Results 181 to 190 of about 26,718 (221)

A Geometry of Specialisation [PDF]

open access: possibleThe Economic Journal, 2002
Division of labour models have become a standard analytical tool, along with competitive general equilibrium models (Ricardian, HOS, Ricardo-Viner), in public finance, trade, growth, development and macroeconomics. Yet unlike the earlier models, these models lack a canonical graphical representation.
Joseph F. Francois, Douglas Nelson
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GEOMETRY OF SPACETIME AND FINSLER GEOMETRY

International Journal of Modern Physics A, 2009
A central assumption in general relativity is that the underlying geometry of spacetime is pseudo-Riemannian. Given the recent attempts at generalizations of general relativity, motivated both by theoretical and observational considerations, an important question is whether the spacetime geometry can also be made more general and yet still remain ...
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Geometris

Proceedings of the 2017 CHI Conference Extended Abstracts on Human Factors in Computing Systems, 2017
Motivated to provide 6- to 11-year-old children with a way to experience mathematics as collaborative, tangible, and concrete, we present Geometris, a collaborative embodied geometry game. As shapes are projected onto the floor, players recreate those shapes on a 6x6ft interactive mat.
Elena Durán   +2 more
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The geometry of evolution

Biosystems, 1990
Some structures are more suitable for self-organization through the Darwin-Wallace mechanism of variation and selection than others. Such evolutionary adaptability (or evolvability) can itself evolve through variation and selection, either by virtue of being associated with reliability and stability or by hitchhiking along with the advantageous traits ...
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Computational geometry

ACM SIGACT News, 1988
Recent solutions of three "art gallery" problems are reported. Three related still-open problems are discussed.
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Digital geometry

Information Sciences, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Azriel Rosenfeld, Reinhard Klette
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Orthogonal geometry, metric geometry and ordinary geometry

1994
In Desarguesian (plane) geometry which takes Hilbert’s axioms of incidence H I, (sharper) axiom of parallels HIV, the axiom of infinity D∞ and Desargues’ axioms D as its basis, one can uniquely determine a Desarguesian number system N, called a geometry-associated Desarguesian number system, as has been exhibited in the previous sections.
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