Braid Groups (Graduate Texts in Mathematics, Volume 247)


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Springer Graduate Texts in Mathematics (GTM)

Elements of Homotopy Theory by George W. Fundamentals of the Theory of Groups. Introduction to Affine Group Schemes by W. Local Fields by Jean-Pierre Serre. Singular Homology Theory by William S. Riemann Surfaces by Hershel M. Multiplicative Number Theory by Harold Davenport. Lectures on the Theory of Algebraic Numbers by E.

Lectures on Riemann Surfaces by Otto Forster. Introduction to Cyclotomic Fields by Lawrence C. Introduction to Coding Theory by J.

hhs-keyex/niteacendont.cf at master · defeo/hhs-keyex · GitHub

Cohomology of Groups by Kenneth S. Associative Algebras by Richard S. Probability by Albert N. Finite Reflection Groups by L. Galois Theory by Harold M.

References

Complex Analysis by Serge Lang. Modern Geometry. Methods and Applications: Part 2 by Boris A. SL2 R by Serge Lang. Michael Range. Algebraic Number Theory by Serge Lang. Elliptic Functions by Serge Lang. Measure and Integral: Volume 1 by John L. Analysis Now by Gert K. Theory of Complex Functions by Reinhold Remmert. Numbers by Heinz-Dieter Ebbinghaus. Linear Algebraic Groups by Armand Borel. Partial Differential Equations by Jeffrey Rauch. J Dodson. Coding and Information Theory by Steven Roman. Advanced Linear Algebra by Steven Roman.

Topology and Geometry by Glen E. Real and Functional Analysis by Serge Lang. Measure Theory by Joseph L.


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Noncommutative Algebra by Benson Farb. Foundations of Hyperbolic Manifolds by John G. Lectures on Polytopes by Gunter M.

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An Introduction to Analysis by Arlen Brown. Quantum Groups by Christian Kassel. Integration and Probability by Paul Malliavin.

Field Theory by Steven Roman. Differential and Riemannian Manifolds by Serge Lang. Groups and Representations by J. Permutation Groups by John D. Field and Galois Theory by Patrick Morandi. Matrix Analysis by Rajendra Bhatia. Sheaf Theory by Glen E. Riemannian Geometry by Peter Petersen.

Classical topics in complex function theory by Reinhold Remmert. Graph Theory by Reinhard Diestel. An Introduction to Knot Theory by W. Raymond Lickorish. Analytic Number Theory by Donald J. A Course on Borel Sets by S. Numerical Analysis by Rainer Kress.

Homologies of Algebraic Structures via Braidings and Quantum Shuffles

Ordinary Differential Equations by Wolfgang Walter. Fourier analysis on number fields by Dinakar Ramakrishnan. Moduli of Curves by Joe Harris. Lectures on Modules and Rings by T. Problems in Algebraic Number Theory by M. Ram Murty. Fundamentals of Differential Geometry by Serge Lang. Elements of Functional Analysis by Francis Hirsch.

Basic Homological Algebra by M.

The Geometry of Schemes by David Eisenbud. A Course in p-adic Analysis by Alain M. Theory of Bergman Spaces by Hakan Hedenmalm. Introduction to Topological Manifolds by John M. The Symmetric Group by Bruce E. Galois Theory by Jean-Pierre Escofier. Rational Homotopy Theory by Yves Felix. Problems in Analytic Number Theory by M.

Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247) Braid Groups (Graduate Texts in Mathematics, Volume 247)
Braid Groups (Graduate Texts in Mathematics, Volume 247)

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