How Long to Read Representations of Shifted Yangians and Finite $W$-algebras

How Long Does it Take to Read Representations of Shifted Yangians and Finite $W$-algebras?

It takes the average reader 2 hours and 2 minutes to read Representations of Shifted Yangians and Finite $W$-algebras by Jonathan Brundan

Assuming a reading speed of 250 words per minute. Learn more

Description

The authors study highest weight representations of shifted Yangians over an algebraically closed field of characteristic $0$. In particular, they classify the finite dimensional irreducible representations and explain how to compute their Gelfand-Tsetlin characters in terms of known characters of standard modules and certain Kazhdan-Lusztig polynomials. The authors' approach exploits the relationship between shifted Yangians and the finite W-algebras associated to nilpotent orbits in general linear Lie algebras.

How long is Representations of Shifted Yangians and Finite $W$-algebras?

Representations of Shifted Yangians and Finite $W$-algebras by Jonathan Brundan is 122 pages long, and a total of 30,744 words.

This makes it 41% the length of the average book. It also has 38% more words than the average book.

How Long Does it Take to Read Representations of Shifted Yangians and Finite $W$-algebras Aloud?

The average oral reading speed is 183 words per minute. This means it takes 2 hours and 48 minutes to read Representations of Shifted Yangians and Finite $W$-algebras aloud.

What Reading Level is Representations of Shifted Yangians and Finite $W$-algebras?

Representations of Shifted Yangians and Finite $W$-algebras is suitable for students ages 10 and up.

Note that there may be other factors that effect this rating besides length that are not factored in on this page. This may include things like complex language or sensitive topics not suitable for students of certain ages.

When deciding what to show young students always use your best judgement and consult a professional.

Where Can I Buy Representations of Shifted Yangians and Finite $W$-algebras?

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