Sasha Dovzhyk (Birkbeck, University of London) Beardsley Men in Russia In his nostalgic record of the Victorian Decadence, Holbrook Jackson argued that Aubrey Beardsley’s ‘singularity ma[de] him a prisoner for ever i

Source URL: www.ystad.se

Robocars Where will they take you? Brad Templeton Robocars.com EFF & Singularity University (Not speaking for Google)

Source URL: files.meetup.com

RIMS Workshop Regularity, singularity and long time behavior for partial differential equations with conservation law Keiichi Kato(Tokyo University of Science) Masashi Misawa (Kumamoto University) Date and time : Monday

Source URL: www.kurims.kyoto-u.ac.jp

CHARACTERIZATION OF FUNCTIONS REPRESENTING TOPOGRAPHIC SURFACES Gert W. WOLF Department of Geography, University of Klagenfurt Universitaetsstrasse 65, A-9010 Klagenfurt, Austria

Source URL: mapcontext.com

• Mathematical analysis
• Calculus
• Mathematics
• Multivariable calculus
• Smooth functions
• Singularity theory
• Differential calculus
• Critical point
• Hessian matrix
• Morse theory
• Derivative
• Differentiable function

Message from NSTF Executive Director: June 2016 As most of our readers are aware, the finalists for theNSTF-South32 Awards have been announced – congratulations to all these outstanding scientists, professio

Source URL: www.nstf.org.za

• Futurology
• Time
• Future
• Technology
• Philosophy of artificial intelligence
• Silicon Valley
• Singularity University
• Technological singularity
• Emerging technologies

Topology of Differentiable Mappings Kevin Houston School of Mathematics University of Leeds Leeds, LS2 9JT, U.K. e-mail:

Source URL: www.kevinhouston.net

• Mathematics
• Mathematical analysis
• Topology
• Singularity theory
• Algebraic topology
• Differential topology
• Smooth functions
• Homotopy theory
• Manifold
• Morse theory
• Milnor number
• Monodromy

Computing Complex Singularities of Differential Equations with Chebfun Marcus Webb Cambridge Centre for Analysis, University of Cambridge Based on work supervised by Nick Trefethen in 2011, funded by EPSRC

Source URL: www.damtp.cam.ac.uk

• Singularity
• Ordinary differential equations
• Classical mechanics
• Orbits
• Differential equations
• Movable singularity

Equisingularity and The Euler Characteristic of a Milnor Fibre Kevin Houston School of Mathematics University of Leeds Leeds, LS2 9JT, U.K.

Source URL: www.kevinhouston.net

• Singularity theory
• Algebraic topology
• Algebraic geometry
• Milnor number
• Milnor map
• Manifold
• Euler characteristic
• Fibration

Equisingularity of families of hypersurfaces and applications to mappings Kevin Houston School of Mathematics University of Leeds Leeds, LS2 9JT, U.K.

Source URL: www.kevinhouston.net

• Differential topology
• Singularity theory
• Manifold
• Whitney conditions
• Sheaf

Formal Solutions of Linear Differential Systems with Essential Singularities in their Coefficients Thomas Cluzeau University of Limoges ; CNRS ; XLIM (France) Joint work with M. A. Barkatou and A. Jalouli

Source URL: www.issac-symposium.org

• Complex analysis
• Ordinary differential equations
• Operator theory
• Meromorphic functions
• Partial differential equations
• Complex number
• Singularity
• Essential singularity
• Movable singularity
• Pole
• Residue
• Confluent hypergeometric function