A closer look at ion transport / editor, Jun Mei.

Format:

Book

Contributor:

Mei, Jun, editor.

Series:

Materials science and technologies series.

Materials Science and Technologies Series

Language:

English

Subjects (All):

Ion acoustic waves.

Physical Description:

1 online resource (0 pages)

Edition:

First edition.

Place of Publication:

New York : Nova Science Publishers, [2025]

Summary:

"Ion transport is a fundamental process that could be intensively identified in various natural phenomena and practical applications. Understanding the basic principles and the underlying mechanisms of ion transport is essential for promoting advancements in science and engineering. This book offers an in-depth exploration of the fundamental and applied aspects of ion transport mechanisms, serving as an essential guide for students, researchers, and professionals in the fields of biomedicine, physics, chemistry, materials science, and energy technologies. This comprehensive book delves into the core principles that govern ion movement in solid, liquid, and hybrid systems, with a strong focus on applications in energy storage devices. It brings forward cutting-edge research on advanced materials, showing how these innovations can significantly enhance energy storage performance. Through a combination of theoretical insights, mathematical modelisation, and practical examples, this book bridges the gap between scientific research and real-world applications. The book also highlights emerging trends in ion transport, including the role of nanomaterials in shaping the future of energy solutions"-- Provided by publisher.

Contents:

Intro

Contents

Preface

Acknowledgments

Chapter 1

Ion Transport: A Brief Overview of Properties and Applications

Abstract

Introduction

Properties of Ion Transport

Ion Selectivity

Diffusion Coefficients

Ionic Mobility

Ionization States

Ion Transport Channels

Electrochemical Potential

Applications of Ion Transport

Biomedical Applications

Energy Storage and Conversion

Environmental Remediation

Sensing and Detection

Materials Science

Conclusion

Disclaimer

References

Chapter 2

Mathematical Modelisation of Ion Transport Across Neuron Membranes, Along Axon, Dendrites, and in Neural Networks

Mathematical Modelisation of Ion Transport Across a Passive Biological Neuron Membrane Using Integer Order Derivatives

Hodgkin-Huxley Mathematical Model of Ion Transport Across Active Membrane of the Squid Giant Axon Using Integer Order Derivatives

Morris-Lecar Model for Ion Transport Across the Membrane of Barnacle Giant Muscle Fiber Using Integer Order Derivatives

Mathematical Modelisation of Ion Transport Across Passive Membrane and Voltage Propagation Along Dendrite and Axon Using Integer Order Derivatives

Mathematical Modelisation of Ion Transport Across Active Membrane and Voltage Propagation Along Dendrite and Axon Using Integer Order Derivatives

Mathematical Modelisation of Ion Transport in a Neural Network Using Integer Order Derivatives

Comment

Mathematical Modelisation of Ion Transport through a Passive Biological Neuron Membrane Using Classic Caputo or classic Riemann-Liouville Temporal Fractional Order Derivatives

Hodgkin-Huxley Type Description of Ion Transport Across the Active Membrane of the Squid Giant Axon Using Classic Caputo or Classic Riemann-Liouville Temporal Fractional Order Derivatives.

Morris-Lecar Type Model for Ion Transport Across the Membrane of the Barnacle Giant Muscle Fiber Using Classic Caputo Fractional Order Derivatives

Mathematical Model for Ion Transport Across Active Membrane and Voltage Propagation Along Dendrite and Axon Using Classic Caputo Temporal Partial Fractional Derivative or Classic Riemann-Liouville Temporal Partial Fractional Derivative

Mathematical Modelisation of Ion Transport in a Neural Network Using Classic Caputo Fractional Derivative

Mathematical Modelisation of Ion Transport through a Passive Biological Neuron Membrane Using General Caputo or General Riemann-Liouville Fractional Order Derivatives

Hodgkin-Huxley Type Model for Ion Transport Across the Membrane of the Squid Giant Axon Using General Caputo or General Riemann-Liouville Fractional Order Derivatives

Other Models

Chapter 3

Mathematical Modelisation of Ion Transport through the Membrane of Cardiac Tissue Cells and Cardiac Tissue

FitzHugh-Nagumo Model of Ion Transport in Cardiac Tissue Using Integer Order Derivatives

Noble Model for Ion Transport in Cardiac Tissue Cells Using Integer Order Derivatives

Beeler-Reuter and Other Type of Models for Ion Transport in Cardiac Tissue Cells Using Integer Order Derivatives

Monodomain Model for Ion Transport in Cardiac Tissue Using Integer Order Derivatives

Bidomain Models for Ion Transport in Cardiac Tissue Using Integer Order Derivatives

Monodomain Models for Ion Transport in Cardiac Tissue Using Classic Caputo or Classic Riemann-Liouville Fractional Order Derivatives

Monodomain Models for Ion Transport in Cardiac Tissue Using General Caputo or General Riemann-Liouville Fractional Order Derivatives

References.

Chapter 4

Ion Diffusion and Transport in Li-Ion Batteries

Diffusion Theory

Basic Characteristics of Diffusion

Diffusion Equations

Fick's First Law

Fick's Second Law (Diffusion Kinetic Equation)

Factors Affecting Diffusion

Basic Working Principles of Li-Ion Batteries

Examples of Li Ion Diffusion in DFT Calculations

Chapter 5

MXene-Based Materials for Zinc Ion Transport in Batteries

Working Principles of ZIBs

Structural Modifications on MXenes

Doping

Intercalation

Defect Engineering

Heterogeneous Interface

Oxidation and Selenization

MXenes-Based Electrodes

MXenes/TMOs Composites

MXenes/TMDs Composites

MXenes/Polymer Composites

MXenes/Carbonaceous Composites

Others

Chapter 6

Counter-Ion Transport Selectivity of Ion Exchange Membranes: Electrodialysis and Ionic Conductivity

Transport of Counter-Ions through Ion Exchange Membranes in ED

Theory of Ion Transport through Ion Exchange Membranes

Limiting Current Density

Counter-Ion Transport Selectivity in ED

Membrane Counter-Ion Transport Selectivity Evaluated via the Ionic Conductivity Approach

Solution - Diffusion Transport Model

Correlation between Membrane Ionic Conductivity and Selectivity

The Counter-Ion Mobility Ratio Incorporating Manning's Counter-Ion Condensation

The Dependence of Membrane Counter-Ion Mobility on Its Composition

The Impact of Donnan Electrolytes

Chapter 7

Two-Dimensional Materials for Zinc-Air Batteries

Working Mechanisms of ZABs

2D Materials for Air Electrode

2D Metallic Materials

2D Non-Metallic Materials.

Combination of 2D Metallic and 2D Non-Metallic Materials

2D Materials for Zinc Anode

2D Materials for Separator and Electrolyte

About the Editor

List of Contributors

Index

Blank Page.

Notes:

Includes bibliographical references and index.

Description based on publisher supplied metadata and other sources.

Description based on print version record.

Other Format:

Print version: Mei, Jun A Closer Look at Ion Transport

ISBN:

9798895305331