Strictly positive definite kernels on the torus (2015)
- Authors:
- Autor USP: MENEGATTO, VALDIR ANTONIO - ICMC
- Unidade: ICMC
- Assunto: ANÁLISE FUNCIONAL
- Language: Inglês
- Imprenta:
- Source:
- Título do periódico: Resumos
- Conference titles: Encontro Nacional de Análise Matemática e Aplicações - ENAMA
-
ABNT
GUELLA, J. C e MENEGATTO, Valdir Antônio. Strictly positive definite kernels on the torus. 2015, Anais.. Cascavel: UNIOESTE, 2015. Disponível em: http://www.enama.org/wp-content/uploads/2016/01/LivroResumoEnama2015v2.pdf. Acesso em: 16 abr. 2024. -
APA
Guella, J. C., & Menegatto, V. A. (2015). Strictly positive definite kernels on the torus. In Resumos. Cascavel: UNIOESTE. Recuperado de http://www.enama.org/wp-content/uploads/2016/01/LivroResumoEnama2015v2.pdf -
NLM
Guella JC, Menegatto VA. Strictly positive definite kernels on the torus [Internet]. Resumos. 2015 ;[citado 2024 abr. 16 ] Available from: http://www.enama.org/wp-content/uploads/2016/01/LivroResumoEnama2015v2.pdf -
Vancouver
Guella JC, Menegatto VA. Strictly positive definite kernels on the torus [Internet]. Resumos. 2015 ;[citado 2024 abr. 16 ] Available from: http://www.enama.org/wp-content/uploads/2016/01/LivroResumoEnama2015v2.pdf - Interpolation using positive definite and conditionally negative definitive kernels
- Positive definite kernels on complex spheres
- Annihilating properties of convolution operators on complex spheres
- Conditionally positive definite kernels on euclidean domains
- Strictly positive definite functions on the complex hilbert sphere
- A necessary and sufficient condition for strictly positive definite functions on spheres
- Approximate solutions of equations defined by spherical multiplier operators
- Strictly positive definite kernels on subsets of the complex plane
- Strictly positive definite kernels on compact two-point homogeneous spaces
- Interpolation on the complex Hilbert sphere using positive definite and conditionally negative definite kernels
How to cite
A citação é gerada automaticamente e pode não estar totalmente de acordo com as normas
