Scalar Wave Driven Energy Applications, 1st ed. 2019

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Language: English
Scalar Wave Driven Energy Applications
Publication date:
Support: Print on demand
Out of Print

Scalar Wave Driven Energy Applications
Publication date:
Support: Print on demand
Out of Print

This book discusses innovations in the field of Directed Energy (DE) and presents new technologies and innovative approaches for use in energy production for possible Underwater Communication, Directed Energy Weapons Applications and at lower wave energy for Medical Applications as well. In-depth chapters explore the challenges related to the study of energy produced from Scalar Longitudinal Wave (SLW). Topics related to Scalar Longitudinal Waves (SLW) and their various applications in the energy, medical, and military sector are discussed along with principles of Quantum  Electrodynamics (QED) and theory, weapon applications of SLW, as well as SLW driven propulsion via an all-electronic engine, and for underwater communications. Scalar Wave Driven Energy Applications offers a unique solution for students, researchers, and engineers seeking a viable alternative to traditional approaches for energy production.

Chapter 1: Foundation of Electromagnetic Theory
1.1 Introduction
1.2 Vector Analysis
1.2.1 Vector Algebra
1.2.2 Vector Gradient
1.2.3 Vector Integration
1.2.4 Vector Divergence
1.2.5 Vector Curl
1.2.6 Vector Differential Operator
1.3 Further Developments
1.4 Electrostatics
1.4.1 The Coulomb's Law
1.4.2 The Electric Field
1.4.3 The Gauss's Law
1.5 Solution of Electrostatic Problems
1.5.1 Poisson's Equation
1.5.2 Laplace's Equation
1.6 Electrostatic Energy
1.6.1 Potential Energy of a Group of Point Charges
1.6.2 Electrostatic Energy of a Charge Distribution
1.6.3 Forces and Torques
1.7 Maxwell's Equations Descriptions
1.8 Time-Independent Maxwell Equations
1.8.1 Coulomb’s Law
1.8.2 The Electric Scalar Potential
1.8.3 Gauss’s Law
1.8.4 Poisson’s Equation
1.8.5 Ampere’s Experiments
1.8.6 The Lorentz Force
1.8.7 Ampere’s Law
1.8.8 Magnetic Monopoles
1.8.9 Ampere’s Circuital Law
1.8.10 Helmholtz’s Theorem
1.8.11 The Magnetic Vector Potential
1.8.12 The Biot-Savart Law
1.8.13 Electrostatics and Magnetostatics
1.9 Time-Dependent Maxwell Equations
1.9.1 Faraday’s Law
1.9.2 Electric Scalar Potential
1.9.3 Gauge Transformations
1.9.4 The Displacement Current
1.9.5 Potential Formulation
1.9.6 Electromagnetic Waves
1.9.7 Green’s Functions
1.9.8 Retarded Potentials
1.9.9 Advanced Potentials
1.9.10 Retarded Fields
1.9.11 Summary
1.10 References
Chapter 2: Maxwell’s Equations - The Generalization of Ampere-Maxwell’s Law
2.1 Introduction
2.2 The Permeability of Free Space µ0
2.3 The Generalization of Ampere’s Law with Displacement Current
2.4 The Electromagnetic Induction
2.5 The Electromagnetic Energy and Poynting Vector
2.6 Simple Classical Mechanics Systems and Fields
2.7 Lagrangian and Hamiltonian of Relativistic Mechanics
2.7.1 Four-Dimensional Velocity
2.7.2 Energy and Momentum in Relativistic Mechanics
2.8 Lorentz vs. Galilean Transformation
2.9 The Structure of Spacetime, Interval, and Diagram
2.9.1 Space-Time or Minkowski Diagram
2.9.2 Time Dilation
2.9.3 Time Interval
2.9.4 The Invariant Interval
2.9.5 Lorentz Contraction Length
2.10 References
Chapter 3: All About Wave Equations
3.1 Introduction
3.2 The Classical Wave Equation and Separation of Variables
3.3 Standing Waves
3.4 Seiche wave
3.4.1 Lake Seiche
3.4.2 See and Bay Seiche
3.5 Underwater or Internal Waves
3.6 Maxwell’s Equations and Electromagnetic Waves
3.7 Scalar and Vector Potentials
3.8 Gauge Transformations, Lorentz Gauge, and Coulomb Gauge
3.9 Infrastructure, Characteristic, Derivation, and Properties of Scalar Waves
3.9.1 Derivation of the Scalar Waves
3.9.2 Wave Energy
3.9.3 The Particles or Charge Field Expression
3.9.4 Particle Energy
3.9.5 Velocity
3.9.6 The Magnetic Field
3.9.7 The Scalar Field
3.9.8 Scalar Fields, from Classical Electromagnetism to Quantum Mechanics
3.9.8.1 Scalar Interactions
3.9.8.2 Quantum Gauge Invariance
3.9.8.3 Gauge Invariant Phase Difference
3.9.8.4 The Matrix of Space-Time
3.9.9 Our Body Works with Scalar Waves
3.9.10 Scalar Waves Superweapon Conspiracy Theory
3.9.11 Deployment of Superweapon Scalar Wave Drive by Interferometer Paradigm
3.9.11.1 Wireless Transmission of Energy at a Distance Driven by Interferometry
3.10 The Quantum Waves
3.11 The X-Waves
3.12 The Nonlinear X-Waves
3.13 The Bessel’s Waves
3.14 Generalized Solution to Wave Equation
3.14 References
Chapter 4: The Fundamental of Electrodynamics
4.1 Introduction
4.2 Maxwell’s Equations and Electric Field of the Electromagnetic Wave
4.3 The Wave Equations for Electric and Magnetic Field
4.4 Sinusoidal Waves
4.5 Polarization of the Wave
4.6 Monochromatic Plane Waves
4.7 Boundary Conditions: Reflection & Transmission (Refraction) Dielectric Interface
4.8 Electromagnetic Waves in Matter
4.8.1 Propagation in Linear Media
4.8.2 Reflection and Transmission at Normal Incidence
4.8.3 Reflection and Transmission at Oblique Incidence
4.9 Absorption and Dispersion
4.9.1 Electromagnetic Waves in Conductors
4.9.2 Reflection at a Conducting Surface
4.9.3 The Frequency Dependence of Permittivity
4.10 Electromagnetic Waves in Conductors
4.11 References
Chapter 5: Deriving Lagrangian Density of Electromagnetic Field
5.1 Introduction
5.2 How the Field Transform
5.3 The Field Tensor
5.4 The Electromagnetic Field Tensor
5.5 The Lagrangian and Hamiltonian For Electromagnetic Fields
5.6 Introduction to Lagrangian Density
5.7 The Euler-Lagrange Equation of Electromagnetic Field
5.7.1 Error-Trial-Final Success
5.8 The Formal Structure of Maxwell’s Theory
5.9 References
Chapter 6: Scalar Waves
6.1 Introduction
6.2 Transverse and Longitudinal Waves Descriptions
6.2.1 Pressure Waves and More Details
6.2.2 What are Scalar Longitudinal Waves
6.2.2 Scalar Longitudinal Waves Applications
6.3 Description of   Field
6.4 Scalar Wave Description
6.5 Longitudinal Potential Waves
6.6 Transmitters and Receiver for Longitudinal Waves
6.6.1 Scalar Communication System
6.7 Scalar Waves Experiments
6.7.1 Tesla Radiation
6.7.2 Vortex Model
6.7.2.1 Resonant Circuit Interpretation
6.7.2.2 Near Field Interpretation
6.7.2.3 Vortex Interpretation
6.7.4 Experiment
6.7.5 Summary
6.7 References
Appendix A: Relativity and Electromagnetism
A.1 Introduction
A.2 The Formal Structure of Maxwell’s Theory
A.3 References
Appendix B: Schrödinger Wave Equation
B.1 Introduction
B.2 Schrödinger Equation Concept
B.3 The Time-Dependent Schrödinger Equation Concept
B.4 Time-Independent Schrödinger Equation Concept
B.5 A Free Particle inside a Box and Density of State
B.6 Relativistic Spin Zero Parties: Klein-Gordon Equation
B.6.1 Antiparticles
B.6.2 Negative Energy States and Antiparticles
B.6.3 Neutral Particles
B.6 References
Appendix C: Four Vectors and Lorentz Transformation
C.1 Introduction
C.2 Lorentz Transformation Factor Derivation
C.3 Mathematical Properties of the Lorentz Transformation
C.4 Cherenkov Radiation
C.4.1 Arbitrary Cherenkov Emission Angle
C.4.2 Reverse Cherenkov Effect
C.4.3 Cherenkov Radiation Characteristics
C.4.4 Cherenkov Radiation Applications
C.5 Vacuum Cherenkov Radiation
C.6 Lorentz Invariance and Four-Vectors
C.7 Transformation Laws for Velocities
C.8 Faster Than Speed of Light
C.7 References
Appendix D: Vector Derivatives
D.1 References
Appendix E: Second Order Vector Derivatives
E.1 References
Index

