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International Journal of Civil Engineering and Technology (IJCIET)
Volume 7, Issue 2, March-April 2016, pp. 387–395, Article ID: IJCIET_07_02_034
Available online at
http://www.iaeme.com/IJCIET/issues.asp?JType=IJCIET&VType=7&IType=2
Journal Impact Factor (2016): 9.7820 (Calculated by GISI) www.jifactor.com
ISSN Print: 0976-6308 and ISSN Online: 0976-6316
© IAEME Publication
DIMENSIONAL ANALYSIS DESIGN MODEL
OF BIOCHEMICAL OXYGEN DEMAND IN
INTEGRATED SOLAR AND HYDRAULIC
JUMP ENHANCED WASTE
STABILIZATION POND
N. M. Ogarekpe
Department of Civil Engineering,
Cross River University of Technology, Calabar, Nigeria
J.C. Agunwamba
Department of Civil Engineering, University of Nigeria,
Nsukka, Nigeria
I. L. Nwaogazie
Department of Civil and Environmental Engineering,
University of Port Harcourt, Port Harcourt, Nigeria
ABSTRACT
A dimensional analysis design model for the prediction of biochemical
oxygen demand (BOD) in the integrated solar and hydraulic jump enhanced
waste stabilization pond (ISHJEWSP) was derived using the Buckingham’s -
theorem approach. The concentration of effluent BOD was derived as a
function of the influent concentration of BOD, intensity of solar radiation,
influent algae concentration, inlet velocity, density of wastewater,
characteristic length of the pond, detention time, dispersion coefficient and
dissolved oxygen. The model was calibrated with the first 54 data set and due
to paucity of empirical literatures, was verified with the remaining 54 data set
obtained from the experimental ISHJEWSP. The verification of the model gave
a good coefficient of correlation of R = 0.864 between the measured and
calculated concentration of effluent BOD at a significance level of 0.05. The
regressed slope, intercept and standard error obtained were 0.938, 5.564 and
8.162 respectively. The coefficient of determination (R squared) showed that
74.68% of the variation of the experimental results is explained by the
developed model. Therefore, the prediction of BOD concentration in the
ISHJEWSP would be possible from the developed model.
Key words: Dimensional Analysis; Model; BOD; Regression; ISHJEWSP
N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie
http://www.iaeme.com/IJCIET/index.asp 388 editor@iaeme.com
Cite this Article: N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie.
Dimensional Analysis Design Model of Biochemical Oxygen Demand In
Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond,
International Journal of Civil Engineering and Technology, 7(2), 2016, pp.
387–395.
http://www.iaeme.com/IJCIET/issues.asp?JType=IJCIET&VType=7&IType=2
1. INTRODUCTION
Mathematical models are utilized to approximate various highly complex engineering,
physical, environmental, social and economic phenomena [1]. Dimensional analysis
offers a method for reducing complex physical problems to the simplest (that is, most
economical) form prior to obtaining a quantitative answer [2]. In the past, dimensional
analysis has been applied in the fields of aerodynamics, hydraulics, ship design,
propulsion, heat and mass transfer, combustion, mechanics of elastic and plastic
structures, fluid-structure interactions, electromagnetic theory, radiation, astrophysics,
underwater and underground explosions, nuclear blasts, impact dynamics, and
chemical reactions and processing [3 – 6], and also biology [7] and even economics
[8]. There are different methods of dimensional analysis, one of which is the
Buckingham’s -theorem. The principles of Buckingham’s -theorem were
essentially in place in the early 20th
century [9]. Most applications of dimensional
analysis are not in question, no doubt because they are well supported by
experimental facts [2]. Given that the usefulness of dimensional analysis cannot be
overemphasized, it was therefore applied to the development of a design model for the
prediction of biochemical oxygen demand in integrated solar and hydraulic jump
enhanced waste stabilization pond.
