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In [[mathematics]], a '''*-autonomous''' (read "star-autonomous") category''' '''C''' is a [[symmetric monoidal category|symmetric]] [[monoidal closed category]] equipped with a dualizing object <math>\bot</math>.


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==Definition==
 
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== Bildauflösung Michael Kors Taschen ==
Let '''C''' be a symmetric monoidal closed category. For any object ''A'' and <math>\bot</math>, there exists a morphism
:<math>\partial_{A,\bot}:A\to(A\Rightarrow\bot)\Rightarrow\bot</math>
defined as the image by the bijection defining the monoidal closure, of the morphism
:<math>\mathrm{eval}_{A,A\Rightarrow\bot}\circ\gamma_{A\Rightarrow\bot,A} : (A\Rightarrow\bot)\otimes A\to\bot</math>
An object <math>\bot</math> of the category '''C''' is called '''dualizing''' when the associated morphism <math>\partial_{A,\bot}</math> is an isomorphism for every object ''A'' of the category '''C'''.


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Equivalently, a '''*-autonomous category''' is a symmetric monoidal category ''C'' together with a functor <math>(-)^*:C^{\mathrm{op}}\to C</math> such that for every object ''A'' there is a natural isomorphism <math>A\cong{A^*}^*</math>, and for every three objects ''A'', ''B'' and ''C'' there is a natural bijection
 
:<math>\mathrm{Hom}(A\otimes B,C^*)\cong\mathrm{Hom}(A,(B\otimes C)^*)</math>.
  <li>[http://mjkcos.egloos.com/3391465/ http://mjkcos.egloos.com/3391465/]</li>
The dualizing object of ''C'' is then defined by <math>\bot=I^*</math>.
 
 
  <li>[http://mjkcos.egloos.com/3391465/ http://mjkcos.egloos.com/3391465/]</li>
==Properties==
 
 
  <li>[http://www.haina263.com/home.php?mod=space&uid=75824&do=blog&quickforward=1&id=1302415 http://www.haina263.com/home.php?mod=space&uid=75824&do=blog&quickforward=1&id=1302415]</li>
[[Compact closed category|Compact closed categories]] are *-autonomous, with the dual of the monoidal unit as the dualizing object, but *-autonomous categories need not to be [[compact closed category|compact closed]]: <math>A\Rightarrow\bot</math> is not necessarily a [[dual object|dual]] of <math>A</math>. However, if in a *-autonomous category we have
 
 
  <li>[http://www.harrietoneilllaw.com/node/1776253 http://www.harrietoneilllaw.com/node/1776253]</li>
:<math>(A\otimes B)^*\cong\mathrm B^*\otimes A^* </math> .
 
 
  <li>[http://verdamilio.net/tonio/spip.php?article1/ http://verdamilio.net/tonio/spip.php?article1/]</li>
for each pair ''(A,B)'' of objects, then the category is compact closed.
 
 
  </ul>
==Examples==
 
A familiar example is given by [[Matrix (mathematics)|matrix theory]] as finite-dimensional linear algebra, namely the category of finite-dimensional vector spaces over any field ''k'' made monoidal with the usual tensor product of vector spaces.  The dualizing object is ''k'', the one-dimensional vector space, and dualization corresponds to transposition. Although the category of all vector spaces over ''k'' is not *-autonomous, suitable extensions to categories of topological vector spaces can be made *-autonomous.
 
Various models of [[linear logic]] form *-autonomous categories, the earliest of which was [[Jean-Yves Girard]]'s category of coherence spaces.
 
The category of [[Semilattice|complete semilattices]] with morphisms preserving all joins but not necessarily meets is *-autonomous with dualizer the chain of two elements. A degenerate example (all homsets of cardinality at most one) is given by any [[Boolean algebra (structure)|Boolean algebra]] (as a [[partially ordered set]]) made monoidal using conjunction for the tensor product and taking 0 as the dualizing object.
 
An example of a self-dual category that is not *-autonomous is finite linear orders and continuous functions, which has * but is not autonomous: its dualizing object is the two-element chain but there is no tensor product.
 
The category of sets and their partial injections is self-dual because the converse of the latter is again a partial injection.
 
The concept of *-autonomous category was introduced by [[Michael Barr (mathematician)|Michael Barr]] in 1979 in a monograph with that title. Barr defined the notion for the more general situation of ''V''-categories, categories enriched in a symmetric monoidal or autonomous category ''V''. The definition above specializes Barr's definition to the case ''V'' = '''Set''' of ordinary categories, those whose homobjects form sets (of morphisms). Barr's monograph includes an appendix by his student Po-Hsiang Chu which develops the details of a construction due to Barr showing the existence of nontrivial *-autonomous ''V''-categories for all symmetric monoidal categories ''V'' with pullbacks, whose objects became known a decade later as [[Chu space]]s.
 
