1![Around cubic hypersurfaces Olivier Debarre June 23, 2015 Abstract A cubic hypersurface X is defined by one polynomial equation of degree 3 in n variables with coefficients in a field K, such as Around cubic hypersurfaces Olivier Debarre June 23, 2015 Abstract A cubic hypersurface X is defined by one polynomial equation of degree 3 in n variables with coefficients in a field K, such as](https://www.pdfsearch.io/img/dbd5423f4f7544199d9f1abca0b161cb.jpg) | Add to Reading ListSource URL: www.math.ens.frLanguage: English - Date: 2015-06-23 03:32:59
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2![INTERSECTIONS OF POLYNOMIAL ORBITS, AND A DYNAMICAL MORDELL-LANG CONJECTURE DRAGOS GHIOCA, THOMAS J. TUCKER, AND MICHAEL E. ZIEVE Abstract. We prove that if nonlinear complex polynomials of the same degree have orbits wi INTERSECTIONS OF POLYNOMIAL ORBITS, AND A DYNAMICAL MORDELL-LANG CONJECTURE DRAGOS GHIOCA, THOMAS J. TUCKER, AND MICHAEL E. ZIEVE Abstract. We prove that if nonlinear complex polynomials of the same degree have orbits wi](https://www.pdfsearch.io/img/abbf85ecb07862ede966d57eb4c7bd84.jpg) | Add to Reading ListSource URL: dept.math.lsa.umich.edu- Date: 2007-10-08 12:39:47
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3![Facts about two-dimensional polynomialsGiven: f (x, y) = f00 + f10x + f01y + f11xy + ... + fttxty t ∈ F[x, y] Fact 1: fy0 (x) := f (x, y0) is a one-dimensional polynomial of degree t. Proof: f (x, y0) = (f00 + Facts about two-dimensional polynomialsGiven: f (x, y) = f00 + f10x + f01y + f11xy + ... + fttxty t ∈ F[x, y] Fact 1: fy0 (x) := f (x, y0) is a one-dimensional polynomial of degree t. Proof: f (x, y0) = (f00 +](https://www.pdfsearch.io/img/dd0e8fd33940f8dcb0c925f48dce801d.jpg) | Add to Reading ListSource URL: www.crypto.ethz.ch- Date: 2015-05-11 05:55:33
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4![A Characterization of Semisimple Plane Polynomial Automorphisms. Jean-Philippe FURTER, Dpt. of Math., Univ. of La Rochelle, av. M. Crépeau, La Rochelle, FRANCE email: A Characterization of Semisimple Plane Polynomial Automorphisms. Jean-Philippe FURTER, Dpt. of Math., Univ. of La Rochelle, av. M. Crépeau, La Rochelle, FRANCE email:](https://www.pdfsearch.io/img/baad13b4573fedee0c5bfbcf85e4f16d.jpg) | Add to Reading ListSource URL: perso.univ-lr.frLanguage: English - Date: 2008-06-06 10:52:24
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5![EQUATIONS FOR CHOW VARIETIES, THEIR SECANT VARIETIES AND OTHER VARIETIES ARISING IN COMPLEXITY THEORY A Dissertation by YONGHUI GUAN EQUATIONS FOR CHOW VARIETIES, THEIR SECANT VARIETIES AND OTHER VARIETIES ARISING IN COMPLEXITY THEORY A Dissertation by YONGHUI GUAN](https://www.pdfsearch.io/img/0b1ea1e3dd056dca64b3823104930425.jpg) | Add to Reading ListSource URL: www.math.tamu.eduLanguage: English - Date: 2016-06-30 17:13:46
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6![Region of Attraction Estimation for a Perching Aircraft: A Lyapunov Method Exploiting Barrier Certificates Elena Glassman, Alexis Lussier Desbiens, Mark Tobenkin, Mark Cutkosky, and Russ Tedrake Abstract— Dynamic perch Region of Attraction Estimation for a Perching Aircraft: A Lyapunov Method Exploiting Barrier Certificates Elena Glassman, Alexis Lussier Desbiens, Mark Tobenkin, Mark Cutkosky, and Russ Tedrake Abstract— Dynamic perch](https://www.pdfsearch.io/img/d9582d9f19f7b07ce654102d9a2e9237.jpg) | Add to Reading ListSource URL: eglassman.github.ioLanguage: English - Date: 2016-07-29 16:41:12
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7![Project 1: Part 1 Project 1 will be to calculate orthogonal polynomials. It will have several parts. Note: The scheme code in this writeup is available in the file project1.scm, available from the course web page. Warmup Project 1: Part 1 Project 1 will be to calculate orthogonal polynomials. It will have several parts. Note: The scheme code in this writeup is available in the file project1.scm, available from the course web page. Warmup](https://www.pdfsearch.io/img/f1a4926839d8ad7fe94746c5a793a641.jpg) | Add to Reading ListSource URL: www.math.purdue.eduLanguage: English - Date: 2014-02-14 14:18:39
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8![689 Documenta Math. Hessian Ideals of a Homogeneous Polynomial and Generalized Tjurina Algebras 689 Documenta Math. Hessian Ideals of a Homogeneous Polynomial and Generalized Tjurina Algebras](https://www.pdfsearch.io/img/42e1e536336d3220e156add960a8d7f6.jpg) | Add to Reading ListSource URL: www.math.uiuc.eduLanguage: English - Date: 2015-08-15 09:27:50
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9![ALGEBRAIC STRUCTURE AND DEGREE REDUCTION Let S ⊂ Fn . We define deg(S) to be the minimal degree of a non-zero polynomial that vanishes on S. We have seen that for a finite set S, deg(S) ≤ n|S|1/n . In fact, we can sa ALGEBRAIC STRUCTURE AND DEGREE REDUCTION Let S ⊂ Fn . We define deg(S) to be the minimal degree of a non-zero polynomial that vanishes on S. We have seen that for a finite set S, deg(S) ≤ n|S|1/n . In fact, we can sa](https://www.pdfsearch.io/img/c72e1e5b552002a7fdaac004c8b6ec40.jpg) | Add to Reading ListSource URL: math.mit.eduLanguage: English - Date: 2012-10-10 15:15:19
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10![Integer Optimization Toolbox Pooya Ronagh∗ August 13, 2013 In what follows, we explain how the Integer Optimization Toolbox approaches the problem of minimization of a (low degree) polynomial over an integer lattice. I Integer Optimization Toolbox Pooya Ronagh∗ August 13, 2013 In what follows, we explain how the Integer Optimization Toolbox approaches the problem of minimization of a (low degree) polynomial over an integer lattice. I](https://www.pdfsearch.io/img/ed766537133454169288e155a4f107a7.jpg) | Add to Reading ListSource URL: www.1qbit.comLanguage: English - Date: 2014-01-16 14:30:08
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