The integrated solar and hydraulic jump enhanced waste stabilization pond
(ISHJEWSP) is introduced as a new technology that incorporates solar reflector and
the introduction of hydraulic jump through change in pond bed slope of the
conventional waste stabilization pond. The essence is for the purpose of increasing the
treatment efficiency of the conventional WSP and consequently, the reduction in land
area requirement [10]. WSPs are limited in application by their large area requirement
[11]. This is worsened by the challenge of the availability land.
Biochemical oxygen demand (BOD) is an indicator used to evaluate the degree of
the contamination of water and sewages with the organic substances [12]. The aim of
this study is therefore to develop, calibrate and verify a model for the prediction of
biochemical oxygen demand in integrated solar and hydraulic jump enhanced waste
stabilization pond.
2. MATERIALS AND METHODS
2.1. Area of Study
The study was carried out at the University of Nigeria, Nsukka. The geographical
location of the experimental pond was approximately at 7.4o
E, 6.9o
N. The sewage
treatment plant consists of a screen followed by two imhoff tanks and two facultative
waste stabilization ponds. Sludge discarded from the imhoff tank is placed in the
drying beds. The efficiency of the sewage treatment has deteriorated due to
population growth. However, its effluent is used for uncontrolled vegetable irrigation
by some village dwellers.
Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and
Hydraulic Jump Enhanced Waste Stabilization Pond
http://www.iaeme.com/IJCIET/index.asp 389 editor@iaeme.com
2.2. Description of Experimental Setup
Three sets of experimental pond with varying locations of change in pond bed slope
were constructed using metallic tanks. The pond was constructed with tilt frames of
size 1.0m x 0.3m, fixed at varying angles in accordance with the relative position of
the sun per week (Figure 1). The tilt frame was made of flat wooden board wrapped
with aluminum foil paper to serve as solar reflectors (west facing). Half-inch diameter
inlet and outlet pipes were fitted centrally to the experimental ponds. To control the
inflow and outflow, valves were fitted at the inlet and outlet pipes of the experimental
ponds. Two storage tanks were usually filled to supply the pond with sewage effluent
from the imhoff tank of the University of Nigeria, Nsukka sewage treatment plant
through a hose with the aid of an electromechanical water pump. The influent samples
for the laboratory analysis were obtained from the storage tank immediately after
being filled. Also, the experimental ponds were immediately filled and samples
collected at the outlets after two days.
h = 0.2m
Section B - B
Figure 1: Schematic diagram of experimental setup
a
X = varies
B
B
Plan
1.0m
0.3m
2.3. Data Collection and Laboratory Analysis
Wastewater samples were collected before degradation in the ISHJEWSP. Also,
treated wastewater samples were collected after degradation in the ISHJEWSP. The
effluent samples were collected for varying inlet velocities and varying locations of
point of initiation of hydraulic jump. The samples were examined for
physicochemical and biological characteristics for a period of nine months. The
parameters examined were temperature, pH, detention time, dissolved oxygen (DO),
total coliform count (TCC), total suspended solids (TSS), E-coli, algae concentration
and biochemical oxygen demand (BOD). All the laboratory analyses were carried out
using appropriate water testing meters and in accordance with the standard methods
[13].
2.5. Model Development
In developing the model, it was assumed that a relationship existed between the
effluent biochemical oxygen demand concentration (Ne) in the integrated solar and
hydraulic jump enhanced waste stabilization pond and the influent concentration of
BOD (No), intensity of solar radiation (I), influent algae concentration (A), inlet
N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie
http://www.iaeme.com/IJCIET/index.asp 390 editor@iaeme.com
velocity (V), density of wastewater (ρ), characteristic length of the pond (L), detention
time (t), dispersion coefficient (ɛ) and dissolved oxygen concentration (DO).
Applying the MLT dimensional analysis approach using Buckingham’s -
theorem, we have
(1)
= 0 (2)
Total number of variables = 10
Writing the dimensions of each variable, we get
, , I = M , V = L , = , = M , L = L, t = T, A =
M , DO = M
The number of fundamental dimensions, m = 3, Number of – terms = 10 – 3 = 7
Equation (2) can be written as
) = 0 (3)
The parameters of length, velocity, and density were selected as repeating
variables corresponding to geometric, flow and fluid properties, respectively.
