lieart.hepforge.org valuation and analysis

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Title lieart –
Description lieart is hosted by Hepforge , IPPP Durham Home Downloads Subversion Tracker Wiki Contact --> LieART LieART ( Lie A lgebras and R epresentation T heory
Keywords N/A
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WebSite lieart faviconlieart.hepforge.org
Host IP 129.234.186.186
Location United Kingdom
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lieart.hepforge.org Valuation
US$1,005
Last updated: 2023-05-19 21:11:05

lieart.hepforge.org has Semrush global rank of 0. lieart.hepforge.org has an estimated worth of US$ 1,005, based on its estimated Ads revenue. lieart.hepforge.org receives approximately 116 unique visitors each day. Its web server is located in United Kingdom, with IP address 129.234.186.186. According to SiteAdvisor, lieart.hepforge.org is safe to visit.

Traffic & Worth Estimates
Purchase/Sale Value US$1,005
Daily Ads Revenue US$0
Monthly Ads Revenue US$27
Yearly Ads Revenue US$334
Daily Unique Visitors 7
Note: All traffic and earnings values are estimates.
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Host Type TTL Data
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hepforge.org. TXT 3600 TXT Record: Zone for hepforge.org
HtmlToTextCheckTime:2023-05-19 21:11:05
lieart is hosted by Hepforge , IPPP Durham Home Downloads Subversion Tracker Wiki Contact --> LieART LieART ( Lie A lgebras and R epresentation T heory) is a Mathematica application for computations frequently encountered in Lie algebras and representation theory, such as tensor product decomposition and subalgebra branching of irreducible representations. LieART can handle all classical and exceptional Lie algebras. It computes root systems of Lie algebras, weight systems and several other properties of irreducible representations. LieART’s user interface has been created with a strong focus on usability and thus allows the input of irreducible representations via their dimensional name, while the output is in the textbook style used in most particle-physics publications. The unique Dynkin labels of irreducible representations are used internally and can also be used for input and output. LieART exploits the Weyl reflection group for most of the calculations, resulting in fast
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