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Section B

New advances in the computational exploration of semifields

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Pages 1990-2000 | Received 01 Nov 2009, Accepted 18 Nov 2010, Published online: 14 Apr 2011

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Elías F. Combarro, I. F. Rúa & J. Ranilla. (2012) Finite semifields with 74 elements. International Journal of Computer Mathematics 89:13-14, pages 1865-1878.
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J. Vigo-Aguiar & J. A. Lopez-Ramos. (2011) Applications of computational mathematics in science and engineering. International Journal of Computer Mathematics 88:9, pages 1805-1807.
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Articles from other publishers (10)

Michel Lavrauw & John Sheekey. (2023) Symplectic 4-dimensional semifields of order $$8^4$$ and $$9^4$$. Designs, Codes and Cryptography 91:5, pages 1935-1949.
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Michel Lavrauw & John Sheekey. (2022) The tensor rank of semifields of order 16 and 81. Linear Algebra and its Applications 643, pages 99-124.
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Elías F. Combarro, Alejandro P. Nicolás, José Ranilla & I.F. Rúa. (2020) On finite division rings with a designed automorphism group. Mathematical Methods in the Applied Sciences.
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John Sheekey. (2019) Binary additive MRD codes with minimum distance $$n-1$$ n - 1 must contain a semifield spread set. Designs, Codes and Cryptography 87:11, pages 2571-2583.
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Elias F. Combarro, Jose Ranilla & Ignacio F. Rua. (2019) A Quantum Algorithm for the Commutativity of Finite Dimensional Algebras. IEEE Access 7, pages 45554-45562.
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Mark L. Lewis. 2019. Advances in Algebra. Advances in Algebra 219 237 .
Ignacio F. Rúa & Elías F. Combarro. 2018. The Mathematics of the Uncertain. The Mathematics of the Uncertain 485 492 .
Michel Lavrauw & John Sheekey. (2016) The BEL-rank of finite semifields. Designs, Codes and Cryptography 84:3, pages 345-358.
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Maria Carmela Vitelli, Irene Díaz & Luigi Troiano. (2016) A method to generate equiprobale runs in TFPG models. A method to generate equiprobale runs in TFPG models.
I.F. Rúa, Elías F. Combarro & J. Ranilla. (2012) Determination of division algebras with 243 elements. Finite Fields and Their Applications 18:6, pages 1148-1155.
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