Substituting the solutions of the – terms i.e in Equation (3),
we get
(4)
(5)
It was assumed that a non-linear relationship exists between the response variable
and predictor variables. Therefore, Equation (5) can be written as;
(6)
Taking logarithm of both sides, we get
(7)
Linearizing Equation (7), we get
(8)
Equation (8) is similar to Equation (9)
Y = + + (9)
Where y
2.5. Model Calibration
If the least square form of Equation (9) is minimized, then, the following equations
are obtained.
(10)
(11)
Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and
Hydraulic Jump Enhanced Waste Stabilization Pond
http://www.iaeme.com/IJCIET/index.asp 391 editor@iaeme.com
+ + (12)
(13)
(14)
(15)
A total of 108 data sets were obtained from the study. The model was calibrated
with the first 54 data set obtained from the experimental ISHJEWSP. The parameters
were factored in accordance with the terms in Equations (10) to (15). Substituting
appropriate terms in Equations (10) to (15), Equation (16) was obtained in matrix
form.
(16)
Equation (16) is represented in a compact matrix form as Equation (17):
     Transpose
BXA
1
 (17)
Solving Equation (17) using MATLAB v.7.7.47 (R2008b) yields the following
results for were 0.6142, -0.0276, 0.0615, -0.9037, 0.8667, 1.5234,
respectively.
Therefore, Equation (6) becomes
(18)
In a compact form, Equation (18) becomes:
0276.09037.01715.1
037.00615.08667.05234.18532.16142.0
I
LAtDOVN
N o
e


(19)
Considering the change in slope causing the occurrence of the hydraulic jump, we
have the length of channel L to be
(20)
Substituting Equation (20) in Equation (19), we get
0276.09037.01715.1
037.0
0615.08667.05234.18532.16142.0
sin
sin
I
xh
AtDOVN
N
o
e








 

(21)
Where: Ne is the effluent biochemical oxygen demand concentration in the
ISHJEWSP (g/m3
), No is the influent concentration of BOD (g/m3
), I is the intensity
of solar radiation (W/m2
), A is the influent algae concentration (g/m3
), V is the inlet
velocity (m/s), ρ is the density of wastewater (g/m3
), L is the characteristic length of
the pond (m), t is the detention time (s), ɛ is the dispersion coefficient (m2
/s), DO is
the concentration of dissolved oxygen (g/m3
), X is the length of the horizontal section
of the pond (m), a is the angle denoting change in pond bed slope (o
)
N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie
http://www.iaeme.com/IJCIET/index.asp 392 editor@iaeme.com
2.6. Statistical Evaluation of Model
The performance indicator parameters of the developed model included the
coefficient of correlation and the coefficient of determination. In the past, standard
theories of regression analysis have been discussed [14-18]. The performance
indicators are shown in Equations (22) and (23).
The correlation coefficient between Y and , is given by:
The coefficient of determination is also given as
Where yi is the ith value of the measured variable Y
is the mean of the measured variable Y
is the ith value of the calculated variable
is the mean of the calculated variable
3. RESULTS AND DISCUSSION
Equation (21) is obtained as the non-linear dimensional analysis design model for the
prediction of biochemical oxygen demand in integrated solar and hydraulic jump
enhanced waste stabilization pond with respect to the University of Nigeria, Nsukka
treatment plant. The model was calibrated with the first 54 data set and due to paucity
of empirical literatures, was verified with the remaining 54 data from the
experimental ISHJEWSP (see Figure 2).
The verification of the model gave a good coefficient of correlation of R = 0.864
between the measured and calculated concentration of effluent BOD. At a
significance level of 0.05, the regressed slope, intercept and standard error are 0.938,
5.564 and 8.162 respectively.
