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1. Polynomials
by Barbeau, Edward, 1938
1989, Problem books in mathematics, ISBN 0387969195, xxii, 441
Polynomials
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2. Handbook of finite fields
by Panario, Daniel, 1959- editor of compilation and Mullen, Gary L., editor of compilation
2013, Discrete mathematics and its applications, ISBN 9781439873786, xxxv, 1033
COMPUTERS / Security / Cryptography | MATHEMATICS / Combinatorics | MATHEMATICS / Number Theory | Finite fields (Algebra)
Book
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3. Full Text Supersymmetric Casimir energy and the anomaly polynomial
by Bobev, Nikolay and Bullimore, Mathew and Kim, Hee-Cheol
The journal of high energy physics, ISSN 1126-6708, 9/2015, Volume 2015, Issue 9, pp. 1 - 46
Anomalies in Field and String Theories | Supersymmetric gauge theory | Quantum Physics | Quantum Field Theories, String Theory | Classical and Quantum Gravitation, Relativity Theory | Physics | Nonperturbative Effects | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Algebra | Supersymmetry | Descriptions | Field theory | Polynomials | Proposals | Anomalies | Symmetry | Physics - High Energy Physics - Theory | High Energy Physics | Nuclear and High Energy Physics | Theory | High Energy Physics - Theory
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4. Full Text On universal knot polynomials
by Mironov, A and Mkrtchyan, R and Morozov, A
The journal of high energy physics, ISSN 1126-6708, 2/2016, Volume 2016, Issue 2, pp. 1 - 35
Quantum Groups | Topological Field Theories | Quantum Physics | Quantum Field Theories, String Theory | Chern-Simons Theories | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Information management | Planes | Adjoints | Polynomials | Representations | Topology | Invariance | Invariants | Knots | Mathematics - Quantum Algebra | Mathematics - Geometric Topology | Nuclear and High Energy Physics | Geometric Topology | Mathematics | High Energy Physics - Theory
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5. Full Text Towards ℛ-matrix construction of Khovanov-Rozansky polynomials I. Primary T-deformation of HOMFLY
by Anokhina, A and Morozov, A
The journal of high energy physics, ISSN 1126-6708, 7/2014, Volume 2014, Issue 7, pp. 1 - 183
Topological Strings | Topological Field Theories | Quantum Physics | Quantum Field Theories, String Theory | Chern-Simons Theories | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Physics - High Energy Physics - Theory | Nuclear and High Energy Physics | High Energy Physics - Theory
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6. Full Text Energy flow polynomials: a complete linear basis for jet substructure
by Komiske, Patrick T and Metodiev, Eric M and Thaler, Jesse and Massachusetts Inst. of Technology (MIT), Cambridge, MA (United States)
The journal of high energy physics, ISSN 1126-6708, 4/2018, Volume 2018, Issue 4, pp. 1 - 54
QCD Phenomenology | Jets | Quantum Physics | Quantum Field Theories, String Theory | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Algorithms | Energy flow | Energy consumption | Energy | Correlators | Graph theory | Polynomials | Graphical representations | Marking | PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
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7. Full Text Coulomb branch Hilbert series and Hall-Littlewood polynomials
by Cremonesi, Stefano and Hanany, Amihay and Mekareeya, Noppadol and Zaffaroni, Alberto
The journal of high energy physics, ISSN 2036-3176, 9/2014, Volume 2014, Issue 9, pp. 1 - 59
Duality in Gauge Field Theories | Supersymmetric gauge theory | Quantum Physics | Quantum Field Theories, String Theory | Classical and Quantum Gravitation, Relativity Theory | Supersymmetry and Duality | Physics | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Resveratrol | Physics - High Energy Physics - Theory | Particle Physics - Theory | Nuclear and High Energy Physics | High Energy Physics - Theory
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8. Full Text On generalized Macdonald polynomials
by Mironov, A and Morozov, A
The journal of high energy physics, ISSN 1029-8479, 01/2020, Volume 2020, Issue 1, pp. 1 - 33
Physical Sciences | Physics, Particles & Fields | Physics | Science & Technology | Analysis | Information management | Perturbation theory | Nonlinear equations | Deformation | Mathematical analysis | Polynomials | Eigenvectors | Hamiltonian functions | Integrable Hierarchies | Quantum Groups | Conformal and W Symmetry
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