How Long to Read Topics in Quantum Groups and Finite-Type Invariants

By Boris L. Feigin

How Long Does it Take to Read Topics in Quantum Groups and Finite-Type Invariants?

It takes the average reader 3 hours and 50 minutes to read Topics in Quantum Groups and Finite-Type Invariants by Boris L. Feigin

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

Description

Presents the first collection of articles consisting entirely of work by the faculty and students at the Higher Mathematics College at the Independent University of Moscow. The 11 contributions cover symmetry groups of regular polyhedra over finite fields, vector bundles on an elliptical curve and Skylanin algebras, Tutte decomposition for graphs and symmetric matrices, and invarians and homology of spaces of knots in arbitrary manifolds. The focus of the text is on quantum groups and low-dimensional topology. No index. Annotation copyrighted by Book News, Inc., Portland, OR.

How long is Topics in Quantum Groups and Finite-Type Invariants?

Topics in Quantum Groups and Finite-Type Invariants by Boris L. Feigin is 230 pages long, and a total of 57,500 words.

This makes it 78% the length of the average book. It also has 70% more words than the average book.

How Long Does it Take to Read Topics in Quantum Groups and Finite-Type Invariants Aloud?

The average oral reading speed is 183 words per minute. This means it takes 5 hours and 14 minutes to read Topics in Quantum Groups and Finite-Type Invariants aloud.

What Reading Level is Topics in Quantum Groups and Finite-Type Invariants?

Topics in Quantum Groups and Finite-Type Invariants is suitable for students ages 12 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 Topics in Quantum Groups and Finite-Type Invariants?

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