The Principles of ThermodynamicsFirst published in 1927 as the second edition of a 1925 original, this book was intended as a general introduction to the principles of thermodynamics for university students involved in the physical sciences. Birtwistle gives a brief overview of the history of science relating to heat and the conservation of energy as well as practical examples to back up salient points in his explanation of key ideas. This book will be of value to anyone with an interest in the history of science. |
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Continguts
PRELIMINARIES 19 | 1 |
THE TWO LAWS OF THERMODY | 10 |
DISSIPATION OF MECHANICAL | 25 |
THERMODYNAMICS OF A FLUID | 39 |
THERMODYNAMIC FUNCTIONS 5258 | 52 |
THE RANKINE CYCLE REFRIGERA | 59 |
THERMODYNAMICAL RELATIONS | 68 |
THE JOULETHOMSON POROUS | 76 |
effect by the use of Van der Waals equationInversion | 82 |
EQUILIBRIUM OF SYSTEMS | 95 |
OSMOTIC PRESSURE VAPOUR PRES | 108 |
THERMOELECTRIC PHENOMENA 123128 | 124 |
Elements of gas theoryAtoms and molecules | 145 |
THE THIRD LAW OF THERMO | 164 |
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Frases i termes més freqüents
adiabatic atomic boiling point Boyle’s law calories carbonic acid Carnot’s cycle cell Clausius constant pressure constant temperature cooling effect critical temperature curve cvdt cylinder Daniell cell definite degrees of freedom diagram efficiency electrons entropy equal equation equilibrium experiment figure find first fluid formula function gases Gibbs given temperature gram heat given heat Q heat taken Hence hydrogen increase of entropy internal energy irreversible isothermal process Joule latent heat liquid and vapour mechanical energy mixture molecular weight nucleus number of molecules osmotic pressure perature perfect gas phase phase rule Phil piston Planck’s radiation Rankine cycle reflected refrigerator reversible cycle reversible engine saturated steam solution specific heat substance sufficiently surface takes in heat tdqS temperature and pressure temperature t1 theory thermodynamical Thomson unit mass unit volume vaporisation vapour pressure velocity vibration Waals wave-length zero