Presents all-new laboratory-tested theory for calculating more accurate ionized electric fields to aid in designing high-voltage devices and its components Understanding and accurately calculating corona originated electric fields are important issues for scientists who are involved in electromagnetic and electrostatic studies. High-voltage dc lines and equipment, in particular, can generate ion flows that can give rise to environmental inconveniences. Filamentary Ion Flow: Theory and Experiments provides interdisciplinary theoretical arguments to attain a final. �Read more...
Abstract:
Drifting Ion Theory examines the interdisciplinary theoretical arguments for creating a model of computational electrostatics involved with flowing space charges. It considers laboratory experiments pertaining to the physical performance of unipolar corona ion flows and conventional electrostatic applications. �Read more...
Author(s): Amoruso, Vitantonio; Lattarulo, Francesco
Edition: 1
Publisher: Wiley-IEEE Press
Year: 2013
Language: English
Pages: 240
Tags: Приборостроение;Электромагнитные поля и волны;
Content: Filamentary Ion Flow: Theory and Experiments
Contents
Preface
Acknowledgements
Introduction
Principal Symbols
1 Fundamentals of Electrical Discharges
1.1 Introduction
1.2 Ionization Processes in Gases
1.2.1 Ionization by Electron Impact
1.2.2 Townsend First Ionization Coefficient
1.2.3 Electron Avalanches
1.2.4 Photoionization
1.2.5 Other Ionization Processes
1.3 Deionization Processes in Gases
1.3.1 Deionization by Recombination
1.3.2 Deionization by Attachment
1.4 Ionization and Attachment Coefficients
1.5 Electrical Breakdown of Gases. 1.5.1 Breakdown in Steady Uniform Field: Townsend's Breakdown Mechanism1.5.2 Paschen's Law
1.6 Streamer Mechanism
1.7 Breakdown in Nonuniform DC Field
1.8 Other Streamer Criteria
1.9 Corona Discharge in Air
1.9.1 DC Corona Modes
1.9.2 Negative Corona Modes
1.9.3 Positive Corona Modes
1.10 AC Corona
1.11 Kaptzov's Hypothesis
2 Ion Flow Models. A Review
2.1 Introduction
2.2 The Unipolar Space-Charge Flow Problem
2.2.1 General Formulation
2.2.2 Iterative Procedure
2.2.3 The Unipolar Charge-Drift Formula
2.3 Deutsch's Hypotheses (DH)
2.4 Some Unipolar Ion-Flow Field Problems. 2.4.1 Analytical Methods2.4.2 Numerical Methods
2.5 Special Models
2.5.1 Drift of Charged Spherical Clouds
2.5.2 Graphical Approach
2.6 More on DH and Concluding Remarks
Appendix 2.A: Warburg's Law (WL)
Appendix 2.B: Bipolar Ionized Field
3 Introductory Survey on Fluid Dynamics
3.1 Introduction
3.2 Continuum Motion of a Fluid
3.3 Fluid Particle
3.4 Field Quantities
3.5 Conservation Laws in Differential Form
3.5.1 Generalization
3.5.2 Mass Conservation
3.5.3 Momentum Conservation
3.5.4 Total Kinetic Energy Conservation
3.6 Stokesian and Newtonian Fluids. 3.7 The Navier-Stokes Equation3.8 Deterministic Formulation for et
3.9 Incompressible (Isochoric) Flow
3.9.1 Mass Conservation
3.9.2 Subsonic Flow
3.9.3 Momentum Conservation
3.9.4 Total Kinetic Energy Conservation
3.10 Incompressible and Irrotational Flows
3.11 Describing the Velocity Field
3.11.1 Decomposition
3.11.2 The v-Field of Incompressible and Irrotational Flows
3.11.3 Some Practical Remarks and Anticipations
3.12 Variational Interpretation in Short
3.12.1 Bernoulli's Equation for Incompressible and Irrotational Flows
3.12.2 Lagrange's Function
Appendix 3.A. 4 Electrohydrodynamics of Unipolar Ion Flows4.1 Introduction
4.2 Reduced Mass-Charge
4.3 Unified Governing Laws
4.3.1 Mass-Charge Conservation Law
4.3.2 Fluid Reaction to Excitation Electromagnetic Fields
4.3.3 Invalid Application of Gauss's Law: A Pertaining Example
4.3.4 Laplacian Field and Boundary Conditions
4.3.5 Vanishing Body Force of Electrical Nature
4.3.6 Unified Momentum and Energy Conservation Law
4.3.7 Mobility in the Context of a Coupled Model
4.3.8 Some Remarks on the Deutsch Hypothesis (DH)
4.4 Discontinuous Ion-Flow Parameters
4.4.1 Multichanneled Structure.