dc.description.abstract | Experience has shown that two fundamental thermodynamic quantities are especially
difficult to grasp: entropy and chemical potential—entropy S as quantity
associated with temperature T and chemical potential μ as quantity associated with
the amount of substance n. The pair S and T is responsible for all kinds of heat
effects, whereas the pair μ and n controls all the processes involving substances
such as chemical reactions, phase transitions, or spreading in space. It turns out that
S and μ are compatible with a layperson’s conception.
In this book, a simpler approach to these central quantities—in addition to
energy—is proposed for the first-year students. The quantities are characterized
by their typical and easily observable properties, i.e., by creating a kind of “wanted
poster” for them. This phenomenological description is supported by a direct
measuring procedure, a method which has been common practice for the quantification
of basic concepts such as length, time, or mass for a long time.
The proposed approach leads directly to practical results such as the prediction—
based upon the chemical potential—of whether or not a reaction runs spontaneously.
Moreover, the chemical potential is key in dealing with physicochemical
problems. Based upon this central concept, it is possible to explore many other
fields. The dependence of the chemical potential upon temperature, pressure, and
concentration is the “gateway” to the deduction of the mass action law, the
calculation of equilibrium constants, solubilities, and many other data, the construction
of phase diagrams, and so on. It is simple to expand the concept to
colligative phenomena, diffusion processes, surface effects, electrochemical processes,
etc. Furthermore, the same tools allow us to solve problems even at the
atomic and molecular level, which are usually treated by quantum statistical
methods. This approach allows us to eliminate many thermodynamic quantities
that are traditionally used such as enthalpy H, Gibbs energy G, activity a, etc. The
usage of these quantities is not excluded but superfluous in most cases. An optimized
calculus results in short calculations, which are intuitively predictable and
can be easily verified. | en_US |