J
J. O. N. Lawrence
Publications - 5
Citations - 13
J. O. N. Lawrence is an academic researcher. The author has contributed to research in topics: Nusselt number & Chemistry. The author has an hindex of 1, co-authored 1 publications receiving 10 citations.
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Journal ArticleDOI
The Application of Servo-Mechanism Analysis to Fuel Control Problems
J. O. N. Lawrence,R. D. Powell +1 more
TL;DR: In this article, the authors give details of the way in which servo-mechanism techniques have been applied to accessory control problems and the correlation of theory with practice and typical results are given from tests on some 15 British gas-turbine engines.
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Fluid friction/heat transfer irreversibility and heat function study on MHD free convection within the MWCNT–water nanofluid‐filled porous cavity
TL;DR: In this paper , the effect of natural/free convection on an MWCNT-water nanofluid-filled cavity was analyzed using finite difference approximation techniques, and the results of the study were illustrated using ψ ψ $\psi $ -streamlines or stream function, θ $\theta $ -isotherms, Π $\Pi $ -heatlines or heat function, S ψ ${S}_{\psi }$ -fluid friction irreversibility, S θ ${S]_{\theta }$ , heat transfer irreversible, S
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Nitrate transport in a fracture-skin-matrix system under non-isothermal conditions
J. O. N. Lawrence,Vanav Kumar Alagarsamy,Berlin Mohanadhas,Narayanan Natarajan,M. Vasudevan,Suresh Govindarajan +5 more
Journal ArticleDOI
Exploring the potential of third-generation microalgae bio-alcohol and biodiesel in arresting particulate smoke emissions and greenhouse gases using CART
Ashwin Jacob,B. Ashok,J. O. N. Lawrence,Arockia Suthan Soosairaj,Jayaganthan Anandan,M Elango +5 more
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Numerical study of heat transfer between hot moving material and ambient medium using various hybrid nanofluids under MHD radiative-convection, viscous dissipation effects, and time-fractional condition
TL;DR: In this article , the authors considered a mathematical model which describes the hybrid nanofluid past the ISVP by considering the transient term as a fractional derivative, and derived the fractional order of flow governing equations to enhance the heat transfer predictions with real-world problems by considering viscous dissipation, applied magnetic field, and radiation effects.