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Τι (ποιος) είναι invertible$40596$ - ορισμός
TYPE OF SHEAF
Invertible sheaves
Invertible sheaf
In mathematics, an invertible sheaf is a coherent sheaf S on a ringed space X, for which there is an inverse T with respect to tensor product of OX-modules. It is the equivalent in algebraic geometry of the topological notion of a line bundle.
Invertible knot
![The simplest non-trivial invertible knot, the [[trefoil knot]]. Rotating the knot 180 degrees in 3-space about an axis in the plane of the diagram produces the same knot diagram, but with the arrow's direction reversed.](https://commons.wikimedia.org/wiki/Special:FilePath/Knot-trefoil-dir-128.png?width=200 "The simplest non-trivial invertible knot, the [[trefoil knot]]. Rotating the knot 180 degrees in 3-space about an axis in the plane of the diagram produces the same knot diagram, but with the arrow's direction reversed.")
KNOT THAT IS AMBIENTLY ISOTOPIC TO ITSELF WITH OPPOSITE ORIENTATION
Non-invertible knot; Invertible link; Invertibility (knot theory); Invertible (knot theory); Strongly invertible knot
In mathematics, especially in the area of topology known as knot theory, an invertible knot is a knot that can be continuously deformed to itself, but with its orientation reversed. A non-invertible knot is any knot which does not have this property.
Invertible
ELEMENT WITH AN INVERSE WITH RESPECT TO A GIVEN MATHEMATICAL OPERATION; ELEMENT THAT CAN 'UNDO' THE EFFECT OF ANOTHER GIVEN ELEMENT
Invertible element; Inverse elements; Right invertible; Left invertible; Inverse (ring theory); One-sided inverse; Left inverse element; Quasi-inverse; I-semigroup; U-semigroup; Invertible
·adj Capable of being inverted or turned.
II. Invertible ·adj Incapable of being turned or changed.
III. Invertible ·adj Capable of being changed or converted; as, invertible sugar.
Βικιπαίδεια
Invertible sheaf
In mathematics, an invertible sheaf is a coherent sheaf S on a ringed space X, for which there is an inverse T with respect to tensor product of OX-modules. It is the equivalent in algebraic geometry of the topological notion of a line bundle. Due to their interactions with Cartier divisors, they play a central role in the study of algebraic varieties.
