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Carlos M. da Fonseca

Researcher at University of Primorska

Publications -  60
Citations -  400

Carlos M. da Fonseca is an academic researcher from University of Primorska. The author has contributed to research in topics: Tridiagonal matrix & Matrix (mathematics). The author has an hindex of 10, co-authored 60 publications receiving 315 citations. Previous affiliations of Carlos M. da Fonseca include Kuwait University & University of Deusto.

Papers
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Young-type inequalities and their matrix analogues

TL;DR: In this article, the Young-type inequalities for positive real numbers and their matrix analogues for positive definite matrices were presented and compared to the matrix analogue of the double-inequality.
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On structural properties of trees with minimal atom-bond connectivity index III

TL;DR: In this article, it was shown that minimal-ABC trees of order larger than 168 and with a pendent path of length 3 do not contain B2-branches, while trees with minimal ABC index with a path length of 3 do contain Bk-branch.
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Some comments on k-tridiagonal matrices

TL;DR: The aim of this comment is to provide a general, unified, and attractive approach to the determinant, the spectrum, and the inverse of the so-called k-tridiagonal matrices.
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On a family of trees with minimal atom-bond connectivity index

TL;DR: Some structural properties of one family of trees containing a pendent path of length 3 which would minimize the ABC index are presented, mainly including: it contains no the so-called B k with k ?
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Basic trigonometric power sums with applications

TL;DR: In this article, the authors presented the transformation of several sums of positive integer powers of the sine and cosine into non-trigonometric combinatorial forms, and applied the results to the derivation of generating functions and to the number of closed walks on a path and in a cycle.