Oblique lattice

2-dimensional inclined lattice

|  |

|
|

Oblique lattice  | Wallpaper group p2  | Unit cell

The oblique lattice is one of the five two-dimensional Bravais lattice types.[1] The symmetry category of the lattice is wallpaper group p2. The primitive translation vectors of the oblique lattice form an angle other than 90° and are of unequal lengths.

## Crystal classes

[edit]

The oblique lattice class names, Schönflies notation, Hermann-Mauguin notation, orbifold notation, Coxeter notation, and wallpaper groups are listed in the table below.

Geometric class, point group | Arithmetic
class  | Wallpaper groups

|
|

Schön. | Intl | Orb. | Cox.
C1 | 1 | (1) | [ ]+ | None  | p1
(1)
C2 | 2 | (22) | [2]+ | None  | p2
(2222)

## References

[edit]

1. ^ Rana, Farhan. "Lattices in 1D, 2D, and 3D" (PDF). Cornell University. Archived (PDF) from the original on 2020-12-18.

* v
* t
* e

Crystal systems

* Bravais lattice
* Crystallographic point group

Seven 3D systems|

* triclinic (anorthic)
* monoclinic
* orthorhombic
* tetragonal
* trigonal & hexagonal
* cubic (isometric)

Four 2D systems|

* oblique
* rectangular
* square
* hexagonal

This crystallography-related article is a stub. You can help Wikipedia by expanding it.

|

* v
* t
* e

*[v]: View this template
*[t]: Discuss this template
*[e]: Edit this template