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Inversion problems for Fourier transforms of particle distributions
Jaeuk Kim
, Ge Zhang
, Frank H. Stillinger
,
Salvatore Torquato
Chemistry
Mechanical & Aerospace Engineering
Princeton Materials Institute
Research output
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Contribution to journal
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Article
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peer-review
2
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Dive into the research topics of 'Inversion problems for Fourier transforms of particle distributions'. Together they form a unique fingerprint.
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Keyphrases
Particle Distribution
100%
Fourier Transform
100%
Collective Coordinates
100%
Inversion Problem
100%
Target Configuration
33%
Numerical Investigation
11%
Finite number
11%
Euclidean Space
11%
Wave Vector
11%
Nonlinear Relation
11%
Particle Density
11%
Large Set
11%
Inversion Method
11%
Local Particles
11%
Fourier Components
11%
Constraint Set
11%
Distinct Solutions
11%
Inverse Transform
11%
Inverse Transformation
11%
Ceiling Function
11%
Coordinate Constraint
11%
Many-particle Systems
11%
Physical Insight
11%
Engineering
Minimal Set
100%
Discrete Fourier Transform
100%
One Dimensional
50%
Finite Number
50%
Particle Density
50%
Dimensional Euclidean Space
50%
Imaginary Part
50%
Fourier Component
50%
Ceilings
50%
Inverse Transform
50%
Computer Science
Particle System
100%
Imaginary Part
100%
Fourier Component
100%
Inversion Procedure
100%
Particle Density
100%
Inverse Transform
100%
Mathematics
Discrete Fourier Transform
100%
Particle Coordinate
100%
Minimal Set
50%
Finite Number
25%
Many-Particle System
25%
Particle Density
25%
Dimensional Euclidean Space
25%
Inverse Transformation
25%
Inverse Transform
25%
Ceiling Function
25%
Material Science
Density
100%
Physics
Euclidean Geometry
100%