Catholic University of Eastern Africa

output

20192026

most citedFirst-principles study of two-dimensional electron and hole gases at the head-to-head and tail-to-tail 180

^{\circ}

domain walls in PbTiO

_{3}

ferroelectric thin films

22 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

James Sifuna5 · h 7
G. Manyali3 · h 10
Damian Muindi Maingi2 · h 2
F. Gómez-Ortiz2 · h 13
G. Amolo2 · h 12
Javier Junquera2 · h 2
J. Junquera2 · h 43
Pablo Garc'ia-Fern'andez2 · h 7
Bill Clintone Oyomo1 · h 0
C. Beltrán1 · h 20
George Amolo1 · h 4
Honghui Shang1 · h 1

collaborating institutions

Technical University of KenyaKE4 papers
Universidad de CantabriaES4 papers
Kaimosi Friends UniversityKE3 papers
University of LiègeBE2 papers
Donostia International Physics CenterES1 paper
Hefei National Center for Physical Sciences at NanoscaleCN1 paper
Material Physics CenterES1 paper
Sultan Qaboos UniversityOM1 paper
University of NairobiKE1 paper
University of Science and Technology of ChinaCN1 paper
VicomtechES1 paper

Showing math.AGShow all

2 papers · 1 filter

math.AG2024

Cohomological splitting conditions of vector bundles on $P^{n_{1}} \times \dots \times P^{n_{s}}$

Damian Maingi

In this paper we extend the results of Ballico and Malaspina on regularity and splitting conditions on multiprojective spaces $P^{n_{1}} \times \dots \times P^{n_{s}}$ .

math.AG2022

Vector Bundles associated to Monads on Cartesian Products of Projective Spaces

Damian Maingi

In this paper we construct vector bundles associated to monads on $X = P^{n} \times P^{n} \times P^{m} \times P^{m}$ . We first establish the existence of such m…

Cohomological splitting conditions of vector bundles on Pn1​×⋯×Pns​

Vector Bundles associated to Monads on Cartesian Products of Projective Spaces

Cohomological splitting conditions of vector bundles on $P^{n_{1}} \times \dots \times P^{n_{s}}$