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81. Full Text Set of optimal frequency-hopping sequences based on polynomial theory
by Han, H.Y and Peng, D.Y
Electronics letters, ISSN 0013-5194, 1/2014, Volume 50, Issue 3, pp. 214 - 216
Wireless communications | correlation theory | FHS | optimal frequency‐hopping sequence | polynomials | finite field | power residue | average Hamming correlation | polynomial theory | frequency hop communication | Engineering, Electrical & Electronic | Engineering | Technology | Science & Technology | Teleprocessing networks. Isdn | Radiocommunications | Algebra | Telecommunications and information theory | Exact sciences and technology | Field theory and polynomials | Applied sciences | Mathematics | Telecommunications | Access methods and protocols, osi model | Sciences and techniques of general use | Residues | Construction | Correlation | Mathematical analysis | Frequency hopping | Polynomials | Optimization
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82. Full Text Polynomial BF -type action for general relativity and anti-self-dual gravity
by Gonzalez, Diego and Celada, Mariano and Montesinos, Merced
Physical review. D, ISSN 2470-0010, 06/2018, Volume 97, Issue 12
Physical Sciences | Astronomy & Astrophysics | Physics, Particles & Fields | Physics | Science & Technology | Cosmological constant | Lagrange multiplier | Degrees of freedom | Gravitation | Parameters | Analytic functions | Lagrange multipliers | Relativity | Constraint modelling | Theory of relativity | Polynomials
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83. Full Text Polynomial reduction and evaluation of tree- and loop-level CHY amplitudes
by Zlotnikov, Michael and Brown Univ., Providence, RI (United States)
The journal of high energy physics, ISSN 1126-6708, 8/2016, Volume 2016, Issue 8, pp. 1 - 29
Scattering Amplitudes | Quantum Physics | Differential and Algebraic Geometry | Field Theories in Higher Dimensions | Quantum Field Theories, String Theory | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | Physical Sciences | Physics, Particles & Fields | Science & Technology | Trees | Residues | Reduction | Amplitudes | Mathematical analysis | Scattering | Polynomials | Standards | Physics - High Energy Physics - Theory | Nuclear and High Energy Physics | High Energy Physics - Theory | MATHEMATICS AND COMPUTING | PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
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84. Moments, positive polynomials and their applications
by Lasserre, Jean-Bernard, 1953
2010, Imperial College Press optimization series, ISBN 9781848164451, Volume 1, xxi, 361
Polynomials | Moment problems (Mathematics) | Mathematical optimization | Geometry, Algebraic
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85. Full Text Summation formulas for the products of the Frobenius–Euler polynomials
by He, Yuan and He, Yuan and Araci, Serkan and Araci, Serkan and Srivastava, H M and Srivastava, H M
The Ramanujan journal, ISSN 1382-4090, 10/2017, Volume 44, Issue 1, pp. 177 - 195
Functions of a Complex Variable | Euler polynomials | Field Theory and Polynomials | Mathematics | Primary 11B68 | Summation transforms | Secondary 05A19 | Frobenius–Euler polynomials | Fourier Analysis | Summation formulas | Bernoulli polynomials | Number Theory | Combinatorics | Recurrence relations | Physical Sciences | Science & Technology | Medical colleges | Yuan (China) | Resveratrol | Polynomials
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86. Full Text A recursive construction of permutation polynomials over $${\mathbb {F}}_{q^2}$$ F q 2 with odd characteristic related to Rédei functions
by Fu, Shihui and Fu, Shihui and Feng, Xiutao and Feng, Xiutao and Lin, Dongdai and Lin, Dongdai and Wang, Qiang and Wang, Qiang
Designs, Codes and Cryptography, ISSN 0925-1022, 7/2019, Volume 87, Issue 7, pp. 1481 - 1498
Information and Communication, Circuits | Cryptology | Data Structures and Information Theory | Rédei functions | Finite fields | 11T06 | Compositional inverse | Discrete Mathematics in Computer Science | Computer Science | Permutation polynomials | Coding and Information Theory | Dickson polynomials | 05A05 | 11T55 | Binomials | Permutations | Polynomials
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87. Full Text CHARACTER EXPANSION FOR HOMFLY POLYNOMIALS III: ALL 3-STRAND BRAIDS IN THE FIRST SYMMETRIC REPRESENTATION
by ITOYAMA, H and MIRONOV, A and MOROZOV, A and MOROZOV, AND
International journal of modern physics. A, Particles and fields, gravitation, cosmology, ISSN 0217-751X, 07/2012, Volume 27, Issue 19, p. 1250099
Physical Sciences | Physics, Nuclear | Physics, Particles & Fields | Physics | Science & Technology
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88. Full Text Dynamically distinguishing polynomials
by Bridy, Andrew and Garton, Derek
Research in the mathematical sciences, ISSN 2522-0144, 12/2017, Volume 4, Issue 1, pp. 1 - 17
Finite fields | 20B35 | Computational Mathematics and Numerical Analysis | Arithmetic dynamics | Secondary 37P25 | Mathematics, general | Primary 37P05 | Mathematics | Applications of Mathematics | Galois theory | 11R32 | Wreath products | Physical Sciences | Science & Technology | Integers | Polynomials | Dynamical systems | Proving
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89. Advanced modern algebra
by Rotman, Joseph J., 1934
2015, 3rd edition., Graduate studies in mathematics, ISBN 9781470423117, Volume 165, 180, 2 v.
