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Sidebands
"K1TTT" wrote ... On Dec 31, 8:30 am, "Szczepan Bialek" wrote: Write: "electric wave equation" and you have 21 000 in 0.2 s. Happy New Year. S* you have a poor search engine, i get 6M hits... and all of them are either for 'electric field' or 'electromagnetic wave'. provide a formula or specific reference. Write: ("electric wave equation") and your search engine will be poor. For EM waves: "Maxwell's contribution to science in producing these equations lies in the correction he made to Ampère's circuital law in his 1861 paper On Physical Lines of Force. He added the displacement current term to Ampère's circuital law and this enabled him to derive the electromagnetic wave equation in his later 1865 paper A Dynamical Theory of the Electromagnetic Field and demonstrate the fact that light is an electromagnetic wave". And: "Heaviside worked to eliminate the potentials (electric potential and magnetic potential) that Maxwell had used as the central concepts in his equations;[21] this effort was somewhat controversial,[25] though it was understood by 1884 that the potentials must propagate at the speed of light like the fields, unlike the concept of instantaneous action-at-a-distance like the then conception of gravitational potential.[22] Modern analysis of, for example, radio antennas, makes full use of Maxwell's vector and scalar potentials to separate the variables, a common technique used in formulating the solutions of differential equations. However the potentials can be introduced by algebraic manipulation of the four fundamental equations." Electric waves are normal pressure waves. In place of pressure is the voltage. In Heaviside's no voltage. But "However the potentials can be introduced by algebraic manipulation of the four fundamental equations." Nice manipulations. S* |
Sidebands
Electric waves are normal pressure waves. In place of pressure is the voltage. sorry, this is not correct. site a CURRENT source for this statement. you did a good job quoting the proper relations between potentials and fields, why not for 'electric waves'? if there are so many good references that your search shows up there must be one that provides a current good description of them. In Heaviside's no voltage. But "However the potentials can be introduced by algebraic manipulation of the four fundamental equations." of course, potentials are not required, they are a figment of the equations. what is required are the fields. the potentials, as you quote: Modern analysis of, for example, radio antennas, makes full use of Maxwell's vector and scalar potentials to separate the variables, a common technique used in formulating the solutions of differential equations. are just a 'technique' used to solve the equations, they are not the result. there are many techniques like that used to solve differential equations, they often introduce new variables that have no physical meaning but are useful to simplify the equations leading to a useful result. as you quoted above, even heaviside realized the potentials and therefore the separate electric and magnetic 'waves' were not necessary to the solution so he eliminated them. while this may have provided a simpler representation of Maxwell's equations, it did not change the results that they represented. |
Sidebands
"K1TTT" wrote ... Electric waves are normal pressure waves. In place of pressure is the voltage. sorry, this is not correct. site a CURRENT source for this statement. you did a good job quoting the proper relations between potentials and fields, why not for 'electric waves'? if there are so many good references that your search shows up there must be one that provides a current good description of them. In Maxwell's time were math for the longitudinal waves. I am sure that were such for electric waves also. But I am not interested in equations. Maxwell did the math for the rotational oscillations. It is still in use in engines area. What Heaviside did I do not know because I do not understand in what way the magnetic whirl appears around the wire. It is only the piece to teach the math. In Heaviside's no voltage. But "However the potentials can be introduced by algebraic manipulation of the four fundamental equations." of course, potentials are not required, they are a figment of the equations. what is required are the fields. the potentials, as you quote: Modern analysis of, for example, radio antennas, makes full use of Maxwell's vector and scalar potentials to separate the variables, a common technique used in formulating the solutions of differential equations. are just a 'technique' used to solve the equations, they are not the result. there are many techniques like that used to solve differential equations, they often introduce new variables that have no physical meaning but are useful to simplify the equations leading to a useful result. as you quoted above, even heaviside realized the potentials and therefore the separate electric and magnetic 'waves' were not necessary to the solution so he eliminated them. while this may have provided a simpler representation of Maxwell's equations, it did not change the results that they represented. The topic is if the damped radio waves exhibit "redshift" with the distance. S* |
Sidebands
The topic is if the damped radio waves exhibit "redshift" with the distance. S* No, the topic that you asked about is do sidebands change with distance. But, yes radio waves do experience Doppler shift, damped or otherwise! Jeff |
Sidebands
On Jan 1, 5:46*pm, "Szczepan Bialek" wrote:
In Maxwell's time were math for the longitudinal waves. I am sure that were such for electric waves also. But I am not interested in equations. Maxwell did the math for the rotational oscillations. It is still in use in engines area. of course there was, because they didn't know any better yet. all those theories have been proven wrong and dropped 100 years ago. if you want to talk waves you MUST use the equations, they are what provides the description of the fields. Maxwell did math for lots of things unrelated to electromagnetics, that was a very interesting time. What Heaviside did I do not know because I do not understand in what way the magnetic whirl appears around the wire. It is only the piece to teach the math. if you don't know then why quote him? The topic is if the damped radio waves exhibit "redshift" with the distance. S* no, damped waves do not exhibit redshift with distance, unless of course they are from a distant galaxy that is moving away from us rapidly! |
Sidebands
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Sidebands
Szczepan Bialek wrote:
One sideband is "redshifted" and the second "blueshifted". AM waves have the increasing/decreasing amplitudes. The damped also but there no symmetry. Were the sidebands symmetric at the damped waves? Meaningless word salad gibberish. Seek medical help. -- Jim Pennino Remove .spam.sux to reply. |
Sidebands