The predicted values of BOD were close to the experimental values. The
coefficient of determination (R squared) shows that 74.68% of the variation of the
experimental results is explained by the developed model. Therefore, the prediction of
BOD concentration in the ISHJEWSP would be possible from the developed model as
the coefficient of correlation of 0.851 is adequate (see Table 1).
Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and
Hydraulic Jump Enhanced Waste Stabilization Pond
http://www.iaeme.com/IJCIET/index.asp 393 editor@iaeme.com
Figure 2 Measured Ne versus calculated Ne in ISHJEWSP
Table 1 The summary of output of linear regression analysis between the measured and
calculated Effluent BOD in the ISHJEWSP
Regression Statistics
Multiple R 0.864174278
R Square 0.746797184
Adjusted R
Square 0.741927899
Standard
Error 8.162048249
Observations 54
ANOVA
df SS MS F
Significance
F
Regression 1 10217.29 10217.29 153.369 3.92E-17
Residual 52 3464.19 66.61903
Total 53 13681.48
Coefficients
Standard
Error t Stat P-value Lower 95%
Upper
95%
Lower
95.0%
Upper
95.0%
Intercept 5.564418279 3.485668 1.596371 0.116466 -1.43009 12.55892 -1.43009 12.55892
X Variable 1 0.937577522 0.075707 12.38422 3.92E-17 0.785659 1.089496 0.785659 1.089496
y = 0.9376x + 5.5644
R² = 0.7468
0
10
20
30
40
50
60
70
80
90
100
0 20 40 60 80
MeasuredNe(kg/m3)
Calculated Ne (kg/m3)
Measured Ne
Linear (Measured Ne)
N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie
http://www.iaeme.com/IJCIET/index.asp 394 editor@iaeme.com
4. CONCLUSIONS
A design model for the prediction of biochemical oxygen demand (BOD) in the
integrated solar and hydraulic jump enhanced waste stabilization pond was derived
based on dimensional analysis using the Buckingham’s -theorem approach. The
correlation coefficient, regressed slope, intercept and standard error obtained were
0.864, 0.938, 5.564 and 8.162 respectively at α = 5% level of significance. The
coefficient of determination (R square) showed that 74.68% of the variation of the
experimental results is explained by the developed model. Therefore, the prediction of
BOD concentration in the ISHJEWSP would be possible from the developed model.
ACKNOWLEDGEMENTS
Part of the results presented in this paper rely on TRODAN data collected and
managed by the Centre for Atmospheric Research, National Space Research and
Development Agency, Federal Ministry of Science and Technology, Anyigba,
Nigeria. We thank the Centre for Atmospheric Research and their partners for
promoting high standards of atmospheric observatory practice as well as the Federal
Government of Nigeria for continuous funding of the Nigerian Space programme
(www.carnasrda.com).
REFERENCES
[1] D.M. Hamby, A review of techniques for parameter sensitivity analysis of
environmental models, Environmental Monitoring and Assessment 32 (1994)
135–154.
[2] A.A. Sonin, The physical basis of dimensional analysis, Department of
mechanical engineering, MIT, Cambridge, 2001.
[3] L. I. Sedov, Similarity and Dimensional Analysis in Mechanics, Academic
Press, New York, 1959.
[4] W. E. Baker, P. S. Westine, F.T. Dodge, Similarity Methods in Engineering
Dynamics, Hayden, Rochelle Park, N.J., 1973.
[5] R.Kurth, Dimensional Analysis and Group Theory in Astrophysics, Pergamon
Press, Oxford, 1972.
[6] M. Lokarnik, Dimensional Analysis and Scale-Up in Chemical Engineering,
Springer Verlag, Berlin, 1991.
[7] T. A. McMahon, J. T. Bonner, On Size and Life, Scientific American Library,
New York, 1983.
[8] F. J. de Jong, Dimensional Analysis for Economists, Nort Holland, Amsterdam,
1967.
[9] E. Buckingham, on Physically Similar Systems; Illustrations of the Use of
Dimensional Analysis, Physical Review 4 (1914) 345-376.
