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Elliptic Theory for Sets with Higher Co-Dimensional Boundaries
G. David
, J. Feneuil
, S. Mayboroda
Research output
:
Contribution to journal
›
Article
›
peer-review
23
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Scopus citations
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Keyphrases
Harmonic Measure
100%
Elliptic Theory
100%
Green's Function
66%
Codimension
66%
Geometric Properties
33%
Ellipticity
33%
Weak Solution
33%
Local Solution
33%
Maximum Principle
33%
Lipschitz Function
33%
Absolutely Continuous
33%
Weighted Sobolev Spaces
33%
Degenerate Elliptic Equations
33%
Harnack Inequality
33%
Lipschitz Constant
33%
Analytic Properties
33%
Continuous Solution
33%
Measurable Coefficients
33%
Elliptic Operators
33%
Comparison Principle
33%
Lp Estimates
33%
Doubling Property
33%
Hausdorff Measure
33%
Linear PDE
33%
Degenerate Elliptic Operators
33%
Extension Theorem
33%
De Giorgi
33%
Elliptic Measure
33%
Ahlfors Regular
33%
Moser Estimate
33%
Trace Theorem
33%
Non-degeneracy
33%
Mathematics
Harmonic Measure
100%
Codimension
66%
Elliptic Operator
66%
Green's Functions
66%
Elliptic Equation
33%
PDE
33%
Matrix
33%
Weak Solution
33%
Integer
33%
Pointwise
33%
Nondegeneracy
33%
Sobolev Space
33%
Lipschitz Function
33%
Harnack Inequality
33%
Lipschitz Constant
33%
Hlder Continuity
33%
Lp Estimate
33%
Extension Theorem
33%
Comparison Principle
33%
De Giorgi
33%
Hausdorff Measure
33%
Trace Theorem
33%
Maximum Principle
33%