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Complex plane
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51	Lecture 24 Roots of Polynomials Last time, we described the complex numbers. Classically, one of the reasons complex numbers were studied is that in the complex numbers all polynomials have roots. We discuss this a bit t Add to Reading List Source URL: math.caltech.edu Language: English - Date: 2013-11-27 10:48:45 Polynomials Elementary algebra Complex numbers Equations Fundamental theorem of algebra Root of unity Quadratic equation Completing the square Complex plane Mathematics Algebra Mathematical analysis
52	Difference Equations to Differential Equations Section 7.1 The Algebra of Complex Add to Reading List Source URL: math.furman.edu Language: English - Date: 2005-10-17 18:29:36 Complex analysis Complex plane Complex number Trigonometric functions Inverse trigonometric functions Unit circle Polar coordinate system Principal value Complex logarithm Mathematical analysis Mathematics Trigonometry
53	New York City College of Technology The City University of New York DEPARTMENT: Mathematics PREPARED BY: Professor Thomas Tradler and Professor Andrew Douglas COURSE: MAT 4050 Add to Reading List Source URL: www.citytech.cuny.edu Language: English - Date: 2014-07-01 12:44:08 Hyperbolic geometry Inversive geometry Euclidean geometry Space Complex number Plane Riemann surfaces Geometry Mathematics Non-Euclidean geometry
54	Rieman-Hilbert problems in non-smooth domains the plane Irina Mitrea, Temple University, USA Abstract: Historically, the development of modern Harmonic Analysis has been inexorably linked with the theory of Complex Varia Add to Reading List Source URL: www.math.udel.edu Language: English - Date: 2013-10-09 08:08:00 Ordinary differential equations Partial differential equations Operator theory Microlocal analysis Riemann–Hilbert problem David Hilbert Holomorphic function Hilbert space Hilbert transform Mathematical analysis Mathematics Complex analysis
55	Pattern Recognition[removed] – 391 Rapid and Brief Communication www.elsevier.com/locate/patcog Add to Reading List Source URL: www.cis.rit.edu Language: English - Date: 2010-09-10 15:22:02 Complex numbers Rational function Complex plane Mathematical analysis Complex analysis Meromorphic functions
56	Chapter 14 GRAPHICAL REPRESENTATION OF FINGERPRINT IMAGES Jie Zhou1, David Zhang2, Jinwei Gu1, and Nannan Wu1 1. Department of Automation, Tsinghua University, Beijing[removed], China 2. Department of Computing, The Hong K Add to Reading List Source URL: www.cis.rit.edu Language: English - Date: 2010-09-10 15:22:01 Security Algebraic geometry Fingerprint recognition Fingerprint Complex plane Automated fingerprint identification Rational function Complex number Public key fingerprint Fingerprints Biometrics Mathematical analysis
57	AGGREGATION IN THE PLANE AND LOEWNER’S EQUATION L. CARLESON AND N. MAKAROV Abstract. We study an aggregation process which can be viewed as a deterministic analogue of the DLA model in the plane, or as a regularized ve Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2001-02-07 12:47:00 Loewner differential equation Riemann zeta function Schramm–Loewner evolution Continuous function Partial differential equation Mathematical analysis Complex analysis Analytic number theory
58	LAPLACIAN PATH MODELS L. CARLESON AND N. MAKAROV 1. Introduction and results 1.1. Laplacian growth. In this paper we study two growth models in the complex plane – the needle and the geodesic η-models, deﬁned below. Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2001-07-20 19:59:54 Complex analysis Loewner differential equation Geodesic
59	TIMSS[removed]Eighth Grade Mathematics Item Descriptions developed during the TIMSS 2011 Benchmarking Add to Reading List Source URL: timssandpirls.bc.edu Language: English - Date: 2012-12-10 15:14:19 Euclidean plane geometry Elementary arithmetic Equations Division Fraction Pi Golden ratio Number Complex number Mathematics Elementary mathematics Elementary algebra
60	SECOND MOMENTS OF GL2 AUTOMORPHIC L–FUNCTIONS Adrian Diaconu and Dorian Goldfeld §1 Introduction Let H denote the upper half-plane. A complex valued function f defined on H is called an Add to Reading List Source URL: www.math.columbia.edu Language: English - Date: 2006-01-18 11:57:25 Beta code Analytic geometry Complex analysis Symbol

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