[10] N.M. Ogarekpe, J.C. Agunwamba, A new model for the prediction of the
performance of integrated solar and hydraulic jump enhanced waste stabilization
pond, Desalination and Water Treatment, 2015, DOI: 10.1080/19443994.
2015.1053535
[11] D.D. Mara, H. Pearson, S.A. Silva, Brazilian stabilization pond research
suggests low-cost urban applications, World Water 6 (1983) 20-24.
[12] T. Siwiec, L. Kiedrynska, K. Abramowicz, A. Rewicka, P. Nowakl, BOD
measuring and modeling methods, Ann. Warsaw Univ. of Life Sci. – SGGW,
Land Reclam. 43 (2011) 143 – 153.
Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and
Hydraulic Jump Enhanced Waste Stabilization Pond
http://www.iaeme.com/IJCIET/index.asp 395 editor@iaeme.com
[13] APHA, Standard Methods for the Examination of Water and Wastewater, 20th
Ed. American Public Health Assoc., USA, 1998.
[14] N.R. Draper and H. Smith, Applied regression analysis, 3rd edition, A Wiley-
Interscience, JOHN WILEY & SONS, INC., Publication, Hoboken, New Jersey,
1998.
[15] F.A. Graybill and H. K. Iyer, Regression analysis: concepts and applications,
duxbury press, An Imprint of Wadsworth Publishing Company Belmont,
California, 1994.
[16] A. Sen and M.S. Srivastava, Regression analysis: theory, methods, and
applications, Springer-Verlag, New York Inc., 1990.
[17] Mujib Ahmad Ansari. ANN Model for Prediction of Length of Hydraulic Jump
on Rough Beds, International Journal of Civil Engineering and Technology,
5(3), 2014, pp. 23–31.
[18] Mahmoud Ali R. Eltoukhy. Hydraulic Jump Characteristics For Different Open
Channel and Stilling Basin Layouts, International Journal of Civil Engineering
and Technology, 7(2), 2016, pp. 290–301.
[19] G.A.F. Seber, Linear Regression Analysis, John Wiley & Sons, New York,
1971.
[20] C.R. Rao, Linear statistical inference and its applications, second Edition, John
Wiley & Sons, New York, 1973.

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DIMENSIONAL ANALYSIS DESIGN MODEL OF BIOCHEMICAL OXYGEN DEMAND IN INTEGRATED SOLAR AND HYDRAULIC JUMP ENHANCED WASTE STABILIZATION POND

  • 1. http://www.iaeme.com/IJCIET/index.asp 387 editor@iaeme.com International Journal of Civil Engineering and Technology (IJCIET) Volume 7, Issue 2, March-April 2016, pp. 387–395, Article ID: IJCIET_07_02_034 Available online at http://www.iaeme.com/IJCIET/issues.asp?JType=IJCIET&VType=7&IType=2 Journal Impact Factor (2016): 9.7820 (Calculated by GISI) www.jifactor.com ISSN Print: 0976-6308 and ISSN Online: 0976-6316 © IAEME Publication DIMENSIONAL ANALYSIS DESIGN MODEL OF BIOCHEMICAL OXYGEN DEMAND IN INTEGRATED SOLAR AND HYDRAULIC JUMP ENHANCED WASTE STABILIZATION POND N. M. Ogarekpe Department of Civil Engineering, Cross River University of Technology, Calabar, Nigeria J.C. Agunwamba Department of Civil Engineering, University of Nigeria, Nsukka, Nigeria I. L. Nwaogazie Department of Civil and Environmental Engineering, University of Port Harcourt, Port Harcourt, Nigeria ABSTRACT A dimensional analysis design model for the prediction of biochemical oxygen demand (BOD) in the integrated solar and hydraulic jump enhanced waste stabilization pond (ISHJEWSP) was derived using the Buckingham’s - theorem approach. The concentration of effluent BOD was derived as a function of the influent concentration of BOD, intensity of solar radiation, influent algae concentration, inlet velocity, density of wastewater, characteristic length of the pond, detention time, dispersion coefficient and dissolved oxygen. The model was calibrated with the first 54 data set and due to paucity of empirical literatures, was verified with the remaining 54 data set obtained from the experimental ISHJEWSP. The verification of the model gave a good coefficient of correlation of R = 0.864 between the measured and calculated concentration of effluent BOD at a significance level of 0.05. The regressed slope, intercept and standard error obtained were 0.938, 5.564 and 8.162 respectively. The coefficient of determination (R squared) showed that 74.68% of the variation of the experimental results is explained by the developed model. Therefore, the prediction of BOD concentration in the ISHJEWSP would be possible from the developed model. Key words: Dimensional Analysis; Model; BOD; Regression; ISHJEWSP