Algebra
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90. Full Text Permutation polynomials and applications to coding theory
by Laigle-Chapuy, Yann
Finite fields and their applications, ISSN 1071-5797, 2007, Volume 13, Issue 1, pp. 58 - 70
Finite fields | Permutation binomial | Cross-correlation function | Permutation | Niho exponent | Balanced codeword | Boolean function | Complete permutation | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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91. Full Text Code Enumerators and Tutte Polynomials
by Britz, Thomas
IEEE transactions on information theory, ISSN 0018-9448, 09/2010, Volume 56, Issue 9, pp. 4350 - 4358
Linear code | higher weight enumerator | MacWilliams identity | Polynomials | Mathematics | Australia | Galois fields | Hamming weight | Statistics | matroid | tutte polynomial | Codeword m -tuple | Codeword m-tuple | linear code | Computer Science, Information Systems | Engineering, Electrical & Electronic | Engineering | Technology | Computer Science | Science & Technology | Signal and communications theory | Coding, codes | Telecommunications and information theory | Exact sciences and technology | Applied sciences | Information, signal and communications theory | Information theory | Error-correcting codes | Combinatorial enumeration problems | Properties | Analysis | Coding theory | Codes
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92. Full Text Visibly Irreducible Polynomials over Finite Fields
by O'Dorney, Evan
The American mathematical monthly, ISSN 0002-9890, 02/2020, Volume 127, Issue 2, pp. 112 - 124
Secondary 12E20 | Primary 11T06 | Physical Sciences | Mathematics | Science & Technology | Permutations | Polynomials | Algebra | Finite element analysis | Proof theory | Fields (mathematics)
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93. Full Text Eisenstein polynomials over function fields
by Dotti, Edoardo and Dotti, Edoardo and Micheli, Giacomo and Micheli, Giacomo
Applicable algebra in engineering, communication and computing, ISSN 0938-1279, 3/2016, Volume 27, Issue 2, pp. 159 - 168
Riemann–Roch spaces | Computer Hardware | Computer Science | Function fields | Artificial Intelligence (incl. Robotics) | Theory of Computation | Polynomials | Symbolic and Algebraic Manipulation | Density | Physical Sciences | Computer Science, Interdisciplinary Applications | Technology | Computer Science, Theory & Methods | Mathematics | Mathematics, Applied | Science & Technology | Algebra | Mathematics - Number Theory
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94. Full Text Counting invariant subspaces and decompositions of additive polynomials
by Gathen, Joachim von zur and Giesbrecht, Mark and Ziegler, Konstantin
Journal of symbolic computation, ISSN 0747-7171, 07/2021, Volume 105, pp. 214 - 233
Physical Sciences | Technology | Computer Science | Computer Science, Theory & Methods | Mathematics | Mathematics, Applied | Science & Technology | Algebra | Algorithms
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95. Full Text Polynomial functions as splines
by Kazhdan, David and Ziegler, Tamar
Selecta mathematica (Basel, Switzerland), ISSN 1022-1824, 6/2019, Volume 25, Issue 2, pp. 1 - 32
Mathematics, general | 05E15 | Mathematics | 14D05 | 11B30 | Physical Sciences | Mathematics, Applied | Science & Technology | Computer science | Functions (mathematics) | Hyperspaces | Polynomials | Fields (mathematics) | Criteria | Splines
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96. Full Text On Inverses of Permutation Polynomials of Small Degree Over Finite Fields
by Zheng, Yanbin and Wang, Qiang and Wei, Wenhong
IEEE transactions on information theory, ISSN 0018-9448, 02/2020, Volume 66, Issue 2, pp. 914 - 922
Computer science | Finite fields | Ciphers | permutation polynomials | binomial coefficients | Licenses | Silicon | inverses | Galois fields | Information theory | Computer Science, Information Systems | Engineering, Electrical & Electronic | Engineering | Technology | Computer Science | Science & Technology | Mathematics - Combinatorics
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97. Full Text Pursuing polynomial bounds on torsion
by Clark, Pete L and Pollack, Paul
Israel journal of mathematics, ISSN 0021-2172, 8/2018, Volume 227, Issue 2, pp. 889 - 909
Algebra | Analysis | Theoretical, Mathematical and Computational Physics | Mathematics, general | Mathematics | Group Theory and Generalizations | Applications of Mathematics | Physical Sciences | Science & Technology | Polynomials | Research | Mathematical research | Group theory | Elliptic functions | Fields (mathematics) | Torsion | Number theory | Subgroups
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