Brylawski, T. and Oxley, J. (1992) The Tutte Polynomial and Its Applications, Matroid Applications. In: White, N., Ed., Matroid Applications, Encyclopedia of Mathematics and its Applications, Cambridge University Press, Cambridge, 123-225.
https://doi.org/10.1017/CBO9780511662041.007

has been cited by the following article:

• TITLE: Computational Prooving of Riemann’s Hypothesis

  AUTHORS: Jean Luc Wendkouni Tougma

  KEYWORDS: Complex Function, Differential Equation, Riemann Zeta Function

  JOURNAL NAME: American Journal of Computational Mathematics, Vol.13 No.4, December 28, 2023

  ABSTRACT: Formulated in 1859 by the mathematician Bernhard Riemann, the Riemann hypothesis is a conjecture. She says that the Riemann’s Zeta function non-trivial zeros of all have real part. This demonstration would improve the prime numbers distribution knowledge. This conjecture constitutes one of the most important mathematics unsolved problems of the 21st century: it is one of the famous Hilbert problems proposed in 1900. In this article, a method for solving this conjecture is given. This work has been started by finding an analytical function which gives a best accurate 10-8 of particular zeros sample that this number has increased gradually and finally prooving that this function is always irrational. This demonstration is important as allows Riemann’s zeta function to be a model function in the Dirichlet series theory and be at the crossroads of many other theories. Also, it is going to serve as a motivation and guideline for new studies.