Uzytkownik "K1TTT" napisal w wiadomosci ... On Jan 1, 5:46 pm, "Szczepan Bialek" wrote: In Maxwell's time were math for the longitudinal waves. I am sure that were such for electric waves also. But I am not interested in equations. Maxwell did the math for the rotational oscillations. It is still in use in engines area. of course there was, because they didn't know any better yet. all those theories have been proven wrong and dropped 100 years ago. if you want to talk waves you MUST use the equations, they are what provides the description of the fields. Seperate "electric field", "magnetic field", gravity field" are for kids. Charged body at rest produces the electric field but a moving body do not produce the electric field but magnetic. Do you understand it? Maxwell did math for lots of things unrelated to electromagnetics, that was a very interesting time. Eg. 60 pages of equations for Saturn's rings. What Heaviside did I do not know because I do not understand in what way the magnetic whirl appears around the wire. It is only the piece to teach the math. if you don't know then why quote him? The citations were from Maxwell's papers and Wiki. The topic is if the damped radio waves exhibit "redshift" with the distance. S* no, damped waves do not exhibit redshift with distance, unless of course they are from a distant galaxy that is moving away from us rapidly! Wiki wrote: "They initially interpreted these redshifts and blue shifts as due solely to the Doppler effect, but later Hubble discovered a rough correlation between the increasing redshifts and the increasing distance of galaxies. Theorists almost immediately realized that these observations could be explained by a different mechanism for producing redshifts. Hubble's law of the correlation between redshifts and distances is required by models of cosmology derived from general relativity that have a metric expansion of space.[16] As a result, photons propagating through the expanding space are stretched, creating the cosmological redshift." Photons are stretched with the distance. Damped waves are like photons. S* |
Sidebands
On Jan 2, 5:48*pm, "Szczepan Bialek" wrote:
Uzytkownik "K1TTT" napisal w ... On Jan 1, 5:46 pm, "Szczepan Bialek" wrote: In Maxwell's time were math for the longitudinal waves. I am sure that were such for electric waves also. But I am not interested in equations. Maxwell did the math for the rotational oscillations. It is still in use in engines area. of course there was, because they didn't know any better yet. *all those theories have been proven wrong and dropped 100 years ago. *if you want to talk waves you MUST use the equations, they are what provides the description of the fields. Seperate "electric field", "magnetic field", gravity field" are for kids. of course, that is why you haven't learned enough to understand them that way yet, you are below kids in understanding fields. Charged body at rest produces the electric field but a moving body do not produce the electric field but magnetic. Do you understand it? do you understand that the electric field from a charged body at rest does not propagate, it is static everywhere so there are no waves. but what about if the body is at rest in one inertial frame and you are moving past it in another one, do you see a magnetic field or not? Maxwell did math for lots of things unrelated to electromagnetics, that was a very interesting time. Eg. 60 pages of equations for Saturn's rings. What Heaviside did I do not know because I do not understand in what way the magnetic whirl appears around the wire. It is only the piece to teach the math. if you don't know then why quote him? The citations were from Maxwell's papers and Wiki. The topic is if the damped radio waves exhibit "redshift" with the distance. S* no, damped waves do not exhibit redshift with distance, unless of course they are from a distant galaxy that is moving away from us rapidly! Wiki wrote: "They initially interpreted these redshifts and blue shifts as due solely to the Doppler effect, but later Hubble discovered a rough correlation between the increasing redshifts and the increasing distance of galaxies. Theorists almost immediately realized that these observations could be explained by a different mechanism for producing redshifts. Hubble's law of the correlation between redshifts and distances is required by models of cosmology derived from general relativity that have a metric expansion of space.[16] As a result, photons propagating through the expanding space are stretched, creating the cosmological redshift." Photons are stretched with the distance. Damped waves are like photons. S* now that is a good laugh... stretching photons would be quite a trick since they don't exist in Maxwell's equations. damped waves may be made of many photons, but they are not 'like' photons... they are just another set of em waves propagating along just like any other. |
Sidebands
"K1TTT" wrote ... On Jan 2, 5:48 pm, "Szczepan Bialek" wrote: Seperate "electric field", "magnetic field", gravity field" are for kids. of course, that is why you haven't learned enough to understand them that way yet, you are below kids in understanding fields. The only trouble for kids to remembe are the "hand rules". Kids do not try to understand. They must remember. Good memeory is most important in schools. Charged body at rest produces the electric field but a moving body do not produce the electric field but magnetic. Do you understand it? do you understand that the electric field from a charged body at rest does not propagate, it is static everywhere so there are no waves. But in antennas charge appears and disappears. Electric waves must appear. Some Authors call them electrostatic waves. but what about if the body is at rest in one inertial frame and you are moving past it in another one, do you see a magnetic field or not? No. No magnetic charge and no magnetic field. Wiki wrote: "They initially interpreted these redshifts and blue shifts as due solely to the Doppler effect, but later Hubble discovered a rough correlation between the increasing redshifts and the increasing distance of galaxies. Theorists almost immediately realized that these observations could be explained by a different mechanism for producing redshifts. Hubble's law of the correlation between redshifts and distances is required by models of cosmology derived from general relativity that have a metric expansion of space.[16] As a result, photons propagating through the expanding space are stretched, creating the cosmological redshift." Photons are stretched with the distance. Damped waves are like photons. S* now that is a good laugh... stretching photons would be quite a trick since they don't exist in Maxwell's equations. damped waves may be made of many photons, but they are not 'like' photons... they are just another set of em waves propagating along just like any other. With the decreased amplitudes: http://en.wikipedia.org/wiki/File:Ondes_amorties.jpg S* |
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