Results 11 to 20 of about 5,601 (70)
Social rights constitutionalism: an antagonistic endorsement [PDF]
The article discusses how we might understand solidarity as the organizing concept behind the institutionalization of social rights. I argue that writing solidarity into social rights constitutionalism carries productive tension into constitutional ...
Christodoulidis, Emilios
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Implicit Bias and the Idealized Rational Self [PDF]
The underrepresentation of women, people of color, and especially women of color—and the corresponding overrepresentation of white men—is more pronounced in philosophy than in many of the sciences.
Berenstain, Nora
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What is $\ldots\ $ a multiple orthogonal polynomial?
This is an extended version of our note in the Notices of the American Mathematical Society 63 (2016), no. 9, in which we explain what multiple orthogonal polynomials are and where they appear in various applications.Comment: 5 pages, 2 ...
Martínez-Finkelshtein, Andrei +1 more
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Discrete integrable systems generated by Hermite-Pad\'e approximants
We consider Hermite-Pad\'e approximants in the framework of discrete integrable systems defined on the lattice $\mathbb{Z}^2$. We show that the concept of multiple orthogonality is intimately related to the Lax representations for the entries of the ...
Aptekarev, Alexander I. +2 more
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Points of bounded height on oscillatory sets
We show that transcendental curves in $\mathbb R^n$ (not necessarily compact) have few rational points of bounded height provided that the curves are well behaved with respect to algebraic sets in a certain sense and can be parametrized by functions ...
Comte, Georges, Miller, Chris
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Liouville Numbers and Schanuel's Conjecture [PDF]
In this paper, using an argument of P. Erdos, K. Alniacik and E. Saias, we extend earlier results on Liouville numbers, due to P. Erdos, G.J. Rieger, W. Schwarz, K. Alniacik, E. Saias, E.B. Burger.
Kumar, K. Senthil +2 more
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Multiple orthogonal polynomial ensembles
Multiple orthogonal polynomials are traditionally studied because of their connections to number theory and approximation theory. In recent years they were found to be connected to certain models in random matrix theory.
Kuijlaars, Arno B. J.
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Ap\'ery Polynomials and the multivariate Saddle Point Method [PDF]
The Ap\'ery polynomials and in particular their asymptotic behavior play an essential role in the understanding of the irrationality of \zeta(3).
Neuschel, Thorsten
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Nesterenko's linear independence criterion for vectors [PDF]
In this paper we deduce a lower bound for the rank of a family of $p$ vectors in $\R^k$ (considered as a vector space over the rationals) from the existence of a sequence of linear forms on $\R^p$, with integer coefficients, which are small at $k$ points.
Fischler, Stéphane
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On simultaneous diophantine approximations to $\zeta(2)$ and $\zeta(3)$
We present a hypergeometric construction of rational approximations to $\zeta(2)$ and $\zeta(3)$ which allows one to demonstrate simultaneously the irrationality of each of the zeta values, as well as to estimate from below certain linear forms in 1 ...
Dauguet, Simon, Zudilin, Wadim
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