His work in Mechanics is not limited to one particular discipline; it also encompasses Flow (mathematics). Many of his studies on Flow (mathematics) involve topics that are commonly interrelated, such as Mechanics. Thermodynamics is often connected to Airflow in his work. He integrates many fields, such as Meteorology and Atmospheric sciences, in his works. Borrowing concepts from Meteorology, he weaves in ideas under Atmospheric sciences. He integrates many fields, such as Convection and Laminar flow, in his works. K.G.T. Hollands conducted interdisciplinary study in his works that combined Laminar flow and Turbulence. His work blends Turbulence and Convective heat transfer studies together. He incorporates Convective heat transfer and Convection in his research.
In his works, K.G.T. Hollands performs multidisciplinary study on Thermodynamics and Isothermal process. K.G.T. Hollands merges Isothermal process with Thermodynamics in his research. His multidisciplinary approach integrates Optics and Mechanics in his work. In his research, he undertakes multidisciplinary study on Heat transfer and Natural convection. K.G.T. Hollands performs multidisciplinary studies into Natural convection and Convective heat transfer in his work. Borrowing concepts from Convection, he weaves in ideas under Convective heat transfer. By researching both Convection and Rayleigh number, he produces research that crosses academic boundaries. While working on this project, he studies both Rayleigh number and Heat transfer. Composite material connects with themes related to Honeycomb in his study.
His Meteorology investigation overlaps with Atmospheric sciences and Wind speed. He integrates Atmospheric sciences with Meteorology in his research. K.G.T. Hollands is involved in relevant fields of research such as Radiation and Opacity in the realm of Optics. Radiation is frequently linked to Optics in his study. His Geometry study frequently intersects with other fields, such as Orientation (vector space) and Cube (algebra). As part of his studies on Orientation (vector space), he frequently links adjacent subjects like Geometry. K.G.T. Hollands regularly ties together related areas like Computational fluid dynamics in his Mechanics studies. His Mechanics research extends to the thematically linked field of Computational fluid dynamics. In his works, he conducts interdisciplinary research on Thermodynamics and Work (physics).
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Correlation equation for hourly diffuse radiation on a horizontal surface
J.F. Orgill;K.G.T. Hollands.
Solar Energy (1977)
Free convective heat transfer across inclined air layers
K. G. T. Hollands;T. E. Unny;G. D. Raithby;L. Konicek.
Journal of Heat Transfer-transactions of The Asme (1976)
Heat Transfer by Natural Convection Across Vertical and Inclined Air Layers
S. M. ElSherbiny;G. D. Raithby;K. G. T. Hollands.
Journal of Heat Transfer-transactions of The Asme (1982)
A General Method of Obtaining Approximate Solutions to Laminar and Turbulent Free Convection Problems
G.D. Raithby;K.G.T. Hollands.
Advances in heat transfer (1975)
A method to generate synthetic hourly solar radiation globally
V.A. Graham;K.G.T. Hollands.
Solar Energy (1990)
Correlation equations for free convection heat transfer in horizontal layers of air and water
K.G.T. Hollands;G.D. Raithby;L. Konicek.
International Journal of Heat and Mass Transfer (1975)
A probability density function for the clearness index, with applications
K.G.T. Hollands;R.G. Huget.
Solar Energy (1983)
A review of low-flow, stratified-tank solar water heating systems
K.G.T. Hollands;M.F. Lightstone.
Solar Energy (1989)
Experimental Nusselt numbers for a cubical-cavity benchmark problem in natural convection
W.H Leong;K.G.T Hollands;A.p Brunger.
International Journal of Heat and Mass Transfer (1999)
A time series model for Kt with application to global synthetic weather generation
V.A. Graham;K.G.T. Hollands;T.E. Unny.
Solar Energy (1988)
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