Thesis-2001-Holland.pdf (42.36 MB)
Numerical modelling of the riverine thermal bar
thesis
posted on 2018-10-31, 15:17 authored by Paul R. HollandA Finite-Volume discretisation of the Navier–Stokes equations is used to study various
aspects of the physics and ecology of the riverine thermal bar. The classical thermal
bar is a down-welling plume which is formed twice a year in temperate lakes when the
shallows warm or cool through the temperature of maximum density (Tmd). The riverine
thermal bar is a similar sinking plume arising at the confluence of river and lake waters
which are on either side of the Tmd. The dynamics of this poorly understood riverine
case may be considerably more complex due to the additional effects of river salinity
and velocity on the down-welling plume.
A series of deep-lake simulations forms the initial study of the riverine thermal bar
in the Selenga River delta in Lake Baikal, Siberia. While the decrease in the Tmd with
depth (pressure) prevents the classical thermal bar from sinking far, this study shows
that a saline riverine thermal bar may be able to sink to greater depths and thus take
part in Baikal's vigorous deep-water renewal.
Attention then focusses on a model of the smaller Kamloops Lake in British Columbia,
which is used to reproduce the only field observations of a riverine thermal bar and test
the effects of coriolis forces, bathymetry, and surface heating on the resulting flow field.
Plankton ecosystem models are then coupled to these validated dynamics, and results
are presented which extend and test the findings of a previous modelling study on the
effects of the classical thermal bar on plankton populations.
History
School
- Science
Department
- Mathematical Sciences
Publisher
© P.R. HollandPublisher statement
This work is made available according to the conditions of the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0) licence. Full details of this licence are available at: https://creativecommons.org/licenses/by-nc-nd/4.0/Publication date
2001Notes
A Doctoral Thesis. Submitted in partial fulfilment of the requirements for the award of Doctor of Philosophy at Loughborough University.Language
- en