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Showing 1-20 of 4,251 results
  1. A Chinese Remainder Theorem for partitions

    Kayanattath Seethalakshmi, Steven Spallone in The Ramanujan Journal
    Article Open access 23 February 2023
  2. The Chinese Remainder Theorem and Multiplicativity

    We presented \(\mathbb {Z}/q\mathbb {Z}\) in...
    Chapter 2022
  3. Identification of proteins by the use of Chinese remainder theorem codes over finite commutative rings

    In recent works, error-correcting codes have been applied for modeling the reliability in the transmission of genetic information, wherein DNA and...

    Mario E. Duarte-González, Gustavo Terra Bastos, Reginaldo Palazzo Jr. in Computational and Applied Mathematics
    Article 06 July 2022
  4. The Chinese Middle Ages

    Just at the time that the civilizations of Egypt and Babylon were develo** in the borderlands of the three continents of Asia, Africa, and Europe,...
    Chapter 2023
  5. The Chebotarev Density Theorem

    The major connection between the theory of finite fields and the arithmetic of number fields and function fields is the Chebotarev density theorem....
    Michael D. Fried, Moshe Jarden in Field Arithmetic
    Chapter 2023
  6. Applications of the Chinese Remainder Theorem

    It applies to coprime ideals in a not necessarily commutative ring.
    Ulrich Oberst, Martin Scheicher, Ingrid Scheicher in Linear Time-Invariant Systems, Behaviors and Modules
    Chapter 2020
  7. On the Garden of Eden theorem for ℬ-free subshifts

    We prove that on ℬ-free subshifts, with ℬ satisfying the Erdős condition, all cellular automata are determined by monotone sliding block codes. In...

    Gerhard Keller, Mariusz Lemańczyk, ... Daniel Sell in Israel Journal of Mathematics
    Article 29 December 2022
  8. An all-purpose Erdös-Kac theorem

    M. Ram Murty, V. Kumar Murty, Sudhir Pujahari in Mathematische Zeitschrift
    Article 20 October 2023
  9. On some congruences of sums of powers and Wolstenholme’s theorem for generalized harmonic numbers

    In this paper, we first attempt to study sums of powers and to obtain some divisibility properties of the Stirling numbers of the first kind based on...

    Article 23 June 2024
  10. Influence of the Baer–Kaplansky Theorem on the Development of the Theory of Groups, Rings, and Modules

    The review presents an analysis of results of the Abelian group theory, as well as rings and modules, which concern the definability of algebraic...

    E. A. Blagoveshchenskaya, A. V. Mikhalev in Journal of Mathematical Sciences
    Article 21 February 2023
  11. Some q-supercongruences from squares of basic hypergeometric series

    Inspired by the recent work of El Bachraoui and Guo-Li, we establish several q -supercongruences on the truncated forms of squares of basic...

    Article 08 December 2023
  12. Modular forms and an explicit Chebotarev variant of the Brun–Titchmarsh theorem

    We prove an explicit Chebotarev variant of the Brun–Titchmarsh theorem. This leads to explicit versions of the best known unconditional upper bounds...

    Daniel Hu, Hari R. Iyer, Alexander Shashkov in Research in Number Theory
    Article 04 June 2023
  13. Three families of q-supercongruences modulo the square and cube of a cyclotomic polynomial

    In this paper, three parametric q -supercongruences for truncated very-well-poised basic hypergeometric series are proved, one of them modulo the...

    Article Open access 16 October 2022
  14. The Intimate Interplay Between Experimentation and Deduction: Some Classroom Implications

    We understand experimental mathematics as the systematic experimental investigation of concrete examples of a mathematical structure in the search...
    Michael de Villiers, Hans Niels Jahnke in Handbook of the History and Philosophy of Mathematical Practice
    Reference work entry 2024
  15. The Modularity Theorem

    This chapter presents the quadratic reciprocity law and the modularity of Kronecker characters and applies the results to Terjanian’s theorem on the...
    Franz Lemmermeyer in Quadratic Number Fields
    Chapter 2021
  16. Polynomial Schur’s Theorem

    We resolve the Ramsey problem for { x,y,z : x + y = p ( z )} for all polynomials p over ℤ. In particular, we characterise all polynomials that are...

    Hong Liu, Péter Pál Pach, Csaba Sándor in Combinatorica
    Article 21 September 2022
  17. Approximation Algorithms for Solving the k-Chinese Postman Problem Under Interdiction Budget Constraints

    In this paper, we address the k -Chinese postman problem under interdiction budget constraints (the k -CPIBC problem, for short), which is a further...

    Peng-**ang Pan, Jun-Ran Lichen, ... Jian-** Li in Journal of the Operations Research Society of China
    Article 29 May 2023
  18. The Intimate Interplay Between Experimentation and Deduction: Some Classroom Implications

    We understand experimental mathematics as the systematic experimental investigation of concrete examples of a mathematical structure in the search...
    Michael de Villiers, Hans Niels Jahnke in Handbook of the History and Philosophy of Mathematical Practice
    Living reference work entry 2023
  19. q-Supercongruences from squares of basic hypergeometric series

    We give some new q -supercongruences on truncated forms of squares of basic hypergeometric series. Most of them are modulo the cube of a cyclotomic...

    Article 27 November 2022
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