Results 241 to 250 of about 290,738 (260)
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Nonlinear Analysis: Theory, Methods & Applications, 1993
The authors give an application of an existence theorem for discontinuous differential equations proved by the first author and appearing elsewhere. Let \(U\) be a compact convex subset of \({\mathbf R}^ 2\) such that \(0\in \text{Int}(U)\). Set \[ U(x)= \Bigl\{u\in U: \langle u,x\rangle= \max_{v\in U} \langle v,x\rangle\Bigr\}. \] Let \(f: {\mathbf R}^
Rzymowski, Witold, Stachura, Adam
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The authors give an application of an existence theorem for discontinuous differential equations proved by the first author and appearing elsewhere. Let \(U\) be a compact convex subset of \({\mathbf R}^ 2\) such that \(0\in \text{Int}(U)\). Set \[ U(x)= \Bigl\{u\in U: \langle u,x\rangle= \max_{v\in U} \langle v,x\rangle\Bigr\}. \] Let \(f: {\mathbf R}^
Rzymowski, Witold, Stachura, Adam
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On a decoding algorithm for codes on maximal curves
IEEE Transactions on Information Theory, 1989A decoding algorithm for algebraic geometric codes that was given by A.N. Skorobogatov and S.G. Vladut (preprint, Inst. Problems of Information Transmission, 1988) is considered. The author gives a modified algorithm, with improved performance, which he obtains by applying the above algorithm a number of times in parallel.
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Weighted Lacunary Maximal Functions on Curves
Canadian Mathematical Bulletin, 1995AbstractLet γ(t) = (t, t2,..., tn) + a be a curve in Rn, where n ≥ 2 and a ∊ Rn. We prove LP-Lq estimates for the weighted lacunary maximal function, related to this curve, defined byIf n = 2 or 3 our results are (nearly) sharp.
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?p2-maximal curves with many automorphisms are Galois-covered by the Hermitian curve
Advances in Geometry, 2021Maria Montanucci, Daniele Bartoli
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AG codes from the second generalization of the GK maximal curve
Discrete Mathematics, 2020Maria Montanucci
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Multi point AG codes on the GK maximal curve
Designs, Codes, and Cryptography, 2017Maria Montanucci +2 more
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A maximal curve which is not a Galois subcover of the Hermitian curve
Bulletin of the Brazilian Mathematical Society, 2006Henning Stichtenoth +1 more
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