Works matching DE "DIOPHANTINE equations"
Results: 1231
On decidability of the product of subgroups membership problem for nilpotent groups.
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- Journal of Group Theory, 2025, v. 28, n. 2, p. 463, doi. 10.1515/jgth-2023-0119
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On k-Pell numbers close to power of 2.
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- Revista Colombiana de Matemáticas, 2024, v. 58, n. 1, p. 67, doi. 10.15446/recolma.v58n1.117434
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Computability of Digital Input Output Models.
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- Computational Economics, 2011, v. 37, n. 1, p. 1, doi. 10.1007/s10614-010-9244-9
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Quadratic Chabauty for modular curves: algorithms and examples.
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- Compositio Mathematica, 2023, v. 159, n. 6, p. 1111, doi. 10.1112/S0010437X23007170
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Symmetries and choreographies in families that bifurcate from the polygonal relative equilibrium of the n-body problem.
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- Celestial Mechanics & Dynamical Astronomy, 2018, v. 130, n. 7, p. 1, doi. 10.1007/s10569-018-9841-9
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Embeddings of k-Complexes into 2k-Manifolds.
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- Discrete & Computational Geometry, 2024, v. 71, n. 3, p. 960, doi. 10.1007/s00454-023-00595-w
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On Integral Well-rounded Lattices in the Plane.
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- Discrete & Computational Geometry, 2012, v. 48, n. 3, p. 735, doi. 10.1007/s00454-012-9432-6
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Fekete configuration, quantitative equidistribution and wandering critical orbits in non-archimedean dynamics.
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- Mathematische Zeitschrift, 2013, v. 273, n. 3/4, p. 811, doi. 10.1007/s00209-012-1032-x
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Improvements in Birch's theorem on forms in many variables.
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- Journal für die Reine und Angewandte Mathematik, 2017, v. 2017, n. 731, p. 203, doi. 10.1515/crelle-2014-0122
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Cubic polynomials represented by norm forms.
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- Journal für die Reine und Angewandte Mathematik, 2017, v. 2017, n. 723, p. 217, doi. 10.1515/crelle-2014-0070
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On the size of the fundamental solution of the Pell equation.
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- Journal für die Reine und Angewandte Mathematik, 2016, v. 2016, n. 717, p. 1, doi. 10.1515/crelle-2014-0031
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Subconvexity for additive equations: Pairs of undenary cubic forms.
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- Journal für die Reine und Angewandte Mathematik, 2014, v. 2014, n. 696, p. 31, doi. 10.1515/crelle-2012-0115
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Gibbs measures for the Potts model with a countable set of spin values on a Cayley tree.
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- Theoretical & Mathematical Physics, 2023, v. 214, n. 2, p. 273, doi. 10.1134/S0040577923020113
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Explicitly solvable systems of first-order ordinary differential equations with homogeneous right-hand sides, and their periodic variants.
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- Theoretical & Mathematical Physics, 2022, v. 213, n. 1, p. 1317, doi. 10.1134/S0040577922100026
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Rings of h-deformed differential operators.
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- Theoretical & Mathematical Physics, 2017, v. 192, n. 2, p. 1218, doi. 10.1134/S0040577917080104
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Fluid thermodynamics: Qualitative consideration.
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- Theoretical & Mathematical Physics, 2009, v. 161, n. 2, p. 1513, doi. 10.1007/s11232-009-0138-8
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Ising Machines for Diophantine Problems in Physics.
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- Fortschritte der Physik / Progress of Physics, 2022, v. 70, n. 11, p. 1, doi. 10.1002/prop.202200114
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On the computation of non-perturbative effective potentials in the string theory landscape - IIB/F-theory perspective -.
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- Fortschritte der Physik / Progress of Physics, 2011, v. 59, n. 3/4, p. 243, doi. 10.1002/prop.201000093
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On a conjecture concerning the exponential Diophantine equation $ (an^{2}+1)^{x}+(bn^{2}-1)^{y} = (cn)^{z} $.
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- Electronic Research Archive, 2024, v. 32, n. 6, p. 1, doi. 10.3934/era.2024184
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An application of the Baker method to a new conjecture on exponential Diophantine equations.
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- Electronic Research Archive, 2024, v. 31, n. 3, p. 1, doi. 10.3934/era.2024073
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From Diophantian Equations to Matrix Equations (Iv) - Diophantian Equations of Higher Degree.
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- Educatia 21, 2024, n. 28, p. 279, doi. 10.24193/ed21.2024.28.31
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Penerapan Flower Pollination Algorithm dengan Teknik Clustering dalam Penyelesaian Masalah Diophantine.
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- Techno.com, 2023, v. 22, n. 2, p. 247, doi. 10.33633/tc.v22i2.7174
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ALMOST BALANCING-LIKE SEQUENCES.
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- Journal of the Indian Mathematical Society, 2024, v. 91, n. 1/2, p. 45, doi. 10.18311/jims/2024/29815
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ON THE SOLUTIONS OF QUARTIC DIOPHANTINE EQUATIONS.
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- Mathematica (1222-9016), 2023, v. 65, n. 1, p. 12, doi. 10.24193/mathcluj.2023.1.02
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A NOTE ON THE DIOPHANTINE EQUATION: x² - kxy + ky² + ly = 0.
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- Mathematica (1222-9016), 2021, v. 63, n. 2, p. 149, doi. 10.24193/mathcluj.2021.2.01
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ON THE DIOPHANTINE EQUATION x<sup>5</sup> + ky³ = z<sup>5</sup> + kw³.
