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Finite fields and their applications, ISSN 1071-5797, 1995
Journal
2014, CRM monograph series, ISBN 0821843559, Volume 33, xi, 306 pages
Book
2013, Discrete mathematics and its applications, ISBN 9781439873786, xxxv, 1033
"Preface The CRC Handbook of Finite Fields (hereafter referred to as the Handbook... 
COMPUTERS / Security / Cryptography | MATHEMATICS / Combinatorics | MATHEMATICS / Number Theory | Finite fields (Algebra)
Book
2015, Mathematical surveys and monographs, ISBN 1470421976, Volume 203, xxxi, 311
.... Variants of PROPs are important in several mathematical fields, including string topology, topological conformal field theory, homotopical algebra, deformation theory, Poisson geometry, and graph cohomology... 
Categories (Mathematics) | Modules (Algebra) | Permutation groups
Book
2008, STU - Student edition, Princeton series in applied mathematics, ISBN 9780691096797, xx, 696
.... The authors begin by developing the general theory of curves over any field, highlighting peculiarities occurring for positive characteristic and requiring of the reader only basic knowledge of algebra and geometry... 
Mathematics | Curves, Algebraic | Finite fields (Algebra)
Book
2006, New mathematical monographs, ISBN 9780521853378, Volume 3, xxii, 572
Proving that a polynomial ring in one variable over a field is a principal ideal domain can be done by means of the Euclidean algorithm, but this does not extend to more variables... 
Ideals (Algebra) | Rings (Algebra)
Book
2013, Student mathematical library, ISBN 9780821891766, Volume 67, xiii, 298
Book
2013, Mathematical surveys and monographs, ISBN 9780821849378, Volume no. 191., viii, 276
Book
2004, 3rd ed., ISBN 9780471433347, xii, 932
Book
2008, Mathematical surveys and monographs, ISBN 9780821841860, Volume no. 150., xxv, 759
Book
2012, Mathematical surveys and monographs, ISBN 9780821875810, Volume 181, xvii, 367
Book
1997, 2nd ed., Encyclopedia of mathematics and its applications, ISBN 0521392314, Volume 20, xiv, 755
Book
2006, Cambridge monographs on mathematical physics, ISBN 0521835313, xi, 477
.... Written in a clear and pedagogical style, this book is ideal for graduate students and researchers working in areas such as conformal field theory, string theory, algebra, number theory, geometry... 
Modular functions | Vertex operator algebras | Finite groups | Mathematical physics
Book
Communications in mathematical physics, ISSN 1432-0916, 2018, Volume 357, Issue 2, pp. 519 - 567
.... In doing so we establish the correspondence between the gauge theories and the Yangian $${\mathbf{Y}_{\epsilon}(\mathfrak{g}_{\Gamma})}$$ Yϵ(gΓ) , quantum affine algebra... 
Quantum Physics | Mathematical Physics | Classical and Quantum Gravitation, Relativity Theory | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | HILBERT SCHEME | TENSOR-PRODUCTS | W-ALGEBRAS | Q-CHARACTERS | SUSY FIELD-THEORIES | K-THEORY | MODULI SPACE | FINITE-DIMENSIONAL REPRESENTATIONS | HALL ALGEBRA | PHYSICS, MATHEMATICAL | BETHE-ANSATZ | Analysis | Algebra | Resveratrol
Journal Article
2006, Graduate studies in mathematics, ISBN 9780821805701, Volume 73, xviii, 438
Book
International Journal of Algebra and Computation, ISSN 0218-1967, 03/2018, Volume 28, Issue 2, pp. 291 - 307
Let F be a finite field with the characteristic p > 2 and let G be the unitary Grassmann algebra generated by an infinite dimensional vector space V over F... 
Finite fields | Grassmann algebra | Graded rings and modules | Identities | Algebra
Journal Article
Annales Henri Poincaré, ISSN 1424-0661, 2019, Volume 20, Issue 9, pp. 3091 - 3112
The Heun–Askey–Wilson algebra is introduced through generators $$\{{\textsf {X}},{\textsf {W}}\}$$ { X , W } and relations. These relations can be understood as an extension of the usual Askey... 
Mathematical Methods in Physics | Theoretical, Mathematical and Computational Physics | Quantum Physics | Dynamical Systems and Ergodic Theory | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | INTEGRABILITY | SYMMETRY | PHYSICS, MULTIDISCIPLINARY | PHYSICS, MATHEMATICAL | PHYSICS, PARTICLES & FIELDS | Algebra
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