Difference between revisions of "The eHash Main Page"

From The ECRYPT Hash Function Website
(start the Hash Function Zoo)
 
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== The Hash Function Zoo ==
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= Introduction =
  
On this page you can find a collection of existing hash functions.
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An [[Introduction to Hash Functions|introduction]] to cryptographic hash functions.
  
[http://ehash.iaik.tugraz.at/index.php/HashFunctions Collection of Cryptographic Hash Functions]
 
  
[http://ehash.iaik.tugraz.at/index.php/HashFunctionZoo Hash Function Zoo]
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= The Hash Function Zoo =
  
== Notation and Definition ==
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The [[The Hash Function Zoo|Hash Function Zoo]] is a collection of peer-reviewed hash functions.
  
== Generic Attacks on Hash Functions ==
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The [[The SHA-3 Zoo|SHA-3 Zoo]] contains functions submitted to the [http://www.nist.gov/hash-competition NIST Hash Competition]. We also collect [[SHA-3_Hardware_Implementations | hardware implementation results]] of the candidates.
  
=== Birthday Attack & Generalized Birthday Attack ===
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= Generic Attacks on Hash Functions =
=== ... ===
 
  
== Some How Tos ==
 
  
[http://ehash.iaik.tugraz.at/index.php/HowTo Some hints how to work with math environments and bibtex]
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[[Generic_Attacks| Generic Attacks on Hash Functions]].
  
== Getting started ==
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[[GenericAttacksMerkleDamgaard| Generic Attacks on the Merkle-Damgaard Construction]].
  
* [http://www.mediawiki.org/wiki/Help:FAQ MediaWiki FAQ]
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* [http://mail.wikipedia.org/mailman/listinfo/mediawiki-announce MediaWiki release mailing list]
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= Editors corner =
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[[HowTo | How to]] work with math environments and BibTeX.
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Mediawiki [http://www.mediawiki.org/wiki/Category:Help  help], [http://www.mediawiki.org/wiki/Help:FAQ FAQ], and release [http://mail.wikipedia.org/mailman/listinfo/mediawiki-announce mailing list].
  
  

Latest revision as of 07:51, 12 March 2010

1 Introduction

An introduction to cryptographic hash functions.


2 The Hash Function Zoo

The Hash Function Zoo is a collection of peer-reviewed hash functions.

The SHA-3 Zoo contains functions submitted to the NIST Hash Competition. We also collect hardware implementation results of the candidates.

3 Generic Attacks on Hash Functions

Generic Attacks on Hash Functions.

Generic Attacks on the Merkle-Damgaard Construction.


4 Editors corner

How to work with math environments and BibTeX.

Mediawiki help, FAQ, and release mailing list.



ECRYPT is a Network of Excellence within the Information Societies Technology (IST) Programme of the European Commission. The information on this web site is provided as is, and no guarantee or warranty is given or implied that the information is fit for any particular purpose. The user thereof uses the information at his or her sole risk and liability.