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- Mathematica (1222-9016), 2018, v. 60, n. 1, p. 95, doi. 10.24193/mathcluj.2018.1.10
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DIOPHANTINE EQUATIONS FOR ANALYTIC FUNCTIONS.
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- Online Journal of Analytic Combinatorics, 2019, n. 14, p. 1
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On the Diophantine equation (p<sup>n</sup>)<sup>x</sup> + (4<sup>m</sup> + p)<sup>y</sup> = z² when p, 4<sup>m</sup> + p are prime integers.
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- Annales Mathematicae et Informaticae, 2024, v. 60, p. 108, doi. 10.33039/ami.2024.10.001
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Catalan numbers which are factoriangular numbers.
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- Annales Mathematicae et Informaticae, 2024, v. 60, p. 93, doi. 10.33039/ami.2024.09.001
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A note on the exponential Diophantine equation (a<sup>x</sup> − 1)(b<sup>y</sup> − 1) = az².
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- Annales Mathematicae et Informaticae, 2024, v. 60, p. 44, doi. 10.33039/ami.2024.03.005
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Generalized Mersenne numbers of the form cx².
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- Annales Mathematicae et Informaticae, 2022, v. 55, p. 88, doi. 10.33039/ami.2022.05.002
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The Diophantine equation x² + 3<sup>a</sup> · 5<sup>b</sup> · 11<sup>c</sup> · 19<sup>d</sup> = 4y<sup>n</sup>.
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- Annales Mathematicae et Informaticae, 2021, v. 54, p. 121, doi. 10.33039/ami.2021.08.002
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On the exponential Diophantine equation (4m² + 1)<sup>x</sup> + (21m² - 1)<sup>y</sup> = (5m)<sup>x</sup>.
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- Annales Mathematicae et Informaticae, 2020, v. 52, p. 243, doi. 10.33039/ami.2020.01.003
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Binary quadratic forms and sums of powers of integers.
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- Annales Mathematicae et Informaticae, 2020, v. 52, p. 71, doi. 10.33039/ami.2020.02.002
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An exponential Diophantine equation related to the difference between powers of two consecutive Balancing numbers.
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- Annales Mathematicae et Informaticae, 2019, v. 50, p. 167, doi. 10.33039/ami.2019.03.001
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A note on the exponential Diophantine equation (a<sup>n</sup> - 1)(b<sup>n</sup> - 1) = x².
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- Annales Mathematicae et Informaticae, 2019, v. 50, p. 159, doi. 10.33039/ami.2019.11.002
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On the X-coordinates of Pell equations which are rep-digits, II.
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- Annales Mathematicae et Informaticae, 2019, v. 50, p. 131, doi. 10.33039/ami.2018.12.002
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Pillai’s problem with the Fibonacci and Padovan sequences.
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- Annales Mathematicae et Informaticae, 2019, v. 50, p. 101, doi. 10.33039/ami.2019.09.001
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Fibonacci numbers which are products of two balancing numbers.
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- Annales Mathematicae et Informaticae, 2019, v. 50, p. 57, doi. 10.33039/ami.2019.06.001
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Diophantine triples in a Lucas-Lehmer sequence.
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- Annales Mathematicae et Informaticae, 2018, v. 49, p. 85, doi. 10.33039/ami.2018.08.001
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Cocyclic subshifts from Diophantine equations.
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- Dynamical Systems: An International Journal, 2014, v. 29, n. 1, p. 56, doi. 10.1080/14689367.2013.844225
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A note on Gevrey regular KAM theory and the inverse approximation lemma.
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- Dynamical Systems: An International Journal, 2003, v. 18, n. 2, p. 159, doi. 10.1080/1468936031000117857
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Considering a Classical Upper Bound on the Frobenius Number.
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- Mathematics (2227-7390), 2024, v. 12, n. 24, p. 4029, doi. 10.3390/math12244029
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On Diophantine Equations 2 x ± (2 k p) y = z 2 and −2 x + (2 k 3) y = z 2.
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- Mathematics (2227-7390), 2024, v. 12, n. 24, p. 4027, doi. 10.3390/math12244027
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Discovery of Exact Equations for Integer Sequences.
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- Mathematics (2227-7390), 2024, v. 12, n. 23, p. 3745, doi. 10.3390/math12233745
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An Improved Unbounded-DP Algorithm for the Unbounded Knapsack Problem with Bounded Coefficients.
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- Mathematics (2227-7390), 2024, v. 12, n. 12, p. 1878, doi. 10.3390/math12121878
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Perfect Codes over Non-Prime Power Alphabets: An Approach Based on Diophantine Equations.
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- Mathematics (2227-7390), 2024, v. 12, n. 11, p. 1642, doi. 10.3390/math12111642
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Research on the Number of Solutions to a Special Type of Diophantine Equation (a x −1)(b y −1) = 2 z 2.
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- Mathematics (2227-7390), 2023, v. 11, n. 11, p. 2497, doi. 10.3390/math11112497
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On the Nature of Some Euler's Double Equations Equivalent to Fermat's Last Theorem.
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- Mathematics (2227-7390), 2022, v. 10, n. 23, p. 4471, doi. 10.3390/math10234471
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Novel Authentication Protocols Based on Quadratic Diophantine Equations.
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- Mathematics (2227-7390), 2022, v. 10, n. 17, p. 3136, doi. 10.3390/math10173136
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