Results 21 to 30 of about 9,684,212 (314)
Sums of transcendental dilates [PDF]
Bulletin of the London Mathematical Society, 2022 We show that there is an absolute constant c>0$c>0$ such that |A+λ·A|⩾eclog|A||A|$|A+\lambda \cdot A|\geqslant e^{c\sqrt {\log |A|}}|A|$ for any finite subset A$A$ of R$\mathbb {R}$ and any transcendental number λ∈R$\lambda \in \mathbb {R}$ .
D. Conlon, Jeck Lim
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Phenomenological rate-independent uniaxial hysteretic models: A mini-review
Frontiers in Built Environment, 2022 A great variety of phenomenological models has been proposed over the years to model rate-independent hysteretic forces in structural mechanics. The classification of such models is usually based on the type of equation that needs to be solved to ...
Raffaele Capuano +2 more
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Birational maps with transcendental dynamical degree [PDF]
Proceedings of the London Mathematical Society, 2021 We give examples of birational selfmaps of Pd,d⩾3$\mathbb {P}^d, d \geqslant 3$ , whose dynamical degree is a transcendental number. This contradicts a conjecture by Bellon and Viallet.
Jason P. Bell +3 more
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On Wittgenstein's transcendental deductions [PDF]
Belgrade Philosophical Annual, 2017 In this paper, I aim to shed light on the use of transcendental deductions, within demonstrations of aspects of Wittgenstein's early semantics, metaphysics, and philosophy of mathematics.
Connelly Russell James
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Irrationality and transcendence of infinite series of rational terms [PDF]
Notes on Number Theory and Discrete MathematicsThe aim of this paper is to prove two results concerning the irrationality and transcendence of a certain class of infinite series which consist of rational numbers and converge very quickly.
Lazhar Dhaouadi
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On Mahler’s p-adic S-, T -, and U-numbers
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2020 We consider some lacunary power series with rational coefficients in p. We show that under certain conditions these series take transcendental values at non-zero rational number arguments, and we determine the classes of these transcendental values with
Bugeaud Yann, Kekeç Gülcan
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Continued fractions and transcendental numbers [PDF]
, 2005 It is widely believed that the continued fraction expansion of every irrational algebraic number $\alpha$ either is eventually periodic (and we know that this is the case if and only if $\alpha$ is a quadratic irrational), or it contains arbitrarily ...
Adamczewski, Boris +2 more
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An essential base of the central types of the convex theory
Қарағанды университетінің хабаршысы. Математика сериясы, 2021 In this paper, we consider the model-theoretical properties of the essential base of the central types of convex theory. Also shows the connection between the center and Jonsson theory in permissible enrichment signatures.
A.R. Yeshkeyev, M.T. Omarova
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On the modification of the universality of the Hurwitz zeta-function
Nonlinear Analysis, 2016 In the paper, the lower limit in the universality inequality for the Hurwitz zeta-function is replaced by an ordinary limit. The cases of continuous and discrete universalities are considered.
Antanas Laurinčikas, Laimonas Meška
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On Transcendental Numbers [PDF]
Axioms, 2014 Transcendental numbers play an important role in many areas of science. This paper contains a short survey on transcendental numbers and some relations among them. New inequalities for transcendental numbers are stated in Section 2 and proved in Section 4.
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