  • 2. N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie http://www.iaeme.com/IJCIET/index.asp 388 editor@iaeme.com Cite this Article: N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie. Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond, International Journal of Civil Engineering and Technology, 7(2), 2016, pp. 387–395. http://www.iaeme.com/IJCIET/issues.asp?JType=IJCIET&VType=7&IType=2 1. INTRODUCTION Mathematical models are utilized to approximate various highly complex engineering, physical, environmental, social and economic phenomena [1]. Dimensional analysis offers a method for reducing complex physical problems to the simplest (that is, most economical) form prior to obtaining a quantitative answer [2]. In the past, dimensional analysis has been applied in the fields of aerodynamics, hydraulics, ship design, propulsion, heat and mass transfer, combustion, mechanics of elastic and plastic structures, fluid-structure interactions, electromagnetic theory, radiation, astrophysics, underwater and underground explosions, nuclear blasts, impact dynamics, and chemical reactions and processing [3 – 6], and also biology [7] and even economics [8]. There are different methods of dimensional analysis, one of which is the Buckingham’s -theorem. The principles of Buckingham’s -theorem were essentially in place in the early 20th century [9]. Most applications of dimensional analysis are not in question, no doubt because they are well supported by experimental facts [2]. Given that the usefulness of dimensional analysis cannot be overemphasized, it was therefore applied to the development of a design model for the prediction of biochemical oxygen demand in integrated solar and hydraulic jump enhanced waste stabilization pond. The integrated solar and hydraulic jump enhanced waste stabilization pond (ISHJEWSP) is introduced as a new technology that incorporates solar reflector and the introduction of hydraulic jump through change in pond bed slope of the conventional waste stabilization pond. The essence is for the purpose of increasing the treatment efficiency of the conventional WSP and consequently, the reduction in land area requirement [10]. WSPs are limited in application by their large area requirement [11]. This is worsened by the challenge of the availability land. Biochemical oxygen demand (BOD) is an indicator used to evaluate the degree of the contamination of water and sewages with the organic substances [12]. The aim of this study is therefore to develop, calibrate and verify a model for the prediction of biochemical oxygen demand in integrated solar and hydraulic jump enhanced waste stabilization pond. 2. MATERIALS AND METHODS 2.1. Area of Study The study was carried out at the University of Nigeria, Nsukka. The geographical location of the experimental pond was approximately at 7.4o E, 6.9o N. The sewage treatment plant consists of a screen followed by two imhoff tanks and two facultative waste stabilization ponds. Sludge discarded from the imhoff tank is placed in the drying beds. The efficiency of the sewage treatment has deteriorated due to population growth. However, its effluent is used for uncontrolled vegetable irrigation by some village dwellers.
