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FOUR UTLES DE NAA IER NANNALESS LIN TITDELINSTITUT FOURIER Jrme DUBOIS Non abelian Reidemeister torsion and volume form on the SU(2)representation space of knot groups Tome 55, no 5 (2005), p. 16851734.

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How to fill out non abelian reidemeister torsion

1. Start by understanding the concept of non abelian reidemeister torsion.
2. Gather all the necessary information and data related to the specific problem or scenario.
3. Follow the step-by-step instructions provided in the relevant literature or research papers on how to calculate non abelian reidemeister torsion.
4. Use appropriate mathematical tools and software if needed to aid in the calculations.
5. Double-check your calculations and results to ensure accuracy.

Who needs non abelian reidemeister torsion?

1. Researchers and mathematicians working in the field of algebraic topology and knot theory may need non abelian reidemeister torsion to study and analyze knots and links in three-dimensional spaces.
2. Physicists studying quantum field theory or topological phases of matter may also find non abelian reidemeister torsion useful in their research.

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What is non abelian reidemeister torsion?

Non abelian Reidemeister torsion is a mathematical invariant associated with a finitely presented group and a representation of that group into a non abelian group. It generalizes the concept of torsion in algebraic topology and is used in studying the topology of manifolds.

Who is required to file non abelian reidemeister torsion?

Non abelian Reidemeister torsion is typically relevant for mathematicians, particularly topologists and geometers, who are studying the properties of spaces and their associated algebraic structures.

How to fill out non abelian reidemeister torsion?

Filling out non abelian Reidemeister torsion involves computing the torsion from various algebraic or topological data and applying specific formulas related to the representation of the fundamental group of a space.

What is the purpose of non abelian reidemeister torsion?

The purpose of non abelian Reidemeister torsion is to provide a tool for distinguishing between different topological spaces by associating algebraic invariants with them, which can be used in various applications, including knot theory and characterizing fiber bundles.

What information must be reported on non abelian reidemeister torsion?

Information reported on non abelian Reidemeister torsion typically includes the fundamental group representation, the space's homology or cohomology groups, and any other necessary algebraic data that defines the computation.