booklet - CUMC - Canadian Mathematical Society

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1.2 Comprehensive ScheduleThursday, July 11 th , morningTime Speaker and Title Room9:009:30JOHN CAMPBELL - A Schur-Like Basis of NSym Defined by aPieri RuleDANIEL PALMARIN - Generating Fractals Using Iterated FunctionSystemsNATHAN MUSOKE - Holonomy of 4-Dimensional MetricsCHRISTOPHER MAHADEO - Blow Up Solutions to the Non-Linear Schrödinger EquationALEXANDRE LAVOIE - Introduction to Game TheoryRAYMOND VAN - construction of natural numbers to real numbersusing set theoryDARIO BROOKS - Local equivalence of 3-dimensional Godel spacetimesMARC-ANTOINE FISET - Pelure de clémentineSUKHREET SANDHU - Solving <strong>Mathematical</strong> Programs withEquilibrium Constraints via Genetic AlgorithmJULIA TUFTS - Mathematics in MusicERIC NASLUND - Roth’s Theorem in the PrimesEHSAAN HOSSAIN - Geometric group theory and Gromov’s TheoremMAXIMILIAN KLAMBAUER - Basics of the Representation Theoryof C*-algebrasADITYA KUMAR - An Invitation to Functional AnalysisMASHBAT SUZUKI - Questions in Spectral Theory and DynamicalSystemsMORIAH MAGCALAS - Investigations of Hyperviscous TurbulenceAUDREY MORIN - The geometry of musical chordsWILLIAM RUTH - Introduction to Statistics: Classical andBayesianJEAN-FRANÇOIS ARBOUR - Introduction to the Ricci FlowANDRÉANNE LAPOINTE - Les symétries de l’équation deHelmholtzZ-205 McNicollZ-209 McNicollZ-210 McNicollZ-215 McNicollZ-220 McNicollZ-245 McNicollZ-255 McNicollZ-260 McNicollZ-300 McNicollZ-305 McNicollZ-205 McNicollZ-209 McNicollZ-210 McNicollZ-215 McNicollZ-220 McNicollZ-245 McNicollZ-255 McNicollZ-260 McNicollZ-300 McNicollZ-305 McNicoll10:30 COFFEE BREAK André-Aisenstadt11:00Christiane RousseauParcourir le système solaire en économisant l’énergieS1-151 Jean-Coutu7
Page 1: 20e anniversaire20th anniversaryCon
Page 4 and 5: CUMC 2013 CommitteeThis year, eight
Page 7: 1 Schedule of Events1.1 Basic Sched
Page 11 and 12: Friday, July 12 th , afternoonTime
Page 13 and 14: Saturday, July 13 th , afternoonTim
Page 15 and 16: SIMULATIONS MAGNÉTOHYDRODYNAMIQUES
Page 17 and 18: INTRODUCTION TO GAME THEORYALEXANDR
Page 19 and 20: lem, and demonstrate both a DP appr
Page 21 and 22: SPECTRALLY ARBITRARY AND COMPANION
Page 23 and 24: we will explore these possibilities
Page 25 and 26: A COUPLED NEURAL OSCILLATOR MODEL F
Page 27 and 28: INTRODUCTION MATHÉMATIQUE À LATEX
Page 29 and 30: INTRODUCTION AUX NOMBRES DE BERNOUL
Page 31 and 32: AN OVERVIEW OF SURVEY SAMPLINGJASON
Page 33 and 34: MAGIC SQUARES AND ELLIPTIC CURVESJO
Page 35 and 36: librium points, and determine what
Page 37 and 38: KONIG’S THEOREM VIA LINEAR PROGRA
Page 39 and 40: 3.2) Le cas Poisson^θ n = ^θ n−
Page 41 and 42: the work that has been done in the
Page 43 and 44: SPELLING BEE: HOW DO YOU ADD A WORD
Page 45 and 46: GROUP-STRUCTURES ON SPHERES, AND TH
Page 47 and 48: QUANTUM CRYPTOGRAPHY, HOW THE WISES
Page 49 and 50: minimum number of distinct eigenval
Page 51 and 52: 3 General Information3.1 Opening Ba
Page 53 and 54: 3. The Dane drinks tea.4. The green
Page 55: Communications SecurityEstablishmen
Page 58 and 59:
partenaires AgentSilver partnersVic
Page 60:
partenaires BronzeBronze partnersCo
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