Results 1 to 10 of about 1,840,438 (303)
Invariants for the modular cyclic group of prime order via classical invariant theory [PDF]
Journal of the European Mathematical Society, 2013 Let \mathbb F be any field of characteristic p . It is well-known that there are exactly p
David L. Wehlau
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The spectrum of equivariant Kasparov theory for cyclic groups of prime order [PDF]
Annals of K-Theory, 2021 13 pages. A few other minor changes such as updated references.
Dell’ambrogio, Ivo, Meyer, Ralf
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Algebraic Theories of AUNU Permutation Using Group Action with Non- Prime Order
International Journal of Science for Global Sustainability, 2023 Permutation groups have played important roles in method of enumerating combinatorial objects in recent times. However, the study of the applicability AUNU permutation groups using group action is challenging. In this paper, a new method of constructing group action using the subsequences of (123)- avoiding of AUNU Permutation patterns is provided. The
A Dogondaji, A. Ibrahim
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Prime models of theories of computable linear orderings [PDF]
Proceedings of the American Mathematical Society, 2001 In his book: Linear orderings [Academic Press, New York (1982; Zbl 0488.04002)], \textit{J. G. Rosenstein} asked if there was a complete theory of linear orderings with a computable model and a prime model, but no computable prime model. The author uses Khisamiev's technique of ``limitwise monotonic'' functions, together with coding a construction from
Denis R. Hirschfeldt
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A cohomological approach to theory of groups of prime power order [PDF]
Kodai Mathematical Journal, 1994 Central elementary extensions of finite \(p\)-groups are studied by cohomological methods, namely, the Hochschild-Serre filtration of the second cohomology group of such an extension. Using this technique, the author reproves a number of results on the Frattini subgroup of finite \(p\)-groups (by Berger-Kovács-Newman, Blackburn, Kahn, Hobby, Thompson ...
Anh Minh Phạm
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Second order higher-derivative corrections in Double Field Theory [PDF]
Journal of High Energy Physics, 2017 HSZ Double Field Theory is a higher-derivative theory of gravity with exact and manifest T-duality symmetry. The first order corrections in the massless sector were shown to be governed solely by Chern-Simons deformations of the three-form field strength.
Eric Lescano, Diego Marqués
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A new characterization of some characteristically simple groups [PDF]
AUT Journal of Mathematics and Computing, 2023 Let $G$ be a finite group and $\mathrm{cd}(G)$ be the set of irreducible complex character degrees of $G$. It was proved that some finite simple groups are uniquely determined by their orders and their degree graphs.
Zohreh Sayanjali
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Counting stabiliser codes for arbitrary dimension [PDF]
Quantum, 2023 In this work, we compute the number of $[[n,k]]_d$ stabilizer codes made up of $d$-dimensional qudits, for arbitrary positive integers $d$. In a seminal work by Gross \cite{Gross2006} the number of $[[n,k]]_d$ stabilizer codes was computed for the case ...
Tanmay Singal +5 more
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Prime Graph over Cartesian Product over Rings and Its Complement
JTAM (Jurnal Teori dan Aplikasi Matematika), 2023 Graph theory is a branch of algebra that is growing rapidly both in concept and application studies. This graph application can be used in chemistry, transportation, cryptographic problems, coding theory, design communication network, etc.
Farah Maulidya Fatimah +2 more
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BAREKENG JURNAL ILMU MATEMATIKA DAN TERAPAN, 2022 One of the concepts in mathematics that developing rapidly today is Graph Theory. The development of Graph Theory has been combined with Group Theory, that is by representing a group in a graph.
Dewi Santri Ramdani +2 more
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