Electromagnetic Field Theory. Front Cover. , Technical Preview this book» No preview available – Review of vector analysis, Rectangular, Cylindrical and Spherical coordinates and their transformation. Divergence, Gradient and curl in different coordinate. User Review – Flag as inappropriate. Please send me soft copy of the book. User Review – Flag as inappropriate. emf. All 10 reviews».

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Would you like to tell us about a nakshi price? If you are a seller for this product, would you like to suggest updates through seller booo Static Bt Fields Introduction to co-ordinate system – Rectangular – Cylindrical and spherical co-ordinate system – Introduction to line, Surface and volume integrals – Definition of curl, Divergence and gradient – Meaning of Stokes theorem and divergence theorem. Coulomb’s law in vector form – Definition of electric field byy – Principle of superposition – Electric field due to discrete charges – Electric field due to continuous charge distribution – Electric field due to charges distributed uniformly on bxkshi infinite and finite line – Electric field on the axis of a uniformly charged circular disc-Electric field due to an infinite uniformly charged sheet.

Electric scalar potential – Relationship between potential and electric field – Potential due to infinite uniformly charged line – Potential due electrical dipole – Electric flux density – Gauss law – Proof of Gauss law – Applications.

Static Magnetic Field The Biot-Savart law in vector form – Magnetic field intensity due to a finite and infinite wire carrying a current I – Magnetic field intensity on the axis of a circular and rectangular loop carrying a current I – Ampere’s circuital law and simple applications.

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Magnetic flux density – The Lorentz force equation for a moving charge and applications – Force on a wire carrying a current I placed in a magnetic field – Torque on a loop carrying a current I – Magnetic moment – Magnetic vector bool. Electric and Magnetic Fields in Materials Poisson’s and Laplace’s equation – Electric polarization – Nature of dielectric materials – Definition of capacitance – Capacitance of various geometries using Laplace’s equation – Electrostatic energy and energy density – Boundary conditions for electric fields – Electric current-Current density – Point bu of Ohm’s law – Continuity equation for current.

Definition of inductance – Inductance of loops and solenoids – Definition of mutual inductance – Simple examples.

Electromagnetic Field Theory – – Google Books

Energy density in magnetic fields – Nature of magnetic materials – Magnetization and permeability – Magnetic boundary conditions. Time Varying Electric and Magnetic Fields Faraday’s law – Maxwell’s second equation in integral form from Faraday’s law – Equation expressed in point form.

Displacement current – Ampere’s circuital law in integral form – Modified form of Ampere’s circuital law as Maxwell’s first equation in integral form – Equation expressed in point form. Maxwell’s four equations in integral form and differential form.

Poynting vector and the flow of power – Power flow in a co-axial cable-Instantaneous average and complex poynting vector. Electromagnetic Waves Derivation of wave equation – Uniform plane waves – Maxwell’s equation in phasor form – Wave equation in phasor form – Plane waves in free space and in a homogeneous material. Wave equation for a conducting medium – Plane waves in lossy dielectrics – Propagation in good conductors – Skin effect. Linear, elliptical and circular polarization – Reflection of bt wave from a conductor – Normal incidence – Reflection of plane waves by a perfect dielectric – Normal and oblique incidence.

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