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Algebraic equation
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221	√ ON UNIT POWER INTEGRAL BASES OF Z[ 4 m] VOLKER ZIEGLER Abstract. Let m 6= 0 be an integer which is not a perfect square and consider √ number fields of the form Q( 4 m). We characterize all orders of the form Add to Reading List Source URL: finanz.math.tu-graz.ac.at Language: English - Date: 2010-09-29 02:35:10 Field theory Algebraic number field Algebraic number theory Differential equation Number theory Complex number Ordinary differential equation Diophantine equations Fundamental theorem of algebra Mathematics Abstract algebra Mathematical analysis
222	PROGRAM OUTCOMES (QUALITY SCHOOLS INTERNATIONAL) MATHEMATICS (JULY[removed]The Mathematics program of Quality Schools International is related to the following Add to Reading List Source URL: curriculum.qsi.org Language: English - Date: 2013-08-04 16:26:04 Algebraic geometry Elementary mathematics Generalized trigonometry Algebra Trigonometric functions Graphing calculator Rational function Quadratic equation Polynomial Mathematics Trigonometry Geometry
223	ALGEBRAIC APPROACHES: QUASI-EXACTLY-SOLVABLE PROBLEMS (Lie-algebraic theory of polynomial solutions of differential and finite-difference linear equations) by Alexander Turbiner Lie-algebraic theory of polynomial solutio Add to Reading List Source URL: www.ima.umn.edu Language: English - Date: 2002-07-02 15:12:52 Differential algebra Differential equations Algebra Polynomial Representation theory Generalizations of the derivative Solvable Lie algebra Algebraic differential equation Mathematics Abstract algebra Mathematical analysis
224	Monge-Amp` ere equation M. Verbitsky History of Monge-Amp` Add to Reading List Source URL: verbit.ru Language: English - Date: 2010-01-10 23:06:21 Complex manifolds Algebraic geometry Symplectic geometry Partial differential equations Differential geometry Calabi conjecture Monge–Ampère equation Calabi–Yau manifold Ricci curvature Geometry Mathematical analysis Theoretical physics
225	52nd Mathematical Olympiad in Poland Problems of the first round, September – December[removed]Solve in integers the equation x2000 + [removed] = x1999 + [removed]The points D and E lie on the sides BC and AC of th Add to Reading List Source URL: www.mimuw.edu.pl Language: English - Date: 2000-11-27 07:44:18 Algebraic number theory Triangle geometry Ring theory Elementary number theory Integer Triangle Abstract algebra Mathematics Algebra
226	MATH CIRCLE - ELLIPTIC CURVES WEEKS 1 & 2 SAM LICHTENSTEIN 1. What is a curve? We started by considering the idea of a curve. This is just the set of points in the plane which satisfy a polynomial equation. For example, Add to Reading List Source URL: www.themathcircle.org Language: English - Date: 2007-10-20 22:29:22 Algebraic curves Diophantine equations Analytic number theory Elliptic curve Group theory Rational point Rational number Curve Infinite descent Mathematics Geometry Abstract algebra
227 $Algebra / Polynomial / Rational function / Function / Partial fraction / Ordinary differential equation / Mathematics / Mathematical analysis / Elementary algebra$	Solving Algebraic First Order Differential Equations Aubrey Jaffer December 6, 1990 The derivative of any algebraic expression is algebraic. First solve the problem of finding antiderivatives where the solution is a rati Add to Reading List Source URL: people.csail.mit.edu Language: English - Date: 2010-04-02 22:57:54 Algebra Polynomial Rational function Function Partial fraction Ordinary differential equation Mathematics Mathematical analysis Elementary algebra
228	Chapter 14 Sampling-Based Planning Under Differential Constraints Steven M. LaValle University of Illinois Add to Reading List Source URL: planning.cs.uiuc.edu Language: English - Date: 2012-04-20 17:07:06 Algebraic topology Differential topology Motion planning Theoretical computer science Nonholonomic system Holonomic Differential equation Lagrangian Kinematics Physics Mathematics Classical mechanics
229	A Geometric View of Cryptographic Equation Solving S. Murphy and M.B. Paterson? Information Security Group Royal Holloway University of London Add to Reading List Source URL: www.isg.rhul.ac.uk Language: English - Date: 2007-12-13 09:42:56 Projective geometry Algebraic varieties Tensors Algebraic geometry Multilinear algebra Veronese surface Projective space Homogeneous polynomial Collineation Algebra Geometry Mathematics
230	A Geometric View of Cryptographic Equation Solving Sean Murphy and Maura Paterson Technical Report RHUL–MA–2007–4 Add to Reading List Source URL: www.ma.rhul.ac.uk Language: English - Date: 2007-05-18 08:53:52 Projective geometry Algebraic varieties Tensors Multilinear algebra Algebraic geometry Veronese surface Projective space Homogeneous polynomial Symmetric tensor Algebra Geometry Mathematics

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