- #1
happyparticle
- 456
- 21
Hi,
I have an expression in my textbook that I don't really understand.
I have 2 questions regarding this expression for a linear EM wave## \tilde{\vec{E_{0i}}} = (E_{0x} \hat{x} \pm E_{0y} \hat{y}) e^{i(kz- \omega t)}##
## \tilde{\vec{E_{0t}}} = (\sum_j E_{oij} e_{pj}) \hat{e_p} ##
## \tilde{\vec{E_{0t}}} = E_0 cos \theta \hat{x} + E_0 sin \theta \cdot 0## where ##\hat{p_j} = \hat{x}##
First of all, is it the total electric wave transmitted? and secondly, can someone explain me how we get the last expression from de second?
I have an expression in my textbook that I don't really understand.
I have 2 questions regarding this expression for a linear EM wave## \tilde{\vec{E_{0i}}} = (E_{0x} \hat{x} \pm E_{0y} \hat{y}) e^{i(kz- \omega t)}##
## \tilde{\vec{E_{0t}}} = (\sum_j E_{oij} e_{pj}) \hat{e_p} ##
## \tilde{\vec{E_{0t}}} = E_0 cos \theta \hat{x} + E_0 sin \theta \cdot 0## where ##\hat{p_j} = \hat{x}##
First of all, is it the total electric wave transmitted? and secondly, can someone explain me how we get the last expression from de second?