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Volumn 79, Issue 6, 2009, Pages

Haze of surface random systems: An approximate analytic approach

Author keywords

[No Author keywords available]

Indexed keywords

ANALYTIC APPROACH; ANALYTIC APPROXIMATION; ANALYTIC EXPRESSIONS; ANGLE OF INCIDENCE; ANGULAR INTERVALS; BLOWN POLYETHYLENE FILMS; CORRELATION FUNCTION; CORRELATION LENGTHS; GAUSSIAN; INCIDENT LIGHT; LARGE REGIONS; MONTE CARLO SIMULATION; PARAMETER SPACES; PERTURBATION THEORY; RANDOM SYSTEMS; RANDOMLY ROUGH SURFACES; ROUGHNESS MEASURE; SPECULAR DIRECTION; TRANSMITTED LIGHT;

EID: 66749117813     PISSN: 10502947     EISSN: 10941622     Source Type: Journal    
DOI: 10.1103/PhysRevA.79.063813     Document Type: Article
Times cited : (32)

References (69)
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    • The actual angular interval depends on the type of haze one wants to measure, e.g., narrow- or wide-angle haze, and it depends on the actual standard one desires to comply with. For instance, one should notice that the angular interval may be different for reflection and transmission.
    • The actual angular interval depends on the type of haze one wants to measure, e.g., narrow- or wide-angle haze, and it depends on the actual standard one desires to comply with. For instance, one should notice that the angular interval may be different for reflection and transmission.
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    • Haze is often also indicated by using a "percentage notation" so that a haze of 1 corresponds to a haze of 100%.
    • Haze is often also indicated by using a "percentage notation" so that a haze of 1 corresponds to a haze of 100%.
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    • One should, however, be aware that this is only fully true if a plane incident wave is used. On the other hand, if an incident beam of finite width is applied, one can, at least in principle, get a nonvanishing, but small, haze value even for an ideal scattering system.
    • One should, however, be aware that this is only fully true if a plane incident wave is used. On the other hand, if an incident beam of finite width is applied, one can, at least in principle, get a nonvanishing, but small, haze value even for an ideal scattering system.
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    • Gloss is normally only used in the context of reflection. Furthermore, the angles of incidence that haze and gloss refer to, are often different (and standard dependent).
    • Gloss is normally only used in the context of reflection. Furthermore, the angles of incidence that haze and gloss refer to, are often different (and standard dependent).
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    • In the language of rough surface scattering this is called the Rayleigh hypothesis in honor of Lord Rayleigh who first suggested its use. Formally this hypothesis amounts to assuming that the asymptotic expressions for the field above and below the surface [Eqs. 5] can be used all the way down to the rough interface and consequently used to fulfill the boundary conditions.
    • In the language of rough surface scattering this is called the Rayleigh hypothesis in honor of Lord Rayleigh who first suggested its use. Formally this hypothesis amounts to assuming that the asymptotic expressions for the field above and below the surface [Eqs. 5] can be used all the way down to the rough interface and consequently used to fulfill the boundary conditions.


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.