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Poincaré–Steklov operator

Known as: Dirichlet to Neumann mapping, Poincare Steklov operator, Poincaré-Steklov operator 
In mathematics, a Poincaré–Steklov operator (after Henri Poincaré and Vladimir Steklov) maps the values of one boundary condition of the solution of… 
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Papers overview

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2017
2017
This paper presents an accurate surface integral equation formulation for modeling interconnects. It accurately captures the skin… 
2009
2009
A new way to calculate the internal inductance and resistance per unit length for an inhomogeneous conductor with arbitrary cross… 
2009
2009
This paper discusses the symbol of the Hessian of a shape optimization problem in a viscid, incompressible flow. The symbol of… 
2007
2007
A novel hybrid finite-element method for the analysis of leaky-waveguide structures is presented. The possibly radiating… 
2006
2006
In this paper we study the first (nonlinear) Steklov eigenvalue, λ, of the following problem: −∆pu + |u|p−2u + αφ|u|p−2u = 0 in a… 
Review
2000
Review
2000
A review ofthe author’s results is given. Inversion form ulas and stability results for the solutions to 3D inverse scattering… 
1990
1990
The introduction of the concept of "Admittance Operator" allows a systematic procedure for the computation of passive microwave… 
Highly Cited
1980
Highly Cited
1980
A rectangular waveguide is terminated by an infinite conducting flange and radiates into half-space. Modal expansions of the TE…