Light detected by our eyes is called 'visible' and the range of colors is called the 'visible spectrum'. Light in this range, and in the invisible-to-our-eyes ranges called ultraviolet and X-ray, is associated with atomic electrons outside of the nucleus. How the electrons are related to light is the subject of this article.
To anticipate what is presented here, consider....
An electron moves from one orbit to another with a change in its energy and there are two general mechanisms by which electron energy changes -
By changing orbit the electron changes its :
| Study Question: From this animation ( go there) estimate the relative changes in orbit speeds for the three electrons depicted. Which inter-orbit jump (orbits 3rd/2nd or orbits 2nd/1st) shows the larger speed change? Which the larger driving force? Do you imagine the force to be a single, discontinuous 'spike' in time or a dual pulse of continuous speeding-up followed by slowing-down? |
The seminal experiment by Heinrick Hertz , to become the basis for today's fiber-optic and wireless (satellite positioning, microwave, radio/television/cellular, radar, laser, night vision ...) technologies, came 120 years ago. |
Old- and New-Rules Electrons
Under classical laws (Newton) there are no special restrictions (beyond those of conservation of energy and momentum) imposed upon the change in the electon's velocity and distance from the nucleus. Those rules permit a continuum of electron speeds and distances from the nucleus for the atomic electron, and predict that an atomic electron would quickly fall into the nucleus! While the latter is observed in special cases of radioactive nuclear decay, it is a prediction in general disagreement with observation.
Bohr's early planetary model of atomic electrons postulated stable - persistent - orbits for the electrons, without explaning 'why' such orbits exist. His postulate was a response to the very interesting situations which arise when radiation encounters an atom; it interacts with the atomic electrons to be scattered with either unchanged energy or with a loss of energy.
In the former instance the electron changes velocity as it is driven by the accelerating force of the light (recall Hertz' experiment), only to return to its initial orbit without keeping any of the light's energy - this is simple light scattering and is not in conflict with Newtonian concepts.A common example of this is the passing of sunlight through a stained-glass window. The light emerging from the window is of different colors (reds, yellows, greens, blues, ...) than that entering. The atom electrons are keeping some of the energy, but not all!
The really novel, at the time, situation is that the electron can, even if only for a short period of time, "keep" some of the light energy, but not all.
For "new-rules" (quantized) particles within atoms and molecules most of the speeds/velocities/distances of the continuum are NOT really forbidden, just unobservable (another way of saying they are transient, not persistent). Having reminded ourselves of that, it is still instructive to investigate by classical laws the description of the effect of a close encounter of a photon with an atomic electron. An aside...
Visualizing Photon Emission and Absorbtion
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Thinking of flame test colors for atoms and of neon lights, we find atoms in high energy collisions, with some of that energy absorbed by the electrons of the atoms, and the subsequent radiation of that energy. The energy the nerves in your skin detect when near an open flame or electric burner (or from the Sun) is called infrared radiation and originates from oscillations of atoms within molecules; skin nerves have molecules which absorb that radiation. |
Animation
From the earlier discussions of changes in electron orbit properties appearing as photon properties, you may have already surmized that photons have angular momentum properties. The origin of photon momentum derives directly from the change in electron angular momentum as it jumps orbits; but since the electron has a signed momentum in a particuar orbit you might surmise that the photon's angular momentum is signed, as the electron increases or decreases its momentum with the orbit change. In fact, the oscillating force field vector of the previous section is actually the resultant of two oppositely rotating force components. It is the intent of the animation for this section to depict for you these components and their resultant.
In the animation snapshot just above you see on the left a view of the yellow, clockwise ('dextro' or 'right') rotating component and of the blue, counterclockwise ('levo' or 'left') components as they advance away from you. These two components are near the end of a full cycle of rotation. On the right is a 'side-view'near the end of two full rotation cycles. The side view shows the helical paths traced by the tips of the dextro and levo force vectors. The animation will also show you the vertical and horizontal components of the individual force vectors and for the option of both simultaneously (for the both-at-the-same-time option, the horizontal components offset each other and only the vertical composite remains - and this was what was depticted in the animation of previous section).
It may have occurred to you that the oppositely-rotating components are mirror images of each other - like your right and left hands. It is this analogy that leads to the non-mathematical description of 'right' and 'left' photon components. This is also the chemist's language for chiral ('handed') molecules: such a molecule can have its atoms distributed in space in two ways - each being the mirror image of the other. These molecules are 'isomers' - specifically, stereoisomers (notice the similar use of the prefix 'stereo' when discussing stereophonic systems).
When a photon encounters either isomer of such a compound, the two photon-components interact differently with the molecule's electron cloud; this difference can be quantitatively measured and becomes a 'signature' for each of its isomers.
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Friday, 21-Sep-2007 14:22:47 CDT