A5083542347- Advanced Banach Space Theory
- Holomorphic and Operator Theory
- Advanced Harmonic Analysis Research
- Approximation Theory and Sequence Spaces
- Mathematics and Applications
- Mathematical Inequalities and Applications
- Advanced Operator Algebra Research
- Mathematical Analysis and Transform Methods
- Linguistics and Language Studies
- Functional Equations Stability Results
- Mathematics Education and Teaching Techniques
- Child Nutrition and Water Access
- Advanced Topology and Set Theory
- History and Theory of Mathematics
- Iterative Methods for Nonlinear Equations
- Fixed Point Theorems Analysis
- Advanced Optimization Algorithms Research
- Optimization and Variational Analysis
- Child Nutrition and Feeding Issues
- Education and Digital Technologies
- Breastfeeding Practices and Influences
- Graph theory and applications
- Limits and Structures in Graph Theory
- Academic Research in Diverse Fields
- Advanced Topics in Algebra
Universidade Estadual da Paraíba
2015-2024
Fundação de Apoio à Pesquisa do Estado da Paraíba
2023
Universidade Federal de Campina Grande
2014-2016
Universidade Federal da Paraíba
2014-2015
Ministry of Education
2015
Este estudo investigou os principais desafios, avanços e aplicações da computação quântica, focando no impacto em áreas como segurança digital, inteligência artificial simulação de materiais. O objetivo geral foi analisar a quântica pode transformar essas quais obstáculos técnicos teóricos precisam ser superados para implementação larga escala. A pesquisa adotou uma abordagem qualitativa, sendo caráter bibliográfico, com análise artigos, livros dissertações recentes que abordam suas...
We prove the existence of large algebraic structures—including vector subspaces or infinitely generated free algebras—inside, among others, family Lebesgue measurable functions that are surjective in a strong sense, nonconstant
We show that given a positive integer m, real number and the set of non-multiple -summing m-linear forms on contains, except for null vector, closed subspace maximal dimension whenever . This result is optimal since all are multiple -summing. In particular, among other results, we generalize related to cotype (from 2010) due Botelho, Michels second named author.
Abstract Important probabilistic problems require to find the limit of a sequence random variables. However, this can be understood in different ways and various kinds convergence defined. Among many types sequences variables, we highlight, for example, that $$L^p$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"> <mml:msup> <mml:mi>L</mml:mi> <mml:mi>p</mml:mi> </mml:msup> </mml:math> -sense implies probability, which, turn, distribution, besides all these implications are strict....
Hölder's inequality, since its appearance in 1888, has played a fundamental role Mathematical Analysis and may be considered milestone Mathematics. It seem strange that, nowadays, it keeps resurfacing bringing new insights to the mathematical community. In this survey we show how variant of inequality (although well-known PDEs) was essentially overlooked Functional/Complex had crucial (and some sense unexpected) influence very recent advances different fields Some these have been appearing...
In this paper we consider the space of polynomials degree at most three in real line endowed with sup norm over unit interval.We provide, explicitly, all extreme points ball space.Using previous geometrical description, obtain Bernstein function for first and second derivative 3.
H\"{o}lder's inequality, since its appearance in 1888, has played a fundamental role Mathematical Analysis and it is, without any doubt, one of the milestones Mathematics. It may seem strange that, nowadays, keeps resurfacing bringing new insights to mathematical community. In this expository article we show how variant inequality (although well-known PDEs) was essentially overlooked Functional had crucial (and some sense unexpected) influence very recent major breakthroughs Some these...
The Hardy--Littlewood inequality for $m$-linear forms on $\ell _{p}$ spaces and $m<p\leq 2m$ asserts that \begin{equation*} \left( \sum_{j_{1},...,j_{m}=1}^{\infty }\left\vert T\left( e_{j_{1}},\ldots ,e_{j_{m}}\right) \right\vert ^{\frac{p}{p-m}}\right) ^{\frac{p-m}{p}}\leq 2^{\frac{m-1}{2}}\left\Vert T\right\Vert \end{equation*} all continuous $T:\ell _{p}\times \cdots \times \ell _{p}\rightarrow \mathbb{R}$ or $\mathbb{C}.$ case $m=2$ recovers a classical proved by Hardy Littlewood in...
The m-linear version of the Hardy–Littlewood inequality for forms on ℓ p spaces and m<p<2m, recently proved by Dimant Sevilla-Peris, asserts that
In this paper, equivalence constants between various polynomial norms are calculated. As an application, we also obtain sharp values of the Hardy--Littlewood for $2$-homogeneous polynomials on $\ell_p^2$ spaces, $2