Hailu Bikila Yadeta

activity

20222025

most citedDirect sum Decomposition of Spaces of Periodic Functions: $$ \mathbb{P}_n = \bigoplus \limits_{d|n} \ker(Φ_d(E))

1 citations · 2 across the 10 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.CV2023

New characterizations of the ring of the split-complex numbers and the field $C$ of complex numbers and their comparative analyses

Hailu Bikila Yadeta

In this paper, we give a new characterization of the split-complex numbers as a vector space $L C_{2} = {x I + y E : x, y \in R, E^{2} = I}$ of operators, where $I$ is the identit…

math.NT2023★ 1 cited

Direct sum Decomposition of Spaces of Periodic Functions: $$ \mathbb{P}_n = \bigoplus \limits_{d|n} \ker(Φ_d(E))

Hailu Bikila Yadeta

It was proved that the space $P_{p}$ of all periodic function of fundamental period $p$ is a direct sum of the space $P_{p /2}$ of all periodic functions of fu…

math.CO2023

Real Analytic Methods in the Formulations of some Combinatorial Inequalities

Hailu Bikila Yadeta

In this paper, we derive some new combinatorial inequalities by applying well known real analytic results like Hölder's inequality, Young's inequality, and Minkowiski's inequality…

New characterizations of the ring of the split-complex numbers and the field C of complex numbers and their comparative analyses

Direct sum Decomposition of Spaces of Periodic Functions: $$ \mathbb{P}_n = \bigoplus \limits_{d|n} \ker(Φ_d(E))

Real Analytic Methods in the Formulations of some Combinatorial Inequalities

New characterizations of the ring of the split-complex numbers and the field $C$ of complex numbers and their comparative analyses