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Robinson stability of parametric constraint systems via variational analysis Robinson stability. Based on advanced tools of variational analysis and generalized differentiation, we

Directional metric regularity of mappings and stability theorems. Robinson's stability theorem can be used to derive results on the quantitative stability of the feasible

Directional stability theorem and directional metric regularity of directional metric regularity. On one hand, our directional stability theorem immediately implies Robinson

Directional regularity and metric regularityFor general constraint systems in Banach spaces, we present the directional stability theorem based

Stability Analysis for Composite Optimization Problems and Parametric Variational Systems relationships between full stability of local minimizers in composite optimization and Robinson’s strong

Black holes in Starobinsky-Bel-Robinson Gravity and the breakdown of quasinormal modes/null geodesics correspondence hole obtained with the Starobinsky-Bel-Robinson Gravity are unstable unless the dimensionless coupling

Stability of Possibly Nonisolated Solutions of Constrained Equations, with Applications to Complementarity and Equilibrium Problems weaker than the classical Robinson’s regularity condition. When the latter is violated, one cannot expect

Compounds identified by virtual docking to a tetrameric EGFR extracellular domain can modulate Grb2 internalization is computationally targeted for stabilization by small molecule ligand binding. This study performed virtual

Compounds identified by virtual docking to a tetrameric EGFR extracellular domain can modulate Grb2 internalization is computationally targeted for stabilization by small molecule ligand binding. This study performed virtual

Targeted suppression of AR-V7 using PIP5K1α inhibitor overcomes enzalutamide resistance in prostate cancer cells dependent on PTEN-status. ISA-2011B disrupts protein stabilization of AR-V7 which is dependent on PIP5K1α

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