36. Twisted Hilbert spaces defined by bi-Lipschitz maps

Accepted in Israel Journal of Mathematics

W. Corrêa, S.D. and D.L. Rodríguez-Vidanes

35. Algebraic genericity of certain families of nets in Functional Analysis

Israel Journal of Mathematics

S.D. and D.L. Rodríguez-Vidanes

(Universidad de Granada)

34. Searching for linear structures in the failure of the Stone-Weierstrass theorem

Revista Matemática Complutense

M. Caballer, S.D. and D.L. Rodríguez-Vidanes

(Universidad de Granada)

33. On the strong subdifferentiability of the homogeneous polynomials and (symmetric) tensor products

Publicacions Matemàtiques

S.D., M. Jung, M. Mazzitelli, and J.M. Rodríguez

(Universidad de Granada)

32. On holomorphic functions attaining their weighted norms

RACSAM

S.D. and R. Medina

(Universidad de Granada)

31. On the strongly subdifferentiable points in Lipschitz-free spaces

Banach Journal of Mathematical Analysis

Ch. Cobollo, S.D., P. Hájek and M. Jung

(Universidad de Granada)

30. Smooth norms in dense subspaces of \ell_p(\Gamma) and operator ranges

Revista Matemática Complutense

S.D., P. Hájek, and T. Russo

(Universitat de València)

29. On isometric embeddings into the set of strongly norm-attaining Lipschitz functions

Nonlinear Analysis

S.D., R. Medina, A. Quilis, and Ó. Roldán

(Universitat de València)

28. On various types of density of numerical radius attaining operators

Linear and Multilinear Algebra

S.D., S.K. Kim, H.J. Lee, and M. Mazzitelli

(Universitat Jaume I)

27. The Daugavet equation: linear and non-linear recent results

Book chapter: Matrix and Operator Equations and Applications

S.D., D. García, M. Maestre, and J.B. Seoana-Sepúlveda

(Universitat de València)

26. Group invariant operators and some applications on norm-attaining theory

Results in Mathematics

S.D., J. Falcó, and M. Jung

(Universitat de València)

25. Smooth and polyhedral norms via fundamental biorthogonal systems

International Mathematics Research Notices

S.D., P. Hájek, and T. Russo

(Universitat Jaume I)

24. The Bishop-Phelps-Bollobás theorem: an overview

S.D., D. García, M. Maestre, and Ó. Roldán

Book chapter (Birkhäuser):

Operator and Norm Inequalities and Related Topics (2022)

(Universitat Jaume I)

23. On norm-attaining in (symmetric) tensor products

S.D., L.C. García-Lirola, M. Jung, and A. Rueda Zoca

Quaestiones Mathematicae (2022)

(Universitat Jaume I)

22. Norm-attaining tensors and nuclear operators

S.D., M. Jung, Ó. Roldán, and A. Rueda Zoca

Mediterranean Journal of Mathematics (2022)

(Universitat Jaume I) 

21. Bishop-Phelps-Bollobás properties in complex Hilbert spaces

Y.S. Choi, S.D., and M. Jung

Mathematische Nachrichten (2021)

(Universitat Jaume I) 

20. A characterization of a local vector valued Bollobás theorem

S.D. and A. Rueda Zoca

Results in Mathematics (2021)

(Universitat Jaume I) 

19. Daugavet points in projective tensor products

S.D., M. Jung, and A. Rueda Zoca

The Quarterly Journal of Mathematics (2021)

(Universitat Jaume I) 

18. On the existence of non-norm-attaining operators

S.D., M. Jung, and G. Martínez-Cervantes

Journal of the Institute of Mathematics of Jussieu (2021)

(Universitat Jaume I) 

17. Some remarks on the weak maximizing property

S.D., M. Jung, and G. Martínez-Cervantes

Journal of Mathematical Analysis and Applications (2021)

(Universitat Jaume I) 

16. Norm-attaining lattice homomorphisms

S.D., G. Martínez-Cervantes, J.D. Rodríguez-Abellán, and A. Rueda Zoca

Revista Matemática Iberoamericana (2022)

(Universitat Jaume I) 

15. Norm-attaining operators which satisfies a Bollobás type theorem

S.D., M. Jung, and O. Roldán

Banach Journal of Mathematical Analysis (2021)

(Czech Technical University in Prague)

14. Octahedral norms in free Banach lattices

S.D., G. Martínez-Cervantes, J.D. Rodríguez-Abellán, and A. Rueda Zoca

RACSAM (2021)

(Czech Technical University in Prague)

13. On some local Bishop-Phelps-Bollobás properties

S.D., S.K. Kim, H.J. Lee, and M. Mazzitelli

Book chapter: The Mathematical Legacy of Victor Lomonosov (2020)

(Czech Technical University in Prague)

12. Strong subdiferentiability and local Bishop-Phelps-Bollobás properties

S.D., S.K. Kim, H.J. Lee, and M. Mazzitelli

RACSAM (2020)

(Czech Technical University in Prague)

11. On Banach spaces whose group of isometries acts micro-transitively on the unit sphere

F. Cabello-Sánchez, S.D., V. Kadets, S.K. Kim, H.J. Lee, and M. Martín

Journal of Mathematical Analysis and Applications (2020)

(Czech Technical University in Prague)

10. Smooth norms in dense subspaces of Banach spaces

S.D., P. Hájek, and T. Russo

Journal of Mathematical Analysis and Applications (2020)

(Czech Technical University in Prague)

9. The Bishop-Phelps-Bollobás property and absolute sums

Y.S. Choi, S.D., M. Jung, and M. Martín

Mediterranean Journal of Mathematics (2019)

(Czech Technical University in Prague)

8. There is no operatorwise version of the Bishop-Phelps-Bollobás property

S.D., V. Kadets, S.K. Kim, H.J. Lee, and M. Martín

Linear and Multilinear Algebra (2018)

(Czech Technical University in Prague)

7. On the pointwise Bishop-Phelps-Bollobás property for operators

S.D., V. Kadets, S.K. Kim, H.J. Lee, and M. Martín

Canadian Journal of Mathematics (2018)

(Czech Technical University in Prague)

6. Local Bishop-Phelps-Bollobás properties

S.D., S.K. Kim, H.J. Lee, and M. Mazzitelli

Journal of Mathematical Analysis and Applications (2018)

(Pohang University of Science and Technology)

5. A non-linear Bishop-Phelps-Bollobás type theorem

S.D., D. García, S.K. Kim, U.Y. Kim, H.J. Lee, and M. Maestre

The Quarterly Journal of Mathematics (2018)

(Pohang University of Science and Technology)

4. The Bishop-Phelps-Bollobás property for compact operators

S.D., D. García, M. Maestre, and M. Martín

Canadian Journal of Mathematics (2018)

(Universitat de València)

3. On the Bishop-Phelps-Bollobás theorem for multilinear mappings

S.D., D. García, S.K. Kim, H.J. Lee, and M. Maestre

Linear Algebra and its Applications (2017)

(Universitat de València)

2. Some kind of Bishop-Phelps-Bollobás property

S.D.

Mathematische Nachrichten (2017)

(Universitat de València)

1. The Bishop-Phelps-Bollobás point property

S.D., S.K. Kim, and H.J. Lee

Journal of Mathematical Analysis and Applications (2016)

(Universitat de València)