==Non symmetric case==
 
In a [[biclosed monoidal category]] ''C'', not necessarily symmetric, it is still possible to define a dualizing object and then define a *-autonomous category as a biclosed monoidal category with a dualizing object. They are equivalent definitions, as in the symmetric case.
 
==References==
* {{cite journal
| author = Michael Barr
| year = 1979
| title = &#42;-autonomous Categories
| journal = Lecture Notes in Mathematics
| volume = 752
| editor = Springer-Verlag
}}
* {{cite journal
| author = Michael Barr
| year = 1995
| title = Non-symmetric *-autonomous Categories
| journal = Theoretical Computer Science
| volume = 139
| url = ftp://ftp.math.mcgill.ca/pub/barr/pdffiles/asymm.pdf
| pages = 115–130
| doi = 10.1016/0304-3975(94)00089-2
}}
* {{cite journal
| author = Michael Barr
| year = 1999
| title = *-autonomous categories: once more around the track
| journal = Theory and Applications of Categories
| volume = 6
| url = ftp://ftp.math.mcgill.ca/pub/barr/pdffiles/omatt.pdf
| pages = 5–24
  }}
 
{{DEFAULTSORT:*-Autonomous Category}}
[[Category:Monoidal categories]]
[[Category:Closed categories]]

Revision as of 20:07, 22 January 2014

In mathematics, a *-autonomous (read "star-autonomous") category C is a symmetric monoidal closed category equipped with a dualizing object .

Definition

Let C be a symmetric monoidal closed category. For any object A and , there exists a morphism

A,:A(A)

defined as the image by the bijection defining the monoidal closure, of the morphism

evalA,AγA,A:(A)A

An object of the category C is called dualizing when the associated morphism A, is an isomorphism for every object A of the category C.

Equivalently, a *-autonomous category is a symmetric monoidal category C together with a functor ()*:CopC such that for every object A there is a natural isomorphism AA**, and for every three objects A, B and C there is a natural bijection

Hom(AB,C*)Hom(A,(BC)*).

The dualizing object of C is then defined by =I*.

Properties

Compact closed categories are *-autonomous, with the dual of the monoidal unit as the dualizing object, but *-autonomous categories need not to be compact closed: A is not necessarily a dual of A. However, if in a *-autonomous category we have

(AB)*B*A* .

for each pair (A,B) of objects, then the category is compact closed.

Examples

A familiar example is given by matrix theory as finite-dimensional linear algebra, namely the category of finite-dimensional vector spaces over any field k made monoidal with the usual tensor product of vector spaces. The dualizing object is k, the one-dimensional vector space, and dualization corresponds to transposition. Although the category of all vector spaces over k is not *-autonomous, suitable extensions to categories of topological vector spaces can be made *-autonomous.

Various models of linear logic form *-autonomous categories, the earliest of which was Jean-Yves Girard's category of coherence spaces.

The category of complete semilattices with morphisms preserving all joins but not necessarily meets is *-autonomous with dualizer the chain of two elements. A degenerate example (all homsets of cardinality at most one) is given by any Boolean algebra (as a partially ordered set) made monoidal using conjunction for the tensor product and taking 0 as the dualizing object.

An example of a self-dual category that is not *-autonomous is finite linear orders and continuous functions, which has * but is not autonomous: its dualizing object is the two-element chain but there is no tensor product.

The category of sets and their partial injections is self-dual because the converse of the latter is again a partial injection.

The concept of *-autonomous category was introduced by Michael Barr in 1979 in a monograph with that title. Barr defined the notion for the more general situation of V-categories, categories enriched in a symmetric monoidal or autonomous category V. The definition above specializes Barr's definition to the case V = Set of ordinary categories, those whose homobjects form sets (of morphisms). Barr's monograph includes an appendix by his student Po-Hsiang Chu which develops the details of a construction due to Barr showing the existence of nontrivial *-autonomous V-categories for all symmetric monoidal categories V with pullbacks, whose objects became known a decade later as Chu spaces.

Non symmetric case

In a biclosed monoidal category C, not necessarily symmetric, it is still possible to define a dualizing object and then define a *-autonomous category as a biclosed monoidal category with a dualizing object. They are equivalent definitions, as in the symmetric case.

References

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