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Invariant
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#	Item
631	TWISTS OF X(7) AND PRIMITIVE SOLUTIONS TO x2 + y 3 = z 7 BJORN POONEN, EDWARD F. SCHAEFER, AND MICHAEL STOLL Abstract. We find the primitive integer solutions to x2 + y 3 = z 7 . A nonabelian descent argument involving t Add to Reading List Source URL: math.mit.edu Language: English - Date: 2008-07-06 19:05:58 Algebraic curves Group theory Algebraic number theory Elliptic curve J-invariant Algebraic number field Modular curve Μ operator Classical modular curve Abstract algebra Analytic number theory Modular forms
632	Scene-Centered Description from Spatial Envelope Properties Aude Oliva1 and Antonio Torralba2 1 Department of Psychology and Cognitive Science Program Add to Reading List Source URL: cvcl.mit.edu Language: English - Date: 2002-12-05 00:00:00 Segmentation Object recognition Bag of words model in computer vision Scale-invariant feature transform Computer vision Image processing Feature
633	Qubits and invariant theory Ronald C King School of Mathematics, University of Southampton Southampton, SO17 1BJ, England QTS-4 Varna, Bulgaria: August, 2005 Add to Reading List Source URL: www.personal.soton.ac.uk Language: English - Date: 2005-08-09 10:54:56 Mathematics Models of computation Qubit Quantum computer Invariant theory Invariant Theoretical computer science Quantum information science Applied mathematics
634	Brian Wybourne and Schur functions Ronald C King School of Mathematics, University of Southampton Southampton, SO17 1BJ, England Dedicated to Brian Wybourne - friend, colleague, collaborator Add to Reading List Source URL: www.personal.soton.ac.uk Language: English - Date: 2005-06-08 05:47:32 Representation theory Symmetric functions Invariant theory Algebraic combinatorics Schur polynomial Littlewood–Richardson rule Restricted representation Kronecker coefficient Abstract algebra Algebra Mathematics
635	THE MODULI SPACE OF CURVES AND GROMOV-WITTEN THEORY RAVI VAKIL A BSTRACT. The goal of this article is to motivate and describe how Gromov-Witten theory can and has provided tools to understand the moduli space of curves. Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2006-05-26 15:48:29 Moduli theory Algebraic curves Invariant theory Complex manifolds Moduli space Moduli of algebraic curves Riemann–Roch theorem Ample line bundle Divisor Algebraic geometry Abstract algebra Geometry
636	Factorial Grothendieck Polynomials Peter J. McNamara Department of Mathematics and Statistics University of Sydney, NSW 2006, Australia [removed] Submitted: Aug 10, 2005; Accepted: Jan 8, 2006; Published Add to Reading List Source URL: www.maths.usyd.edu.au Language: English - Date: 2013-07-01 22:40:40 Symmetric functions Invariant theory Algebraic combinatorics Homogeneous polynomials Representation theory of finite groups Littlewood–Richardson rule Symmetric polynomial Elementary symmetric polynomial Schur polynomial Abstract algebra Algebra Mathematics
637	Factorial Schur Functions and the Yang-Baxter Equation Daniel Bump, Peter J. McNamara and Maki Nakasuji May 29, 2014 Abstract. Factorial Schur functions are generalizations of Schur functions that have, in addition to th Add to Reading List Source URL: www.maths.usyd.edu.au Language: English - Date: 2014-05-29 00:33:25 Invariant theory Symmetric functions Orthogonal polynomials Representation theory Combinatorics Factorial Schur polynomial Partition function Littlewood–Richardson rule Mathematics Abstract algebra Algebra
638	3D Face Recognition Using Joint Diﬀerential Invariants Marinella Cadoni1 , Manuele Bicego1,2 , and Enrico Grosso1 1 Computer Vision Laboratory, DEIR, University of Sassari, Italy Add to Reading List Source URL: profs.sci.univr.it Language: English - Date: 2011-10-29 18:01:11 Space Projective geometry Invariant Iterative closest point Manifold Differential invariant Invariance mechanics Geometry Differential geometry Mathematics
639	MURPHY’S LAW IN ALGEBRAIC GEOMETRY: BADLY-BEHAVED DEFORMATION SPACES RAVI VAKIL A BSTRACT. We consider the question: “How bad can the deformation space of an object be?” The answer seems to be: “Unless there is s Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2005-07-07 21:44:12 Moduli theory Scheme theory Invariant theory Algebraic surfaces Moduli space Resolution of singularities Enriques–Kodaira classification Surface of general type Moduli of algebraic curves Algebraic geometry Geometry Abstract algebra
640	The Use of Rippling to Automate Event-B Invariant Preservation Proofs Yuhui Lin, Alan Bundy, and Gudmund Grov School of Informatics, University of Edinburgh, UK Abstract. Proof automation is a common bottleneck for indu Add to Reading List Source URL: www.ai4fm.org Language: English - Date: 2013-10-30 13:19:50 Rippling IsaPlanner Theorem Unification Mathematical proof Automated theorem proving Logic Mathematics

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