Radiative Flow of Energy Consumption with Varying Building Structures

Open Access

Year : 2022 | Volume : | Issue : 1 | Page : 30-43
By

    P.S.S. Nagalakshmi

  1. Assistant Professor, School of Planning and Architecture Jawaharlal Nehru Architecture and Fine Arts University Mahaveer Marg, Telangana, India

Abstract

The current study deals with Radiative flow of energy consumption with varying building structures solved by boundary value problem. Application of heat transfer takes place in Industrial and Engineering sectors to overcome the difficulties which arise from radiations in building construction. This is shown by taking few unique shapes of buildings as examples which are ellipsoid, isohemi hexagon, isohemisphere and torus ring. The heat transfer taking places of these structural designs are considered for the study of nature of fluid flow in terms of convection, conduction, and radiation. Further the incident and refracted radiation parameters are estimated and used to study the behavior of fluid flow in diverging structural geometries. The concentration, temperature and velocity profiles are demonstrated with results acquired from converting the governing equations to ordinary differential equations with the suitable transformations which has been solved with BVP solver using python.

Keywords: Radiative flow, python, BVP solver, isohemi hexagon, isohemisphere and torous ring

[This article belongs to International Journal of Applied Nanotechnology(ijan)]

How to cite this article: P.S.S. Nagalakshmi Radiative Flow of Energy Consumption with Varying Building Structures ijan 2022; 8:30-43
How to cite this URL: P.S.S. Nagalakshmi Radiative Flow of Energy Consumption with Varying Building Structures ijan 2022 {cited 2022 Jul 25};8:30-43. Available from: https://journals.stmjournals.com/ijan/article=2022/view=92259

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References

1. Jabeen, K., M. Mushtaq, and R. M. Akram Muntazir. “”Analysis of MHD fluids around a linearly stretching sheet in porous media with thermophoresis, radiation, and chemical reaction.”” Mathematical Problems in Engineering 2020 (2020).
2. Kemparaju, M. C., et al. “”Melting MHD Stagnation Point Flow and Heat Transfer of a Nano fluid with Non-linear Thermal Radiation and Chemical Reaction.”” PSYCHOLOGY AND EDUCATION 58.2 (2021): 6489-6496.
3. Omar, Nur Fatihah Mod, et al. “”Effects of radiation and magnetohydrodynamic on unsteady Casson fluid over accelerated plate.”” Journal of Advanced Research in Fluid Mechanics and Thermal Sciences 85.1 (2021): 93-100.
4. Ali, Aamir, et al. “”Impact of thermal radiation and non-uniform heat flux on MHD hybrid nanofluid along a stretching cylinder.”” Scientific Reports 11.1 (2021): 1-14.
5. Nandeppanavar, Mahantesh M., M. C. Kemparaju, and N. Raveendra. “”Effect of non-linear thermal radiation on the stagnation point flow of double diffusive free convection due to movingvertical plate.”” Journal of Engineering, Design and Technology (2021).
6. Abdelmalek, Zahra, et al. “”Computational analysis of nano-fluid due to a non-linear variable thicked stretching sheet subjected to Joule heating and thermal radiation.”” Journal of Materials Research and Technology 9.5 (2020): 11035-11044.
7. Saeed, Syed Tauseef, et al. “”Study of heat transfer under the impact of thermal radiation, ramped velocity, and ramped temperature on the MHD Oldroyd-B fluid subject to noninteger differentiable operators.”” Journal of Mathematics 2020 (2020).
8. Sures, P. “”Influence of radiation on MHD flow of a Casson fluid and heat transfer over a stretched surface.”” Turkish Journal of Computer and Mathematics Education (TURCOMAT) 12.9 (2021): 1078-1084.
9. Liu, Sumei, et al. “”CFD simulations of wind distribution in an urban community with a full-scale geometrical model.”” Building and Environment 117 (2017): 11-23.
10. Jamal, B., et al. “”Numerical simulation of coupeld heat transfer through a concrete hollow brick.”” MATEC Web of Conferences. Vol. 286. EDP Sciences, 2019.
11. Werner-Juszczuk A, A., and Sławomir Adam Sorko. “”Application of boundary element method to solution of transient heat conduction.”” acta mechanica et automatica 6.4 (2012): 67-74.


Regular Issue Open Access Article
Volume 8
Issue 1
Received June 24, 2022
Accepted July 6, 2022
Published July 25, 2022