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Titlebook: Mathematics for Chemists; P. G. Francis Book 1984 P. G. Francis 1984 International System of Units (SI).Newtonian mechanics.algebra.behavi

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书目名称Mathematics for Chemists
编辑P. G. Francis
视频video
图书封面Titlebook: Mathematics for Chemists;  P. G. Francis Book 1984 P. G. Francis 1984 International System of Units (SI).Newtonian mechanics.algebra.behavi
描述This text is concerned with those aspects of mathematics that are necessary for first-degree students of chemistry. It is written from the point of view that an element of mathematical rigour is essential for a proper appreciation of the scope and limitations of mathematical methods, and that the connection between physical principles and their mathematical formulation requires at least as much study as the mathematical principles themselves. It is written with chemistry students particularly in mind because that subject provides a point of view that differs in some respects from that of students of other scientific disciplines. Chemists in particular need insight into three­ dimensional geometry and an appreciation of problems involving many variables. It is also a subject that draws particular benefit from having available two rigorous disciplines, those of mathematics and of thermodynamics. The benefit of rigour is that it provides a degree of certainty which is valuable in a subject of such complexity as is provided by the behaviour of real chemical systems. As an experimen­ tal science, we attempt in chemistry to understand and to predict behaviour by combining precise experim
出版日期Book 1984
关键词International System of Units (SI); Newtonian mechanics; algebra; behavior; complexity; differential equa
版次1
doihttps://doi.org/10.1007/978-94-009-5552-3
isbn_softcover978-94-010-8950-0
isbn_ebook978-94-009-5552-3
copyrightP. G. Francis 1984
The information of publication is updating

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P. G. Francisago and other cooperating individuals and institutions. The approach provides a formalism that allows the design of optical devices that approach the maximum physically attainable geometric concentration for a given set of optical tolerances. This means that it has the potential to revolutionize the
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Algebraic and geometrical methods,ed depend on the size of the units and are not significant in themselves. Only when there is a natural unit, such as the gas constant R, do numerical values assume absolute significance; for example, the heat capacity at constant volume of an ideal monatomic gas at a high enough temperature is ., wh
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Differential calculus,s essential. Calculus is valuable in science in general, and in chemistry in particular, for many reasons. Amongst these are that it enables us to study the effects of infinitesimal changes in conditions, effects which are often quite simple even though the effect of large finite changes may be quit
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Differential calculus in three or more dimensions; partial differentiation, and an equation connecting them, so that two variables are independent (see Section 1.4). In such cases the geometrical method is to draw a three-dimensional diagram and then to consider two- dimensional sections, which apply when the third variable is held constant. Thus we may consider . against
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Differential equations,eory we may have simple relations for the rates of change with time, distance or temperature of such quantities as energy (thermal conductivity, heat capacity), momentum (force, viscosity) or amount of substance (fluid flow, reaction kinetics, heat of reaction). These theories give rise to equations
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