All Stories

  1. Hypersurfaces of the sphere S6
  2. Visualization of Isometric Deformations of Helicoidal CMC Surfaces
  3. The Shape Operator of Real Hypersurfaces in S6(1)
  4. Non-Existence of Real Hypersurfaces with Parallel Structure Jacobi Operator in S6(1)
  5. Characterization of Warped Product Lagrangian Submanifolds in $${{\mathbb {C}}}^n$$
  6. Conformally flat, minimal, Lagrangian submanifolds in complex space forms
  7. Surfaces of the nearly Kähler S3×S3${\bf \mathbb {S}^3\times \mathbb {S}^3}$ preserved by the almost product structure
  8. Three-Dimensional CR Submanifolds in $S^6(1)$ with Umbilical Direction Normal to $\mathcal{D}_3$
  9. Affine hypersurfaces with constant sectional curvature
  10. H-Umbilical Lagrangian Submanifolds of the Nearly Kähler \( {\mathbb{S}^3\times\mathbb{S}^3} \)
  11. A class of four-dimensional CR submanifolds in six dimensional nearly Kähler manifolds
  12. Three-dimensional CR submanifolds of the nearly Kähler $$\mathbb {S}^3\times \mathbb {S}^3$$S3×S3
  13. CR Submanifolds of the Nearly Kähler $$\mathbb {S}^3\times \mathbb {S}^3$$S3×S3 Characterised by Properties of the Almost Product Structure
  14. A class of slant surfaces of the nearly Kahler S3xS3
  15. Four-dimensional CR submanifolds of the sphere S 6 (1) with two-dimensional nullity distribution
  16. Ruled three-dimensional CR submanifolds of the sphere S6(1)
  17. A class of four dimensional CR submanifolds of the sphere
  18. CR-Submanifolds of the Nearly Kähler 6-Sphere
  19. Characterization of the generalized Calabi composition of affine hyperspheres
  20. Three-Dimensional Minimal CR Submanifolds of the Sphere S 6 (1) Contained in a Hyperplane
  21. The equidistant involution of the hyperbolic plane and two models of the Euclidean plane geometry
  22. Sequences of minimal surfaces in S 2n+1
  23. 4-dimensional minimal CR submanifolds of the sphere contained in a totally geodesic sphere
  24. 4-dimensional minimal CR submanifolds of the sphere S6 satisfying Chen's equality
  25. Characterization of Totally Geodesic Totally Real 3–dimensional Submanifolds in the 6–sphere