Publicações

Artigos publicados:

1. Santos, Jose Plínio de O.; Silva, Robson. A combinatorial proof for an identity involving partitions with distinct odd parts. South East Asian Journal of Mathematics and Mathematical Sciences, v. 8, p. 51-58, 2009.
2. Brietzke, Eduardo H. M.; Santos, José Plínio O.; Silva, Robson .Bijective proofs using two-line matrix representations for partitions. The Ramanujan Journal v. 23, p. 265-295, 2010.
3. Alegri, Mateus ; da Silva, Robson ; Brietzke, Eduardo H. M.; Santos, José Plínio O. Bijections between Lattice Paths and Plane Partitions. Open Journal of Discrete Mathematics, v. 01, p. 108-115, 2011
4. Santos, José Plínio O. ; Silva, Robson . On a combinatorial proof for an identity involving the triangular numbers. Bulletin of the Australian Mathematical Society v. 83, p. 46-49, 2011.
5. Brietzke, E.H.M. ; Santos, J.P.O. ; Silva, R. A new approach and generalizations to some results about mock theta functions. Discrete Mathematics v. 311, p. 595-615, 2011.
6. Silva, Robson; Filho, Jair C.; Santos, José Plínio O. Proving two partitions identities. TEMA, v. 13, p. 133-142, 2012.
7. Brietzke, E.H.M. ; Santos, J.P.O. ; da Silva, R. Combinatorial interpretations as two-line array for the mock theta functions. Bulletin Brazilian Mathematical Society, v. 44, p. 233-253, 2013.
8. da Silva, R.; Stabel, E. C. ; Lime, J. F. A. ; Santos, J. P. O. New combinatorial and generating function proofs of Elder's Theorem. Notes on Number Theory and Discrete Mathematics, v. 21, p. 30-35, 2015.
9. Da Silva, R.; De Oliveira, K. S. ; Da Graça Neto, A. C. On a four-parameter generalization of some special sequences. DISCRETE APPLIED MATHEMATICS, v. 243, p. 154-171, 2018.
10. da Silva, R. New Identities from a Combinatorial Approach to Generalized Fibonacci and Generalized Lucas Numbers. ARS COMBINATORIA, v. 137, p. 103-111, 2018.
11. Castoldi, A. G. ; Carmelo, E. L. do M.; Da Silva, R. Partial sums of binomials, intersecting numbers, and the excess bound in Rosenbloom-Tsfasman space. COMPUTATIONAL AND APPLIED MATHEMATICS, v. 38, p. 55, 2019.
12. da Silva, R.; Oliveira, K. S. ; Graça Neto, A. C. On congruence properties of the restricted partition functions $p_{\omega}(n,k)$ and $p_{\nu}(n,k)$. RAMANUJAN JOURNAL, v. 49, p. 105-113, 2019.
13. Brietzke, E. H. M. ; da Silva, R. ; Sellers, J. A. Congruences related to an eighth order mock theta function of Gordon and McIntosh. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, p. 62-89, 2019.
14. DA SILVA, R.; OLIVEIRA, K. S. ; GRACA NETO, A. C. . Arithmetic properties of partitions into $k$ parts congruent to $pm l$ modulo $m$. COLLOQUIUM MATHEMATICUM, v. 159, p. 47-59, 2020.
15. DA SILVA, R.; HOPKINS, B. ; SELLERS, J. A. . Garden of Eden States in Austrian Solitaire. EUROPEAN JOURNAL OF COMBINATORICS, v. 83, p. 103023, 2020.
16. DA SILVA, R.; SELLERS, J. A. . New congruences for 3-regular partitions with designated summands. Integers, 2020.
17. DA SILVA, R.; SELLERS, J. A. . Infinitely Many Congruences for k-Regular Partitions with Designated Summands. BULLETIN OF THE BRAZILIAN MATHEMATICAL SOCIETY, 2019.

Livros:

• Silva, Robson ; Santos, Jose Plínio de O . Funções Simétricas e Aplicações em Combinatória. 1. ed. São Carlos: Notas em Matemática Aplicada - SBMAC, ISBN 978-85-86883-36-1, v. 1, 93 p, 2007. (http://www.sbmac.org.br/notas.php)
• Santos, Jose Plínio de O.; da Silva, Robson. Aspectos combinatórios da Teoria Aditiva de Números. SBM, 2010. (http://www.sbm.org.br/docs/coloquios/SU-1.03.pdf)