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Eigenvalues in spectral gaps of differential operators
Marco Marletta, Rob Scheichl
Department of Mathematical Sciences
Probability Laboratory at Bath
Cardiff University
Research output
:
Contribution to journal
›
Article
›
peer-review
19
Citations (SciVal)
Overview
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Dive into the research topics of 'Eigenvalues in spectral gaps of differential operators'. Together they form a unique fingerprint.
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Mathematics
Eigenvalue
100%
Differential Operator
100%
Discretization
33%
Partial Differential Equation
33%
Self-Adjoint Operator
33%
Wide Variety
33%
Half line
33%
Multiplication Operation
33%
Convex Hull
33%
Essential Spectrum
33%
Matrix Multiplication
33%
Operator Matrix
33%
Schr Dinger Equation
33%
Engineering
Eigenvalue
100%
Spectral Gap
100%
One Dimensional
33%
Photonics
33%
Waveguide
33%
Schr Dinger Equation
33%
Matrix Multiplication
33%
Adjoint Operator
33%
Band Gap
33%
Discretization
33%
Partial Differential Equation
33%
Crystal Structure
33%