dc.description.abstract |
Irrigation canals are generally constructed
in a deep pervious alluvium and are largely unlined.
These canals alongwith their conveyance system are
a major source of seepage from them which recharges
the aquifer. The continuous recharging of aquifer
leads to the rise of ground water table in the in
fluence area of the canals. In order to plan and
design an irrigation canal network or to manage effi
ciently an existing system of canals, a reasonably
accurate assessment of seepage losses from canals
is essential. When canals run continuously with
a constant discharge, a steady state of seepage may
be attained in course of time. However, generally
the canals run in roster or with varying discharges,
and the water table positions may vary with time
due to which a steady state condition of seepage
may not be reached at all. In a number of major
canal systems in the state of Uttar Pradesh (India),
parallel canals by the side of the existing main
canals have been constructed to augment supplies
in the command area. Since the parallel canals
largely run intermittently the seepage from such
canal systems would remain in unsteady state.
The canal systems may be constructed in regions
where the existing water table is too deep, or the
canal may be located at high elevation, such that
the canal is not hydraulically connected . with the
aquifer. In general, however, the irrigation canals
are located in pervious alluvium with shallow water
table positions and the canals are hydraulically
connected with the aquifer.
At present analytical solutions of the unsteady
seepage from parallel canals are not yet available.
In the persent thesis a study has been made to analyse
the unsteady seepage from a canal for deep as well
as for shallow water table positions and it has then
been extended to study the unsteady seepage from
parallel canals and their interference. The analysis
is based on linear theory of hydrologic system. Many
complex ground water flow problems have been solved
based on this theory. Ground water hydrology- is a
quantitative science and mathematics is its important
dialect. Discrete kernel approach is comparatively
new in its ambit. The discrete kernels are the proper
ties of a linear system. Using the discrete kernel
response functions, unsteady seepage from canals
has been studied in this thesis.
From the study of a single canal, which is
not hydraulically connected with the aquifer, and
(11)
which runs intermittently, it is found that there
is no reversal of flow in consequence of intermittent
running of the canal.
For two parallel canals, which are not hydrauli
cally connected with the aquifer, their interferrence
relates to evolution of water table only. In case
of two identical parallel canals, it has been found
that in the beginning of recharge,. two distinct
water mounds are formed below the centre of each
canal. With lapse of time, the points of maximum
rise move towards each other; but they do not move
beyond the respective recharging strip. With further
lapse of time, a stagnant zone gets created between
the canals, and the region between the two parallel
canals takes the shape of a plateau. It has been
found for the case of unequal parallel canals that,
sometime after the onset of recharge, only one point
of maximum rise under the larger canal is established.
When a canal is hydraulically connected with
the aquifer, the seepage losses decrease with time.
In the case of parallel canals, the seepage from
each canal will be further reduced because of inter
ference of one canal on the other one. The interfer
ence is the decrease in seepage loss of .a canal
due to the presence of the parallel canal. It has
(iii)
been taken as the difference between the seepage
losses from a canal when it runs alone and when it
runs alongwith the parallel canal. The seepage loss
from canal may be linearly or non-linearly dependent
on the potential difference between the canal and
the aquifer. It has been found that for very shallow
water table position below the canal bed the linear
relationship can be used. However, as the potential
difference between the canal and the aquifer increases
or the width of canal increases, the non-linearity
gets pronounced. The study of interference of parallel
canals has been done assuming a linear relationship
between the seepage and the potential difference.
It is found that Herbert's formula for reach transmissivity
is appropriate for use in canal-aquifer
interaction studies.
The study of unsteady seepage from two parallel
canals, when the water table is located at shallow
depth below the bed of the canals, has been carried
out for equal and unequal canals which run conti
nuously. The study has been extended for the case
in which one of the canals runs intermittently.
It has been found that in case of two continuously
running parallel canals, the reduction in seepage
from one canal due to interference of the other
is zero in the beginning of seepage. The interference
increases with time, attains a maximum value, and
(iv)
then decreases. The decrease in inteference is monotonic
at large time. The interference of parallel
canals is found to decrease with increase in the
spacing between the canals. For unequal parallel
canals, the inteference of bigger canal on smaller
canal is more than that of the smaller canal on
the bigger one. If one of the parallel canals runs
intermittently, it is found that the reduction in
seepage from the continuously running canal, due
to interference of the intermittently running canal,
starts from zero, increases from cycle to cycle,
reaches a maximum value, and then decreases. Also,
the intermittently running canal in the parallel
canal system acts as a drain during its closure
period after a few cycles of running. It has been
seen that in case of two continuously running equal
parallel canals a stagnant zone is formed between
the canals with lapse of time.
From the study of interference of two parallel
canals, when one canal is situated on a high ridge
and the other in the valley having hydraulic connec
tion with the aquifer, it is found that interference
of ridge canal increases with time and that reversal
of flow to the valley canal is mainly controlled
by the dimension of the ridge canal and its distance
from the valley canal.
(v)
When there is a natural drainage in the vicinity
of the canals it will influence the water table
evolution and carry away part of the recharge after
it gets activated. In the present thesis a solution
has been given to find the time of activation of
the drain located in the vicinity of two parallel
ridge canals running continuously. Temporal variation
of the return flow to the drainage channel has also
been quantified.
It is hoped that this study will be helpful
in understanding the interference of seepage of
parallel canals. |
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