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21—30 of 131 matching pages
21: 1.1 Special Notation
22: 14.6 Integer Order
23: Bille C. Carlson
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►After the war he returned to Harvard and completed Bachelor’s and Master’s degrees in physics and mathematics.
He then went to Oxford as a Rhodes Scholar and completed a doctoral degree in physics.
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24: 14.4 Graphics
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25: 14.29 Generalizations
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14.29.1
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26: 18.31 Bernstein–Szegő Polynomials
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►Let be a polynomial of degree
and positive when .
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27: Daniel W. Lozier
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►Lozier received a degree in mathematics from Oregon State University in 1962 and his Ph.
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28: About Color Map
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►The conventional CMYK color wheel (not to be confused with the traditional Artist’s color wheel) places the additive colors (red, green, blue) and the subtractive colors (yellow, cyan, magenta) at multiples of 60 degrees.
In particular, the colors at 90 and 180 degrees are some vague greenish and purplish hues.
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►Specifically, by scaling the phase angle in to in the interval , the hue (in degrees) is computed as
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29: 18.2 General Orthogonal Polynomials
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►A system (or set) of polynomials , , where has degree
as in §18.1(i), is said to be orthogonal on
with respect to the weight function
() if
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►If the polynomials () are orthogonal on a finite set of distinct points as in (18.2.3), then the polynomial of degree
, up to a constant factor defined by (18.2.8) or (18.2.10), vanishes on .
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