Dr. Bahman Zohuri currently works for Galaxy Advanced Engineering, Inc., a consulting firm that he started in 1991 when he left both the semiconductor and defense industries after many years working as a chief scientist. After graduating from the University of Illinois in the field of physics, applied mathematics, then he went to the University of New Mexico, where he studied nuclear engineering and mechanical engineering. He joined Westinghouse Electric Corporation, where he performed thermal hydraulic analysis and studied natural circulation in an inherent shutdown, heat removal system (ISHRS) in the core of a liquid metal fast breeder reactor (LMFBR) as a secondary fully inherent shutdown system for secondary loop heat exchange. All these designs were used in nuclear safety and reliability engineering for a sel4-actuated shutdown system. He designed a mercury heat pipe and electromagnetic pumps for large pool concepts of a LMFBR for heat rejection purposes for this reactor around 1978, when he received a patent for it. He was subsequently transferred to the defense division of Westinghouse, where he oversaw dynamic analysis and methods of launching and controlling MX missiles from canisters. The results were applied to MX launch seal performance and muzzle blast phenomena analysis (i.e., missile vibration and hydrodynamic shock formation). Dr. Zohuri was also involved in analytical calculations and computations in the study of nonlinear ion waves in rarefying plasma. The results were applied to the propagation of so-called soliton waves and the resulting charge collector traces in the rarefaction characterization of the corona of laser-irradiated target pellets. As part of his graduate research work at Argonne National Laboratory, he performed computations and programming of multi-exchange integrals in surface physics and solid-state physics. He earned various patents in areas such as diffusion processes and diffusion furnace design while working as a

Describes the benefits, uses, and challenges related to Scala Longitudinal Wave (SLW)
Offers an innovative and unique solution to the challenge of finding new and innovative sources of energy production
Focuses on real world applications of SLW in the energy, medical, and military sectors