versionadded:: 0.9.0
- .. versionchanged:: 0.10.0 – Renamed from “dump_contents” to “to_indices”
 
 - 
indices¶
- all bond indices - See also - to_indices
- function that just returns indices
 
 - 
selectBonds(selection)¶
- Retrieves a selection from this topology group based on types. 
 - 
to_indices()[source]¶
- Return a data structure with atom indices describing the bonds. - This format should be identical to the original contents of the entries in universe._topology. Note that because bonds are sorted as they are initialised, the order that atoms are defined in each entry might be reversed. - Returns: - indices (tuple) – A tuple of tuples which define the contents of this TopologyGroup in terms of the atom numbers. (0 based index within u.atoms)
- .. versionadded:: 0.9.0
- .. versionchanged:: 0.10.0 – Renamed from “dump_contents” to “to_indices”
 
 - 
topDict¶
- Returns the TopologyDict for this topology group. - This is used for the select_bonds method when fetching a certain type of bond. - This is a cached property so will be generated the first time it is accessed. 
 - 
universe¶
- The Universe that we belong to 
 
- 
- 
class MDAnalysis.core.topologyobjects.TopologyObject(ix, universe, type=None, guessed=False, order=None)[source]¶
- Base class for all Topology items. - Defines the behaviour by which Bonds/Angles/etc in MDAnalysis should behave. - New in version 0.9.0. - Changed in version 0.10.0: All TopologyObject now keep track of if they were guessed or not via the - is_guessedmanaged property.- New in version 0.11.0: Added the value method to return the size of the object - Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 - 
atoms¶
- Atoms within this Bond 
 - 
indices¶
- Tuple of indices describing this object - New in version 0.10.0. 
 - 
type¶
- Type of the bond as a tuple - Note - When comparing types, it is important to consider the reverse of the type too, i.e.: - a.type == b.type or a.type == b.type[::-1] 
 
- 
class MDAnalysis.core.topologyobjects.UreyBradley(ix, universe, type=None, guessed=False, order=None)[source]¶
- A Urey-Bradley angle between two - Atominstances. Two- UreyBradleyinstances can be compared with the- ==and- !=operators. A UreyBradley angle is equal to another if the same atom numbers are involved.- New in version 1.0.0. - Create a topology object - Parameters: - ix (numpy array) – indices of the Atoms
- universe (MDAnalysis.Universe) –
- type (optional) – Type of the bond
- guessed (optional) – If the Bond is guessed
 - 
value(pbc=True)¶
- Distance between the atoms.