Mémoire sur les fonctions discontinues.

  title={M{\'e}moire sur les fonctions discontinues.},
  author={Guillaume Libri},
  journal={Journal f{\"u}r die reine und angewandte Mathematik (Crelles Journal)},
  pages={303 - 316}
  • G. Libri
  • Mathematics
  • Journal für die reine und angewandte Mathematik (Crelles Journal)
Propriedade do valor intermédio vs. continuidade
A definicao de continuidade nem sempre foi a que aceitamos actualmente e, em particular, chegou a confundir-se com a propriedade do valor intermedio. Esclarecidas as duas nocoes, certo e que a
The largest linear subspace contained in Darboux-likr functions on R
The largest possible linear subspaces contained in the classes of Darboux-like functions on R by Gbrel Mohammad Albkwre Consider an arbitrary F ⊂ RR, where the family RR of all functions from R to R
Low Degree Testing over the Reals
The problem of testing whether a function f : R n → R is a polynomial of degree at most d in the distribution-free testing model is studied and a new stability theorem for multivariate polynomials that may be of independent interest is proved.
On Paradoxical Examples of Real Functions
On Paradoxical Examples of Real Functions
The range of a self-similar additive gamma process is a scale invariant Poisson point process
It is shown that for a non-decreasing self-similar stochastic process T with independent increments, the range of T forms a Poisson point process with σ -finite intensity if and only if the
Generalized uncertainty principle or curved momentum space?
The concept of minimum length, widely accepted as a low-energy effect of quantum gravity, manifests itself in quantum mechanics through generalized uncertainty principles. Curved momentum space, on
The Mahler measure of a three-variable family and an application to the Boyd–Lawton formula
We prove a formula relating the Mahler measure of an infinite family of three-variable polynomials to a combination of the Riemann zeta function at $$s=3$$ s = 3 and special values of the
TRIUMPHS Student Projects: Detailed Descriptions TRansforming Instruction in Undergraduate Mathematics via Primary Historical Sources
  • Physics
  • 2019
F 01. A Genetic Context for Understanding the Trigonometric Functions In this project, we explore the genesis of the trigonometric functions: sine, cosine, tangent, cotangent, secant, and cosecant.
Contribution of Italian Mathematicians to Real Analysis in the last Decades of Nineteenth Century
In (Biacino 2018) the evolution of the concept of real function of a real variable at the beginning of 1900 is outlined, reporting the discussions and the polemics, in which some young French