Laws and Models: Science, Engineering, and TechnologyThe "laws" that govern our physical universe come in many guises-as principles, theorems, canons, equations, axioms, models, and so forth. They may be empirical, statistical, or theoretical, their names may reflect the person who first expressed them, the person who publicized them, or they might simply describe a phenomenon. However they may be named, the discovery and application of physical laws have formed the backbone of the sciences for 3,000 years. They exist by thousands. Laws and Models: Science, Engineering, and Technology-the fruit of almost 40 years of collection and research-compiles more than 1,200 of the laws and models most frequently encountered and used by engineers and technologists. The result is a collection as fascinating as it is useful. Each entry consists of a statement of the law or model, its date of origin, a one-line biography of the people involved in its formulation, sources of information about the law, and cross-references. Illustrated and highly readable, this book offers a unique presentation of the vast and rich collection of laws that rule our universe. Everyone with an interest in the inner workings of nature-from engineers to students, from teachers to journalists-will find Laws and Models to be not only a handy reference, but an engaging volume to read and browse. |
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Results 1-5 of 82
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... mass , u ( unified ) ( see Weizacker mass law ) 1.6605402 × 10-27 kg Avogadro constant , NA 6.0221367 × 1023 mol - 1 Bohr magneton , eh / 2m , μg or ẞ 9.274025 × 10-24 JT - 1 ( T = telsa ) Bohr radius , a Boltzmann constant , k ( R / N ) ...
... mass , u ( unified ) ( see Weizacker mass law ) 1.6605402 × 10-27 kg Avogadro constant , NA 6.0221367 × 1023 mol - 1 Bohr magneton , eh / 2m , μg or ẞ 9.274025 × 10-24 JT - 1 ( T = telsa ) Bohr radius , a Boltzmann constant , k ( R / N ) ...
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... mass of alpha particle , m molar gas constant , R molar volume ( ideal gas ) , RT / p 6.56 × 10-27 kg 8.314510 Jmol - ' K - 1 22.41410 Lmol - 1 or 22.414 m3mol- or 2.241383 x 10-3 m3mol - 1 muon mass , m neutron rest mass , m ...
... mass of alpha particle , m molar gas constant , R molar volume ( ideal gas ) , RT / p 6.56 × 10-27 kg 8.314510 Jmol - ' K - 1 22.41410 Lmol - 1 or 22.414 m3mol- or 2.241383 x 10-3 m3mol - 1 muon mass , m neutron rest mass , m ...
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... mass M is characteristically repre- sented by an allometric scaling law : where b = the scaling exponent Y = Y1 Mb Y = a constant representative of the organism Metabolic rates of entire organism scales are M3 / 4 , known as the 3 / 4 ...
... mass M is characteristically repre- sented by an allometric scaling law : where b = the scaling exponent Y = Y1 Mb Y = a constant representative of the organism Metabolic rates of entire organism scales are M3 / 4 , known as the 3 / 4 ...
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... only to gravity and thermal vibration . Keywords : gravity , physical chemistry , physics , thermal , vibration Sources : Considine , D. M. 1976 ; Huschke , R. 1959 . 20 ATOMIC MASS LAW ATOMIC MASS LAW - SEE WEIZSACKER.
... only to gravity and thermal vibration . Keywords : gravity , physical chemistry , physics , thermal , vibration Sources : Considine , D. M. 1976 ; Huschke , R. 1959 . 20 ATOMIC MASS LAW ATOMIC MASS LAW - SEE WEIZSACKER.
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... MASS LAW - SEE WEIZSACKER MASS LAW ATOMIC NUMBERS , LAW OF ( 1913 ) By working with X - rays and consecutive elements in the periodic table , H. G.-J. Moseley showed that the wavelength of the X - rays decreased while the frequency ...
... MASS LAW - SEE WEIZSACKER MASS LAW ATOMIC NUMBERS , LAW OF ( 1913 ) By working with X - rays and consecutive elements in the periodic table , H. G.-J. Moseley showed that the wavelength of the X - rays decreased while the frequency ...
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Common terms and phrases
absolute temperature American physicist angle Asimov atomic Ballentyne Besancon body Boltzmann constant Bolz Bothamley characteristic length chemical chemist Sources chemistry coefficient CONSERVATION Considine constant crystal D. W. G. and Lovett Daintith diffusivity dimensionless group effect elastic electric electron Encyclopedia energy engineer Sources English physicist equation equilibrium flow fluid force French physicist frequency Friel gases German American German physicist Sources Gillispie gravity heat transfer Honig Isaacs Keywords Landau Lapedes LARGE NUMBERS LAW OF-SEE LAW-SEE light liquid Mandel mass density mass transfer material mathematics molecular molecules Morris nerve NEWTON Nobel prize NUSSELT Parker particle physical chemist physicist Sources physics Sources physiologist physiologist Sources Potter POWER LAW PRANDTL pressure proportional R. C. and James R. E. and Tuve radiation ratio reaction relates relationship represented Reynolds number Science solution specific heat Stedman stress surface thermal thermodynamics Thewlis twentieth century vapor velocity volume wavelength York Young modulus
Popular passages
Page 343 - Pressure exerted anywhere upon a mass of liquid is transmitted undiminished in all directions, and acts with the same force on all equal surfaces, and in a direction at right angles to those surfaces.
Page 275 - The logarithm of a quotient is equal to the logarithm of the dividend minus the logarithm of the divisor. , M , ,• , . logi — = log
Page 275 - The logarithm of a root of a number is equal to the logarithm of the number divided by the index of the root.
Page 4 - The total pressure exerted by a mixture of gases is equal to the sum of the partial pressures of the gases in the mixture.
Page 243 - The cubes of the mean distances of the planets from the sun are proportional to the squares of their times of revolution about the sun.
Page 14 - Archimedes stated that a body immersed in a fluid is buoyed up by a force equal to the weight of the displaced fluid.
Page 275 - The logarithm of a power of a number is equal to the logarithm of the number multiplied by the exponent of the power. log» Np = p log
Page 267 - The volume of a gas mixture is equal to the sum of the volumes that would be occupied by each of the components of the mixture if at the temperature and pressure of the mixture.
Page 322 - Every particle of matter, in the universe, attracts every other particle with a force, which is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.