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  1. Algebraic Properties of Spherical Fuzzy Sets

    The spherical fuzzy set (SFS) is an advanced version of fuzzy set, intutionistic fuzzy set, Pythagorean fuzzy set, and picture fuzzy set. This...
    P. A. Fathima Perveen, Sunil Jacob John in Applied Analysis, Optimization and Soft Computing
    Conference paper 2023
  2. Maximal theta functions universal optimality of the hexagonal lattice for Madelung-like lattice energies

    We present two families of lattice theta functions accompanying the family of lattice theta functions studied by Montgomery in [H. Montgomery, Minimal...

    Laurent Bétermin, Markus Faulhuber in Journal d'Analyse Mathématique
    Article 05 January 2023
  3. On lattice polarizable cubic fourfolds

    We extend non-emptyness and irreducibility of Hassett divisors to the moduli spaces of M -polarizable cubic fourfolds for higher rank lattices M ,...

    Article 01 December 2022
  4. Lattice Cohomology

    First, we define the lattice cohomology associated with the link of a normal surface singularity, whenever this link is a rational homology sphere....
    András Némethi in Normal Surface Singularities
    Chapter 2022
  5. Homogeneous Algebraic Varieties and Transitivity Degree

    Ivan V. Arzhantsev, Yulia I. Zaitseva, Kirill V. Shakhmatov in Proceedings of the Steklov Institute of Mathematics
    Article 01 September 2022
  6. Mixed lattice structures and cone projections

    Problems related to projections on closed convex cones are frequently encountered in optimization theory and related fields. To study these problems,...

    Jani Jokela in Optimization Letters
    Article Open access 02 December 2023
  7. Perturbations of Nonhyperbolic Algebraic Automorphisms of the 2-Torus

    Abstract

    All nonhyperbolic automorphisms of the 2-torus are not structurally stable, and it is generally impossible to predict the dynamics of their...

    V. Z. Grines, D. I. Mints, E. E. Chilina in Mathematical Notes
    Article 24 August 2023
  8. Algebraic frames in which dense elements are above dense compact elements

    A ring is called a zip ring (Carl Faith coined this term) if every faithful ideal contains a finitely generated faithful ideal. By first proving that...

    Themba Dube, Siphamandla Blose in Algebra universalis
    Article 03 December 2022
  9. Lattice Sums of Hyperplane Arrangements

    The aim of the present chapter is to prove Theorems 9.10 , 9.11 ,...
    Yasushi Komori, Kohji Matsumoto, Hirofumi Tsumura in The Theory of Zeta-Functions of Root Systems
    Chapter 2023
  10. From wave functions to tau-functions for the Volterra lattice hierarchy

    For an arbitrary solution to the Volterra lattice hierarchy, the logarithmic derivatives of the tau-function of the solution can be computed by the...

    Ang Fu, Ming** Li, Di Yang in Acta Mathematica Scientia
    Article 09 December 2023
  11. Sullivan’s Juvenilia: Surgery and Algebraic Topology

    Dennis Sullivan’s early work, despite being strongly motivated by geometric problems, had a strong algebraic nature, certainly much more so than his...
    Shmuel Weinberger in The Abel Prize 2018-2022
    Chapter 2024
  12. About Minimal Polynomial of Residual Fractions for Algebraic Irrationalities

    Abstract

    We study the form and properties of minimal polynomials of residual fractions in continued fraction expansions of algebraic numbers. For...

    N. M. Dobrovol’skii, N. N. Dobrovol’skii in Doklady Mathematics
    Article 01 December 2022
  13. New representations of algebraic domains and algebraic L-domains via closure systems

    Closure systems (spaces) play an important role in characterizing certain ordered structures. In this paper, FinSet-bounded algebraic closure spaces ...

    Mingyuan Wu, Lankun Guo, Qingguo Li in Semigroup Forum
    Article 28 July 2021
  14. Numerical Modeling of Lattice Modes of Photonic-Crystal Lasers by Galerkin Method with Exact Matrix Elements

    Abstract

    The paper is devoted to the mathematical modeling of the two-dimensional dielectric photonic-crystal resonators. The original eigenvalue...

    I. V. Ketov, A. O. Spiridonov, ... E. M. Karchevskii in Lobachevskii Journal of Mathematics
    Article 01 January 2023
  15. The research and progress of the enumeration of lattice paths

    The enumeration of lattice paths is an important counting model in enumerative combinatorics. Because it can provide powerful methods and technical...

    Jishe Feng, **aomeng Wang, ... Zhuo Pan in Frontiers of Mathematics
    Article 01 October 2022
  16. Lattice Theory

    The first symbols are very much used, when the elements are sets, but they are different to read, easy to confuse and lack standard verbal...
    Chapter 2023
  17. Lattice Path Matroids and Quotients

    We characterize the quotients among lattice path matroids (LPMs) in terms of their diagrams. This characterization allows us to show that ordering...

    Carolina Benedetti-Velásquez, Kolja Knauer in Combinatorica
    Article Open access 04 April 2024
  18. Post-Quantum Cryptosystems: Open Problems and Solutions. Lattice-Based Cryptosystems

    Abstract

    The paper provides an overview of the main approaches to the construction of post-quantum cryptographic systems that are currently used. The...

    E. S. Malygina, A. V. Kutsenko, ... N. N. Tokareva in Journal of Applied and Industrial Mathematics
    Article 01 September 2023
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