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Stochastic geometrical theory of diffraction
R. Mazar, L. B. Felsen
Department of Electrical & Computer Engineering
Research output
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Contribution to journal
›
Article
›
peer-review
29
Scopus citations
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Dive into the research topics of 'Stochastic geometrical theory of diffraction'. Together they form a unique fingerprint.
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Keyphrases
Geometrical Theory of Diffraction
100%
Diffraction
33%
Ray Path
33%
Wave Field
33%
Small Scatterers
33%
Inhomogeneous Background
33%
Effective Means
16%
Scattering Center
16%
Large Classes
16%
Smooth Surface
16%
Random Fluctuations
16%
Two-point
16%
Correlation Length
16%
Localized Waves
16%
Propagation Medium
16%
Refraction
16%
Propagation Properties
16%
Reflection Coefficient
16%
Scatterer
16%
Random Media
16%
Wave Speed
16%
Kirchhoff
16%
Higher Moments
16%
Wave Phenomena
16%
Statistical Measures
16%
Curved Interface
16%
Incident Field
16%
Canonical Problems
16%
Reflected Field
16%
Coherence Function
16%
Diffraction Field
16%
Forward Propagation
16%
Diffraction Ray
16%
Statistical Moments
16%
High-frequency Waves
16%
Diffraction Theory
16%
Parabolically
16%
Small Edges
16%
Refraction Coefficient
16%
Deterministic Environment
16%
Solution Strategies
16%
Random Function
16%
Diffraction Coefficient
16%
High-frequency Field
16%
Background Environments
16%
Sound Wave Propagation
16%
Point Scatterer
16%
Higher-order Functions
16%
Local Coordinate
16%
Local Wavenumber
16%
High-frequency Sound Waves
16%
Physical Optics Approximation
16%
Local Plane Wave
16%
Multiple-scale Expansion
16%
Second-order Coherence
16%
Propagation Theory
16%
Interface Boundary
16%
High-frequency Problems
16%
Higher-order Coherence
16%
Engineering
Scatterer
100%
Initial Condition
66%
Effective Mean
33%
Ray Diffraction
33%
Random Fluctuation
33%
Multiscale
33%
Building Block
33%
Smooth Surface
33%
Correlation Length
33%
Kirchhoff
33%
Plane Wave
33%
Coherence Function
33%
Incident Field
33%
Statistical Moment
33%
Radian
33%
Point Scatterers
33%
Local Coordinate
33%