Display having diffraction grating pattern
First Claim
Patent Images
1. A display having a diffraction grating pattern, comprising:
- (a) a flat substrate;
(b) at least one dot formed on a surface of said flat substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve; and
(c) light-shielding means having a predetermined shape and arranged on an illumination light incident side of the diffraction gratings.
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Abstract
A display having a diffraction grating pattern includes:
(a) a flat substrate; and
(b) at least one dot formed on a surface of the flat substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve.
106 Citations
12 Claims
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1. A display having a diffraction grating pattern, comprising:
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(a) a flat substrate; (b) at least one dot formed on a surface of said flat substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve; and (c) light-shielding means having a predetermined shape and arranged on an illumination light incident side of the diffraction gratings. - View Dependent Claims (2, 3)
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4. A display having a diffraction grating pattern, comprising:
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(a) a flat substrate; (b) at least one dot formed on a surface of said flat substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve; and (c) light-shielding means having a predetermined pattern and arranged on a diffracted light emerging side of the diffraction gratings. - View Dependent Claims (5, 6)
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7. A display having a diffraction grating pattern, comprising:
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(a) a flat substrate; and (b) at least one dot formed on a surface of said substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve; wherein said curve has a gradient Ω
(omega) which changes from Ω
1 to Ω
2 at the extreme left and right portions of the dot and having a pitch d wherein the curve is translated to obtain the plurality of curves with the following conditions satisfied;
space="preserve" listing-type="equation">tan ((omega).sub.1)=sin ((alpha).sub.1)/sin ((theta))
space="preserve" listing-type="equation">tan ((omega).sub.2)=sin ((alpha).sub.2)/sin ((theta))
space="preserve" listing-type="equation">d=(lambda)/sin ((theta))where (theta)is an incident angle of illumination light, (alpha)1 and (alpha)2 are angles (directs of first-order diffracted light) from which the diffraction grating is observed, and (lambda) is a wavelength of the first-order diffracted light. - View Dependent Claims (8, 9)
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10. A display having a diffraction grating pattern, comprising:
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(a) a flat substrate; and (b) at least one dot formed on a surface of said substrate, the dot being formed by a diffraction grating pattern as an aggregate of a plurality of curves obtained by translating a curve; wherein the dot is constituted by an aggregate of a plurality of curves obtained by translating a curve at arbitrary pitches, if wavelengths of diffracted light components are defined as (lambda)1, (lambda)2, . . . , (lambda)m, . . . , (lambda)n, and intensities of the light components at respective wavelengths are defined as A1, A2, . . . , Am, . . . , An, spatial frequencies (reciprocals of the pitches) of the diffraction gratings required to diffract the light components having the respective wavelengths are defined as follows;
space="preserve" listing-type="equation">f.sub.1 =sin(theta)/(lambda).sub.1
space="preserve" listing-type="equation">f.sub.2 =sin(theta)/(lambda).sub.2
space="preserve" listing-type="equation">f.sub.m =sin(theta)/(lambda).sub.m
space="preserve" listing-type="equation">f.sub.n =sin(theta)/(lambda).sub.nand a delta function is defined as (delta)(X), a spatial frequency distribution of F(fx) represented by the following equation is given to the diffraction gratings, and a function obtained by transforming F(fx) in accordance with an inverse Fourier transform is defined as f(x), and the curve is translated to have an f(x) distribution in a translation direction;
##EQU4## - View Dependent Claims (11, 12)
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Specification