Academia.edu no longer supports Internet Explorer.
To browse Academia.edu and the wider internet faster and more securely, please take a few seconds to upgrade your browser.
There are a great number of thermodynamic schools, independent of each other, and without a powerful general approach, but with a split on non-equilibrium thermodynamics. In 1912, in relation to the stationary non-equilibrium states, Ehrenfest introduced the fundamental question on the existence of a functional that achieves its extreme value for stable states, as entropy does for the stationary states in equilibrium thermodynamics. Today, the new branch frontiers of science and engineering, from power engineering to environmental sciences, from chaos to complex systems, from life sciences to nanosciences, etc. require a unified approach in order to optimize results and obtain a powerful approach to non-equilibrium thermodynamics and open systems. In this paper, a generalization of the Gouy–Stodola approach is suggested as a possible answer to the Ehrenfest question.
2003
Conventional economic growth theory assumes that technological progress is exogenous and that resource consumption is a consequence, not a cause, of growth. The reality is different and more complex. A 'growth engine'is a positive feedback loop involving declining costs of inputs and increasing demand for lower priced outputs, which then drives costs down further, thanks to economies of scale and learning effects. In a competitive environment prices follow.
Ecological Economics, 1998
Exergy and the economic process
Physical work generation requires the existence of a heat gradient, according to the universal notion of the Carnot Heat Engine; also the corner stone of the exergy concept. Heat gradient availabilities fundamentally drive systems' evolution. However, exergy is consumed irreversibly, via its gradual transformation to entropy. Extending Roegen's postulations [16], it is argued that exergy consumption founds economic scarcity, via: (a) human difficulty to produce large heat gradients on the Earth and (b) irreversible depletion of existing ones. Additionally, in the emerging Anthropocene epoch, exergy upgrades to a core concept for interpreting thermodynamically natural resource degradation and energy paradigm transitions.
This 1 st part consider what the author found in the Hortmann's paper, translated by E. Starikov. This follows the paper "The Mathematics of Thermodynamics", based on ideas of B. Finzi [one of the professors at Milan Politecnico] to be found in a paper published in the "Periodico di Matematiche, serie IV, vol. XIV, 1935", related to a Caratheodory publication in Mat. Ann., 67, 355, 1909, Berl. Ber. 39, 1935. After an e-mail from E. Starikov about Gyula Farkas and Nikolaj Schiller the ideas of the three authors were compared in the paper "Addendum to Mathematics of Thermodynamics", followed by "Linhart ideas on Entropy versus Classical Entropy: Proof of Linhart nonsense". Reading documents many errors are found…
HAL_Horstmann Thermodynamics versus Mathematics_FIRST part, 2019