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Muhammad Younas

Researcher at Oxford Brookes University

Publications -  351
Citations -  4071

Muhammad Younas is an academic researcher from Oxford Brookes University. The author has contributed to research in topics: Web service & Chemistry. The author has an hindex of 26, co-authored 269 publications receiving 3099 citations. Previous affiliations of Muhammad Younas include University of the Sciences & HITEC University.

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Proceedings ArticleDOI

A Generic Approach to the Services Delivery in Enterprise eBusiness Platforms

TL;DR: The purpose of this work is to develop a generic model for performance analysis of software services in order to facilitate enterprises to attach their customers more tightly by an effective service delivery which in turn optimizes business processes at different steps.
Journal ArticleDOI

Mo-Inefficient Wheat Response Toward Molybdenum Supply in Terms of Soil Phosphorus Availability

TL;DR: In this paper, the effects of long-term fertilization on dynamics of rhizosphere P transformations and leaf anatomy in Mo-inefficient wheat consisting of Mo (+Mo) and without Mo applied (−Mo) treatments were investigated.
Journal Article

Effect of inbreeding in pre-weaning growth traits Thalli sheep.

TL;DR: It was concluded that inbreeding showed deleterious effects only in early stages of life but as the lambs grew older the effect of inbreeding on pre-weaning traits diminished.
Proceedings ArticleDOI

Simulation Performance of a MANET Using Static Source and Destination Considering AODV Routing Protocol

TL;DR: This paper analyses the performance of a MANET by simulations, considering Random Waypoint Mobility (RWM) model, and understands that density and moving speed makes routes more unstable, thus presenting oscillations in number of hops and throughput.
Journal ArticleDOI

Unsteady flow of fractional Oldroyd-B fluids through rotating annulus

TL;DR: In this article, exact solutions corresponding to the rotational flow of a fractional Oldroyd-B fluid, in an annulus, are determined by applying integral transforms, true for initial and boundary conditions.