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The Poissonboltzmann Equation An Introduction 1st Edition Ralf Blossey

  • SKU: BELL-48083562
The Poissonboltzmann Equation An Introduction 1st Edition Ralf Blossey
$ 31.00 $ 45.00 (-31%)

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The Poissonboltzmann Equation An Introduction 1st Edition Ralf Blossey instant download after payment.

Publisher: Springer, Springer Nature Switzerland AG
File Extension: PDF
File size: 1.64 MB
Pages: 113
Author: Ralf Blossey
ISBN: 9783031247811, 9783031247828, 3031247817, 3031247825
Language: English
Year: 2023
Edition: 1

Product desciption

The Poissonboltzmann Equation An Introduction 1st Edition Ralf Blossey by Ralf Blossey 9783031247811, 9783031247828, 3031247817, 3031247825 instant download after payment.

This brief book introduces the Poisson-Boltzmann equation in three chapters that build upon one another, offering a systematic entry to advanced students and researchers. Chapter one formulates the equation and develops the linearized version of Debye-Hückel theory as well as exact solutions to the nonlinear equation in simple geometries and generalizations to higher-order equations.    Chapter two introduces the statistical physics approach to the Poisson-Boltzmann equation. It allows the treatment of fluctuation effects, treated in the loop expansion, and in a variational approach. First applications are treated in detail: the problem of the surface tension under the addition of salt, a classic problem discussed by Onsager and Samaras in the 1930s, which is developed in modern terms within the loop expansion, and the adsorption of a charged polymer on a like-charged surface within the variational approach. 

Chapter three finally discusses the extension of Poisson-Boltzmann theory to explicit solvent. This is done in two ways: on the phenomenological level of nonlocal electrostatics and with a statistical physics model that treats the solvent molecules as molecular dipoles. This model is then treated in the mean-field approximation and with the variational method introduced in Chapter two, rounding up the development of the mathematical approaches of Poisson-Boltzmann theory. After studying this book, a graduate student will be able to access the research literature on the Poisson-Boltzmann equation with a solid background. 

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