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  1. Moment functions of higher rank on some types of hypergroups

    We consider moment functions of higher order. In our earlier paper, we have already investigated the moment functions of higher order on groups. The...

    Żywilla Fechner, Eszter Gselmann, László Székelyhidi in Semigroup Forum
    Article Open access 11 December 2023
  2. Constrained optimization of rank-one functions with indicator variables

    Optimization problems involving minimization of a rank-one convex function over constraints modeling restrictions on the support of the decision...

    Soroosh Shafiee, Fatma Kılınç-Karzan in Mathematical Programming
    Article 20 January 2024
  3. A Low-Rank Matrix Approach to Compute Polynomial Approximations of Smooth Two-Dimensional Functions

    Polynomial approximation of smooth functions is becoming increasingly important in fields like numerical analysis and scientific computing. These...

    Nilson J. Lima, José A. O. Matos, Paulo B. Vasconcelos in Mathematics in Computer Science
    Article Open access 28 May 2024
  4. Moment functions of higher rank on polynomial hypergroups

    In this paper we consider generalized moment functions of higher order. These functions are closely related to the well-known functions of binomial...

    Żywilla Fechner, Eszter Gselmann, László Székelyhidi in Advances in Operator Theory
    Article 09 July 2022
  5. Furnas rank

    In the original publication by Furnas [52], the Furnas rank (also sometimes referred to as Furnas’ R statistic) was introduced as a tool for sampling...
    Mareike Fischer, Lina Herbst, ... Kristina Wicke in Tree Balance Indices
    Chapter 2023
  6. Morrey’s Conjecture for the Planar Volumetric-Isochoric Split: Least Rank-One Convex Energy Functions

    We consider Morrey’s open question whether rank-one convexity already implies quasiconvexity in the planar case. For some specific families of...

    Jendrik Voss, Robert J. Martin, ... Patrizio Neff in Journal of Nonlinear Science
    Article Open access 24 August 2022
  7. Around the log-rank conjecture

    The log-rank conjecture states that the communication complexity of a boolean matrix A is bounded by a polynomial in the log of the rank of A ....

    Troy Lee, Adi Shraibman in Israel Journal of Mathematics
    Article 01 September 2023
  8. Deviation of the rank and crank modulo 11

    In this paper, we build on the recent results of Frank Garvan and Rishabh Sarma as well as classical results of Bruce Berndt in order to establish...

    Nikolay E. Borozenets in The Ramanujan Journal
    Article 21 May 2024
  9. A two-phase rank-based algorithm for low-rank matrix completion

    Matrix completion aims to recover an unknown low-rank matrix from a small subset of its entries. In many applications, the rank of the unknown target...

    Tacildo de S. Araújo, Douglas S. Gonçalves, Cristiano Torezzan in Optimization Letters
    Article 21 December 2022
  10. Monogenic Functions with Values in Commutative Algebras of the Second Rank with Unit and the Generalized Biharmonic Equation with Double Characteristic

    We prove that any commutative and associative algebra 𝔹 * of the second rank with unit over the field of complex numbers ℂ contains bases { e 1 , e 2 }...

    S. V. Gryshchuk in Ukrainian Mathematical Journal
    Article 01 June 2022
  11. Evaluation of Hecke–Rogers series and expansions of the rank function

    A formula is established for the evaluation of double series of Hecke–Rogers type in terms of theta functions and Appell–Lerch functions. This...

    J. G. Bradley-Thrush in The Ramanujan Journal
    Article 05 July 2024
  12. A new perspective on low-rank optimization

    A key question in many low-rank problems throughout optimization, machine learning, and statistics is to characterize the convex hulls of simple...

    Dimitris Bertsimas, Ryan Cory-Wright, Jean Pauphilet in Mathematical Programming
    Article Open access 18 February 2023
  13. Integral representations of rank two false theta functions and their modularity properties

    False theta functions form a family of functions with intriguing modular properties and connections to mock modular forms. In this paper, we take the...

    Kathrin Bringmann, Jonas Kaszian, ... Caner Nazaroglu in Research in the Mathematical Sciences
    Article Open access 05 September 2021
  14. Monogenic functions with values in algebras of the second rank over the complex field and a generalized biharmonic equation with a triple characteristic

    The statement that any two-dimensional algebra 𝔹 * of the second rank with unity over the field of complex numbers contains such a basis { e 1 ; e 2 }...

    Serhii V. Gryshchuk in Journal of Mathematical Sciences
    Article 30 April 2022
  15. Schmidt Rank and Singularities

    We revisit Schmidt’s theorem connecting the Schmidt rank of a tensor with the codimension of a certain variety and adapt the proof to the case of...

    David Kazhdan, Amichai Lampert, Alexander Polishchuk in Ukrainian Mathematical Journal
    Article 20 February 2024
  16. Graph coloring and semidefinite rank

    This paper considers the interplay between semidefinite programming, matrix rank, and graph coloring. Karger et al. (J ACM 45(2):246–265, 1998) give...

    Renee Mirka, Devin Smedira, David P. Williamson in Mathematical Programming
    Article 24 April 2024
  17. New symmetries for Dyson’s rank function

    At the 1987 Ramanujan Centenary meeting Dyson asked for a coherent group-theoretical structure for Ramanujan’s mock theta functions analogous to...

    F. G. Garvan, Rishabh Sarma in The Ramanujan Journal
    Article 03 April 2024
  18. Nonlocal Matrix Rank Minimization Method for Multiplicative Noise Removal

    Multiplicative noise removal is a challenging problem in image denoising. In this paper, we develop a nonlocal matrix rank minimization method for...

    Article 21 June 2024
  19. On solving a rank regularized minimization problem via equivalent factorized column-sparse regularized models

    Rank regularized minimization problem is an ideal model for the low-rank matrix completion/recovery problem. The matrix factorization approach can...

    Wen**g Li, Wei Bian, Kim-Chuan Toh in Mathematical Programming
    Article 03 July 2024
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