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  1. On maximal function of discrete rough truncated Hilbert transforms

    We prove the weak type (1,1) estimate for maximal function of the truncated rough Hilbert transform considered in Paluszy’nski (ASNSCS 910:679-704,...

    Maciej Paluszyński, Jacek Zienkiewicz in Annali di Matematica Pura ed Applicata (1923 -)
    Article Open access 07 June 2023
  2. Five Hilbert Space Models Related to the Riemann Zeta Function

    In a recent work of the author, a de Branges space was constructed, as well as an operator on it whose spectrum coincides with the set of nontrivial...

    Article 03 December 2022
  3. Hilbert Functions

    In this chapter, we will describe some connections among the Hilbert functions of X,...
    Cristiano Bocci, Enrico Carlini in Hadamard Products of Projective Varieties
    Chapter 2024
  4. Hilbert Spaces

    Inner products are generalizations of the dot product in $$\mathbb...
    Joseph Muscat in Functional Analysis
    Chapter 2024
  5. A half-discrete Hilbert-type inequality in the whole plane with the constant factor related to a cotangent function

    In this work, by the introduction of some parameters, a new half-discrete kernel function in the whole plane is defined, which involves both the...

    Article Open access 24 March 2023
  6. On minimal Gorenstein Hilbert functions

    We conjecture that a class of Artinian Gorenstein Hilbert algebras called full Perazzo algebras always have minimal Hilbert function, fixing...

    Article Open access 15 November 2023
  7. Hilbert Spaces

    A Hilbert space is a special kind of Banach space, where the norm is induced by the inner product. All of the results for Banach spaces are valid in...
    Chapter 2023
  8. Hilbert Spaces

    Hilbert spaces form a special class of Banach spaces with the geometric notion of orthogonality of vectors, or more generally, the notion of an angle...
    S. Kesavan in Functional Analysis
    Chapter 2023
  9. Hilbert Spaces

    In this chapter, we briefly introduce basic concepts and theorems in vector space, normed space, Banach space, and Hilbert space that are essential...
    Chapter 2023
  10. Hilbert Spaces

    TheHilbert theory of Hilbert spacesHilbert space is a fundamental area of analysis and has wide applications to partial differential equations and...
    Chapter 2023
  11. Hilbert Spaces

    Let H be a complex linear space. A function $$(\cdot ,\cdot ):H\times...
    Volodymyr Brayman, Andrii Chaikovskyi, ... Oleksii Nesterenko in Functional Analysis and Operator Theory
    Chapter 2024
  12. On a more accurate half-discrete multidimensional Hilbert-type inequality involving one derivative function of m-order

    By means of the weight functions, the idea of introduced parameters, using the transfer formula and Hermite–Hadamard’s inequality, a more accurate...

    Yong Hong, Yanru Zhong, Bicheng Yang in Journal of Inequalities and Applications
    Article Open access 22 May 2023
  13. Hilbert spaces

    The goal of this chapter is to give an elementary but comprehensive introduction to the theory of Hilbert spaces, where we wish to highlight the...
    Wolfgang Arendt, Karsten Urban in Partial Differential Equations
    Chapter 2023
  14. A new reverse Hardy–Hilbert inequality with the power function as intermediate variables

    In this paper, by virtue of the symmetry principle, applying the techniques of real analysis and Euler–Maclaurin summation formula, we construct...

    **ngshou Huang, Bicheng Yang, Ricai Luo in Journal of Inequalities and Applications
    Article Open access 27 April 2022
  15. Hilbert Transform in the Cartwright–de Branges Space

    Contrary to celebrated transforms such as the Fourier transform, explicit formulas for the Hilbert transform of well-known functions are rare. In...
    Arun K. Bhardwaj, Arup Chattopadhyay, ... R. K. Srivastava in Operator and Matrix Theory, Function Spaces, and Applications
    Conference paper 2024
  16. Riemann–Hilbert problems

    The various Riemann-Hilbert problems involve constructing of holomorphic functions subject to certain relations. This has connections to the...
    Richard Beals, Roderick S. C. Wong in More Explorations in Complex Functions
    Chapter 2023
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