Quantum Statistical Mechanics Equilibrium and non-equilibrium theory from first principles 1st Edition – PDF/EPUB Version Downloadable

$49.99

Author(s): Phil Attard
Publisher: IOP Publishing (Institute of Physics)
ISBN: 9780750311892
Edition: 1st Edition

Important: No Access Code

Delivery: This can be downloaded Immediately after purchasing.

Version: Only PDF Version.

Compatible Devices: Can be read on any device (Kindle, NOOK, Android/IOS devices, Windows, MAC)

Quality: High Quality. No missing contents. Printable

Recommended Software: Check here

Description

This book establishes the foundations of non-equilibrium quantum statistical mechanics in order to support students and academics in developing and building their understanding. The formal theory is derived from first principles by mathematical analysis, with concrete physical interpretations and worked examples throughout. It explains the central role of entropy; its relation to the probability operator and the generalisation to transitions, as well as providing first principles derivation of the von Neumann trace form, the Maxwell-Boltzmann form and the Schrödinger equation.

Quantum Statistical Mechanics Equilibrium and non-equilibrium theory from first principles 1st Edition – PDF/EPUB Version Downloadable

$49.99

Author(s): Phil Attard
Publisher: IOP Publishing (Institute of Physics)
ISBN: 9780750311892
Edition: 1st Edition

Important: No Access Code

Delivery: This can be downloaded Immediately after purchasing.

Version: Only PDF Version.

Compatible Devices: Can be read on any device (Kindle, NOOK, Android/IOS devices, Windows, MAC)

Quality: High Quality. No missing contents. Printable

Recommended Software: Check here

Description

This book establishes the foundations of non-equilibrium quantum statistical mechanics in order to support students and academics in developing and building their understanding. The formal theory is derived from first principles by mathematical analysis, with concrete physical interpretations and worked examples throughout. It explains the central role of entropy; its relation to the probability operator and the generalisation to transitions, as well as providing first principles derivation of the von Neumann trace form, the Maxwell-Boltzmann form and the Schrödinger equation.