Title: Selective Internal Radiation Therapy for Hepatic Metastases using SIR-Spheres – March 2002 Agency: Medical Services Advisory Committee (MSAC) Commonwealth Department of Health and Aged Care GPO Box 9848 Canb

Source URL: www.msac.gov.au

• Chemotherapy
• SIRT
• Radiation therapy
• Medicine
• Radiation oncology
• Selective internal radiation therapy

The Department of Economic and Social Affairs of the United Nations Secretariat is a vital interface between global policies in the economic, social and environmental spheres and national action. The Department works i

Source URL: unstats.un.org

19 August[removed]MEDIA ALERT Business, Indigenous & Health Leaders call for action on Social Determinants of Health Three prominent leaders from the very different spheres of business, Indigenous affairs and health are un

Source URL: www.phaa.net.au

• Demography
• Health economics
• Public health
• Social determinants of health
• Michael Moore
• Kate Carnell
• Michael Marmot
• Health
• Members of the Australian Capital Territory Legislative Assembly
• Health policy

Title: SIR-Spheres for the treatment of non-resectable liver tumours Agency: Medical Services Advisory Committee (MSAC) Mail Drop Point 106 Commonwealth Department of Health and Ageing GPO Box 9849 Canberra ACT 2601 Au

Source URL: www.msac.gov.au

• Chemotherapy
• SIR-Spheres
• Transcatheter arterial chemoembolization
• Medicine
• Hepatology
• Hepatocellular carcinoma

PHYSICAL REVIEW E 74, 041127 共2006兲 Packing hyperspheres in high-dimensional Euclidean spaces Monica Skoge,1 Aleksandar Donev,2,3 Frank H. Stillinger,4 and Salvatore Torquato2,3,4,5,* 1

Source URL: cherrypit.princeton.edu

• Spheres
• Crystallography
• Sphere packing
• Packing problem
• Close-packing of equal spheres
• N-sphere
• Geometrical frustration
• Kissing number problem
• Sphere
• Geometry
• Discrete geometry
• Mathematics

IJMMS 00:[removed]–00 PII. S0161171202207188 http://ijmms.hindawi.com © Hindawi Publishing Corp. THE DOUBLE BUBBLE PROBLEM IN SPHERICAL

Source URL: theory.stanford.edu

• Trigonometry
• Elementary geometry
• Differential topology
• Topology
• N-sphere
• Sine
• Trigonometric functions
• Area of a disk
• Spherical cap
• Geometry
• Mathematics
• Spheres

Can Disordered Sphere Packings Ever Be Maximally Dense? Salvatore Torquato Princeton Center for Theoretical Science Department of Chemistry and Materials Institute, Princeton University, Princeton, NJ, USA

Source URL: cherrypit.princeton.edu

• Spheres
• Crystallography
• Lattice points
• Quadratic forms
• Sphere packing
• Packing problem
• Random close pack
• Close-packing of equal spheres
• E8 lattice
• Geometry
• Mathematics
• Discrete geometry

Generating Uniform Incremental Grids on SO(3) Using the Hopf Fibration Anna Yershova1 , Steven M. LaValle1 , and Julie C. Mitchell2 1 Dept. of Computer Science

Source URL: msl.cs.uiuc.edu

• Rotational symmetry
• Analytic geometry
• Algebraic topology
• Geometric topology
• Spheres
• 3-sphere
• Spherical harmonics
• Hopf fibration
• Spherical coordinate system
• Geometry
• Mathematics
• Abstract algebra

[removed]Bruno Latour e-flux journal #23 Ñ march 2011 Ê Bruno Latour Some Experiments in Art and Politics

Source URL: worker01.e-flux.com

• Gifford Lecturers
• Sociology of scientific knowledge
• Peter Sloterdijk
• Rajneesh movement
• Bruno Latour
• Henri Bergson
• Alfred North Whitehead
• Celestial spheres
• Actor–network theory
• Science
• Philosophy
• Knowledge

PHYSICAL REVIEW E 82, 061302 共2010兲 Robust algorithm to generate a diverse class of dense disordered and ordered sphere packings via linear programming S. Torquato1,2 and Y. Jiao2

Source URL: cherrypit.princeton.edu

• Crystallography
• Mathematics
• Euclidean geometry
• Sphere packing
• Packing problem
• Close-packing of equal spheres
• N-sphere
• Crystal structure
• Geometry
• Discrete geometry
• Spheres