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Mathematics for the Biological Sciences
Technometrics, 1975John J. Buoni +2 more
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2000
The simplest Friedmann models, about which astronomers were still arguing in the late nineteen fifties and sixties are dominated by the equation $${{{{\dot S}^2} + c{k^2}} \over {{S^2}}} = {A \over {{S^3}}}$$ in which Sis the scale factor of the universe, a function of the time, A is a positive constant and kis a topological factor which can be ...
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The simplest Friedmann models, about which astronomers were still arguing in the late nineteen fifties and sixties are dominated by the equation $${{{{\dot S}^2} + c{k^2}} \over {{S^2}}} = {A \over {{S^3}}}$$ in which Sis the scale factor of the universe, a function of the time, A is a positive constant and kis a topological factor which can be ...
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The Mathematization of Science
1990Abstract By 1600 the European scientists were unquestionably impressed with the importance of mathematics for the study of nature. The strongest evidence of this conviction was the willingness of Copernicus and Kepler to overturn the accepted laws of astronomy and mechanics and religious doctrines for the sake of a theory which in their ...
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1990
The purpose of this review volume is to present the opinions of a number of distinguished individuals who have given careful thought as to why mathematics is so “unreasonably effective” when applied to the analysis of the natural sciences.
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The purpose of this review volume is to present the opinions of a number of distinguished individuals who have given careful thought as to why mathematics is so “unreasonably effective” when applied to the analysis of the natural sciences.
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Science and mathematical duality
Holography, Diffractive Optics, and Applications IX, 2019openaire +1 more source
Computer science and mathematics
ACM SIGCSE Bulletin, 1970George E. Forsythe +4 more
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