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If you need immediate assistance, call 877-SSRNHelp (877 777 6435) in the United States, or +1 212 448 2500 outside of the United States, 8:30AM to 6:00PM U.S. Eastern, Monday - Friday. Stefan Steinerberger, A short note on integer complexity, Contributions to Discrete Mathematics, Vol. 9.1 (2014). [Cached copy, with permission.] Venecia Wang, A counterexample to the prime conjecture of expressing numbers using just ones, Journal of Number Theory, submitted. Stefan Steinerberger, Assistant Professor at Yale, with research interests in Analysis of PDEs, Classical Analysis and ODEs, Functional Analysis, Metric Geometry, Number Theory The article Optimal Gabor frame bounds for separable lattices and estimates for Jacobi theta functions (joint work with Stefan Steinerberger) is available online in the "Journal of Mathematical Analysis and Applications".

Lower bounds for the truncated Hilbert transform. R Alaifari, LB Pierce, S Steinerberger. Jul 15, 2019 Preprints in arXiv.org. 11.

2021-03-30 · arxiv 2101.07395.

## ‪Eyvindur Ari Palsson‬ - ‪Google Scholar‬

arXiv:1904.13276v1 [econ.TH] 30 Apr 2019 Tax Mechanisms and Gradient Flows Stefan Steinerberger∗ Yale University Aleh Tsyvinski Yale University† May1,2019 Abstract We demonstrate how a static optimal income taxation problem can be analyzed using dynamical methods. Speciﬁcally, we show that the taxation problem is intimately connected arXiv.org > math > arXiv:1403.7988v3 Authors: Alexander Cloninger, Stefan Steinerberger (Submitted on 31 Mar 2014 , last revised 22 Apr 2016 (this version, v3)) arXiv:1307.2069v5 [math.CA] 1 Jul 2014 ON THE CURVATURE OF LEVEL SETS OF HARMONIC FUNCTIONS STEFAN STEINERBERGER Abstract. If a real harmonic function inside the open unit disk B(0,1) ⊂ R2 has its level set {x : u(x) = u(0)} diﬀeomorphic to an interval, then we prove the sharp bound κ ≤ 8 on the arXiv:1403.7988v1 [math.CO] 31 Mar 2014 ON SUPREMA OF AUTOCONVOLUTIONS WITH AN APPLICATION TO SIDON SETS STEFAN STEINERBERGER Abstract. Let f be a nonnegative function supported on the interval (−1/4,1/4) satisfying R1/4 −1/4 f(x)dx= 1.

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SIAM Journal on Mathematical Analysis 46 (1), 192-213, 2014. 17, 2014. Lower bounds for the truncated Hilbert transform. R Alaifari, LB Pierce, S Steinerberger. Jul 15, 2019 Preprints in arXiv.org. 11. were posted or cross-listed to one of the subcategories of arXiv.org during May Jianfeng Lu, Stefan Steinerberger.

E and Steinerberger S (2020) The Spectral Underpinning of word2vec. convolution inequalities, multilinear operators and applications. DA Geba, A Greenleaf, A Iosevich, E Palsson, E Sawyer. arXiv preprint arXiv:1209.6574, 2012.
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Soc. [arXiv:1905.03216] Ke Chen, Qin Li, Jianfeng Lu, and Stephen J. Wright, Randomized sampling for basis functions construction in generalized finite element methods , Multiscale Model. There Is No Preview Available For This Item This item does not appear to have any files that can be experienced on Archive.org. ‪University of Washington, Seattle‬ - ‪‪Cited by 1,211‬‬ - ‪Analysis‬ - ‪Partial Differential Equations‬ - ‪Spectral Theory‬ - ‪Potential Theory‬ - ‪Applied Mathematics‬ An icon used to represent a menu that can be toggled by interacting with this icon. We are interested in the following problem: given an open, bounded domain $\Omega \subset \mathbb{R}^2$, what is the largest constant $\alpha = \alpha(\Omega) View linderman&steinerberger.pdf from MATH 6740 at Cornell University. CLUSTERING WITH T-SNE, PROVABLY. Steinerberger, Stefan arXiv e-prints. Pub Date: February 2021; arXiv: arXiv: 2102.02736 Dec 20, 2013 Bourgain, J.: On Pleijel's Nodal Domain Theorem. arxiv.org:1308.4422. 6. Brasco , L., De Philippis, Correspondence to Stefan Steinerberger. New to arxiv-sanity? Rätt pris huddinge Jianfeng Lu and Stefan Steinerberger, A dimension-free Hermite-Hadamard inequality via gradient estimates for the torsion function, Proc. Amer. Math. Soc. [arXiv:1905.03216] Ke Chen, Qin Li, Jianfeng Lu, and Stephen J. Wright, Randomized sampling for basis functions construction in generalized finite element methods , Multiscale Model. There Is No Preview Available For This Item This item does not appear to have any files that can be experienced on Archive.org. ‪University of Washington, Seattle‬ - ‪‪Cited by 1,211‬‬ - ‪Analysis‬ - ‪Partial Differential Equations‬ - ‪Spectral Theory‬ - ‪Potential Theory‬ - ‪Applied Mathematics‬ An icon used to represent a menu that can be toggled by interacting with this icon. We are interested in the following problem: given an open, bounded domain$\Omega \subset \mathbb{R}^2$, what is the largest constant$\alpha = \alpha(\Omega) View linderman&steinerberger.pdf from MATH 6740 at Cornell University.

(or arXiv:1301.3371v4 [math.AP] for this version). Submission history.
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