Solving Electromagnetics Problems: Finding P from E

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    Electromagnetics
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Homework Help Overview

The discussion revolves around solving electromagnetics problems, specifically focusing on the Poynting vector and its time independence in the context of a uniform plane wave propagating in vacuum. The original poster presents an electric field expression and seeks to understand the relationship between the electric field, magnetic field, and the Poynting vector.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants discuss the need to compute the magnetic field from the given electric field and how to manipulate the Poynting vector to eliminate its time dependence. There are inquiries about the implications of the medium (vacuum) on the results.

Discussion Status

Several participants are actively engaging with the problem, suggesting computations and considerations regarding the phase of the electric field. There is an exploration of how the properties of the medium may influence the outcome, though no consensus has been reached on the final approach.

Contextual Notes

The original poster is working within the constraints of homework assignments, which may limit the information available or the methods that can be employed. The discussion includes assumptions about the nature of the wave and its propagation in vacuum.

robert25pl
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I have to solve many electromagnetics problems but some of them are not clear to me. For example,

For what values of the parameters is the Poynting vector time independent?
If given electric field of a uniform plane wave propagating in the positive z direction in vacuum.

E is given. So I have to find H and then just P = E x H ?
 
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Well,u'll need to cancel the time dependence of the Poynting vector.Compute it's phase and set the time part to 0.

Daniel.
 
Ok this is my E

[tex]E = E_{1} cos(\omega t - \beta z) \vec{i} + E_{2} sin(\omega t - \beta z) \vec{j}[/tex]
 
Okay.Compute the B and then the P.And set the time dependence of P to zero.

Daniel.
 
Will my answer change because E in vacuum?
 
It shouldn't matter too much,you're interested in the phase.Anyway,do those derivatives,that integration and then see what else needs to be done.

Daniel.
 

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