Well-Posedness, Conditioning and Regularization of Minimization, Inclusion and Fixed-Point Problems
, 1998 Well-posedness, conditioning and regularization of fixed-point problems are studied in connexion with well-posedness, conditioning and Tikhonov regularization of minimization and inclusion problems. Equivalence theorems are proved. Coupling iteration and
Lemaire, B.
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C ∞ Well-Posedness of Higher Order Hyperbolic Pseudo-Differential Equations with Multiplicities. [PDF]
Acta Appl MathGaretto C, Sabitbek B.
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Parametric well–posedness for hemivariational–like inequalities
, 2017 Inthispaper,theconceptofwell-posednessforhemivariational–likeinequalitiesisgeneralized,onemetriccharacterizationofthewell–posedhemivariational–likeinequalitiesisestablishedandsomeconditionsunderwhich theparametric well–posedness forthefamily ...
Mirzapour, F., Rashidi, M.
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Diffuse interface model for two-phase flows on evolving surfaces with different densities: global well-posedness. [PDF]
Calc Var Partial Differ EquAbels H, Garcke H, Poiatti A.
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An additive-noise approximation to Keller-Segel-Dean-Kawasaki dynamics: local well-posedness of paracontrolled solutions. [PDF]
Stoch Partial Differ EquMartini A, Mayorcas A.
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Global well-posedness of the 2D nonlinear Schrödinger equation with multiplicative spatial white noise on the full space. [PDF]
Probab Theory Relat FieldsDebussche A +3 more
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Local Well-Posedness of the Skew Mean Curvature Flow for Small Data in d≧2 Dimensions. [PDF]
Arch Ration Mech AnalHuang J, Tataru D.
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Global well-posedness and interior regularity of 2D Navier-Stokes equations with stochastic boundary conditions. [PDF]
Math AnnAgresti A, Luongo E.
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Local Well-Posedness of the Periodic Nonlinear Schrödinger Equation with a Quadratic Nonlinearity u ¯ 2 in Negative Sobolev Spaces. [PDF]
J Dyn Differ EquLiu R.
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