CYCLE CLASSES DANIEL LITT 1. Introduction Voisin constructs cycle classes for arbitrary compact complex manifolds; I will simplify her presentation by restricting to the case of smooth projective algebraic varieties. Thu

Source URL: math.columbia.edu

Dynamics of rational maps on the projective line of the field of p-adic numbers Lingmin LIAO (Universit´e Paris-Est Cr´eteil) (joint with Ai-Hua Fan, Shi-Lei Fan and Yue-Fei Wang) International Conference on p-adic Ma

Source URL: p-adics2015.matf.bg.ac.rs

Purdue Univ., Non-projective measurement of solidstate qubits: collapse and uncollapse (what is “inside” collapse) Alexander Korotkov University of California, Riverside

Source URL: www.ee.ucr.edu

MECH 576 Geometry in Mechanics Collineation and Cross Ratio in Planar Projective Mapping November 19,

Source URL: www.cim.mcgill.ca

CS 532: Homework Assignment 1 Due: September 16, 6:00pm Philippos Mordohai Department of Computer Science Stevens Institute of Technology

Source URL: www.cs.stevens.edu

• Software
• Graphics software
• Raster graphics editors
• Projective geometry
• Homography
• GIMP
• IrfanView

Kending, Taiwan, Non-projective quantum measurement of solid-state qubits: Bayesian formalism (what is “inside” collapse) Alexander Korotkov

Source URL: www.ee.ucr.edu

GAP 4 Package FinInG Finite Incidence Geometry

Source URL: www.gap-system.org

• Geometry
• Projective geometry
• Mathematics
• Space
• Finite geometry
• Projective space
• Incidence geometry
• Homography
• Collineation
• Correlation
• Algebraic variety
• Projective linear group

Finite Fourier Series and Ovals in PG(2, 2h) J. Chris Fisher Department of Mathematics University of Regina Regina, Canada S4S 0A2

Source URL: www.ntu.edu.sg

• Mathematics
• Mathematical analysis
• Incidence geometry
• Oval
• Projective geometry
• Permutation polynomial
• Operator theory
• Heat equation
• FeynmanKac formula

AQIP, Boulder, Few topics in non-projective measurement of solid-state qubits Alexander Korotkov University of California, Riverside

Source URL: www.ee.ucr.edu

Large caps in projective Galois spaces Jürgen Bierbrauer∗ Yves Edel† Key Words: Caps, Galois geometries, codes.

Source URL: www.mathi.uni-heidelberg.de