Boundary-domain integral equations (BDIEs) have emerged as a robust framework for the reformulation and solution of boundary value problems (BVPs) in complex settings. By incorporating integrals over ...
We extend the classical existence and uniqueness theory of Jenkins-Serrin (H = 0) and Spruck (H > 0) for the constant mean curvature equation over a domain in R², to domains in H² or S². This theory ...
The operator L is elliptic and of second order in a domain Ω in RN. We consider the following boundary value problem: Lu = f in Ω and Bu = 0 on ∂ Ω, where B= ad/dn + β(d/dn is the conormal derivative ...
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