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The Geometry The Nucleus

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Helical pathway of the beams in (a)<br />

Two waves of the<br />

same amplitude<br />

whose phase difference<br />

is 90°<br />

Figure 6<br />

SCHEMAT C OF CIRCULARLY POLARIZED BEAMS<br />

Circularly pc larized light is composed of two waves<br />

of the same amplitude whose oscillations are not in<br />

the same ph jse. In (a) the phase difference between<br />

the two wax es is n/2 or 90°. One beam is polarized<br />

along xy am' the other is polarized 90° phase-shifted<br />

along the yz axis. Thus, when the phase difference is<br />

n/2 and the amplitudes are equal, one wave superimposed<br />

on the other will generate a helical pathway.<br />

<strong>The</strong> helical oathway of circularly polarized light of<br />

n/2 radians ihase difference is illustrated in (b) and<br />

(0.<br />

Two bear is—one left circularly polarized and the<br />

other right :ircularly polarized are superimposed on<br />

one anothe • in (d) and (e). <strong>The</strong> beam is left circularly<br />

polarized if the rotational action goes around counterclockwis<br />

: looking at the beam head-on, and right<br />

circularly p ilarized if the rotational action is clockwise.<br />

Two c ircularly polarized beams of equal amplitude<br />

are sh( >wn in (d) where the E vector is rotating in<br />

a right-hani 'ed (R) and left-handed (L) sense. <strong>The</strong> resultant<br />

oft! ese two components is a plane-polarized<br />

wave.<br />

<strong>The</strong> clasi ic geometry for circular dichroism (CD)<br />

studies is s Town in (e). <strong>The</strong> left and right circularly<br />

polarized b :ams have different amplitudes after passing<br />

through the biological sample. In other words, (e)<br />

shows that i wo circularly polarized beams combine to<br />

give an ellif tically polarized beam. <strong>The</strong> sample interacts<br />

with the beams to alter their amplitude depending<br />

upon fi >e geometric organization of the sample<br />

being studied—both the way in which the molecular<br />

sample org inizes its own space and the way it folds<br />

upon itself.<br />

a Raman spectrum appeared. Later when the spectra were<br />

analyzed with respect to time, lines between 200 and 3,400<br />

cm" 1 were found to gradually move to higher frequencies,<br />

while those between 5 and 200 cm -1 moved to lower ones.<br />

Interestingly, just before cell division, the spectrum became<br />

essentially devoid of lines except for one or two lines<br />

of high intensity and high frequency, around 2,100 cm -1 ,<br />

which suggested that all available energy at this stage was<br />

devoted to the division process. Webb comments on the<br />

work:<br />

A recent rr athematical analysis of the lines above 200<br />

cm -1 has sh( wn that they all emanate from 2 to 4 fundamental<br />

m >des; that is, all lines appear to be the<br />

nonlinear "r armonics" of 2 to 4 fundamental in vivo<br />

oscillations. <strong>The</strong> implication, therefore, is that, because<br />

these lines move to higher frequencies as the<br />

cell progres! es through its life cycle, each successive<br />

metabolic st ;p it makes requires a higher energy input,<br />

thus higher and higher energies must be directed to<br />

and concent ated in given areas of the cell as it ages. . . .<br />

21st CI NTURY May-June 1988 39

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