  • 3. Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond http://www.iaeme.com/IJCIET/index.asp 389 editor@iaeme.com 2.2. Description of Experimental Setup Three sets of experimental pond with varying locations of change in pond bed slope were constructed using metallic tanks. The pond was constructed with tilt frames of size 1.0m x 0.3m, fixed at varying angles in accordance with the relative position of the sun per week (Figure 1). The tilt frame was made of flat wooden board wrapped with aluminum foil paper to serve as solar reflectors (west facing). Half-inch diameter inlet and outlet pipes were fitted centrally to the experimental ponds. To control the inflow and outflow, valves were fitted at the inlet and outlet pipes of the experimental ponds. Two storage tanks were usually filled to supply the pond with sewage effluent from the imhoff tank of the University of Nigeria, Nsukka sewage treatment plant through a hose with the aid of an electromechanical water pump. The influent samples for the laboratory analysis were obtained from the storage tank immediately after being filled. Also, the experimental ponds were immediately filled and samples collected at the outlets after two days. h = 0.2m Section B - B Figure 1: Schematic diagram of experimental setup a X = varies B B Plan 1.0m 0.3m 2.3. Data Collection and Laboratory Analysis Wastewater samples were collected before degradation in the ISHJEWSP. Also, treated wastewater samples were collected after degradation in the ISHJEWSP. The effluent samples were collected for varying inlet velocities and varying locations of point of initiation of hydraulic jump. The samples were examined for physicochemical and biological characteristics for a period of nine months. The parameters examined were temperature, pH, detention time, dissolved oxygen (DO), total coliform count (TCC), total suspended solids (TSS), E-coli, algae concentration and biochemical oxygen demand (BOD). All the laboratory analyses were carried out using appropriate water testing meters and in accordance with the standard methods [13]. 2.5. Model Development In developing the model, it was assumed that a relationship existed between the effluent biochemical oxygen demand concentration (Ne) in the integrated solar and hydraulic jump enhanced waste stabilization pond and the influent concentration of BOD (No), intensity of solar radiation (I), influent algae concentration (A), inlet
  • 4. N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie http://www.iaeme.com/IJCIET/index.asp 390 editor@iaeme.com velocity (V), density of wastewater (ρ), characteristic length of the pond (L), detention time (t), dispersion coefficient (ɛ) and dissolved oxygen concentration (DO). Applying the MLT dimensional analysis approach using Buckingham’s - theorem, we have (1) = 0 (2) Total number of variables = 10 Writing the dimensions of each variable, we get , , I = M , V = L , = , = M , L = L, t = T, A = M , DO = M The number of fundamental dimensions, m = 3, Number of – terms = 10 – 3 = 7 Equation (2) can be written as ) = 0 (3) The parameters of length, velocity, and density were selected as repeating variables corresponding to geometric, flow and fluid properties, respectively. Substituting the solutions of the – terms i.e in Equation (3), we get (4) (5) It was assumed that a non-linear relationship exists between the response variable and predictor variables. Therefore, Equation (5) can be written as; (6) Taking logarithm of both sides, we get (7) Linearizing Equation (7), we get (8) Equation (8) is similar to Equation (9) Y = + + (9) Where y 2.5. Model Calibration If the least square form of Equation (9) is minimized, then, the following equations are obtained. (10) (11)
  • 5. Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond http://www.iaeme.com/IJCIET/index.asp 391 editor@iaeme.com + + (12) (13) (14) (15) A total of 108 data sets were obtained from the study. The model was calibrated with the first 54 data set obtained from the experimental ISHJEWSP. The parameters were factored in accordance with the terms in Equations (10) to (15). Substituting appropriate terms in Equations (10) to (15), Equation (16) was obtained in matrix form. (16) Equation (16) is represented in a compact matrix form as Equation (17):      Transpose BXA 1  (17) Solving Equation (17) using MATLAB v.7.7.47 (R2008b) yields the following results for were 0.6142, -0.0276, 0.0615, -0.9037, 0.8667, 1.5234, respectively. Therefore, Equation (6) becomes (18) In a compact form, Equation (18) becomes: 0276.09037.01715.1 037.00615.08667.05234.18532.16142.0 I LAtDOVN N o e   (19) Considering the change in slope causing the occurrence of the hydraulic jump, we have the length of channel L to be (20) Substituting Equation (20) in Equation (19), we get 0276.09037.01715.1 037.0 0615.08667.05234.18532.16142.0 sin sin I xh AtDOVN N o e            (21) Where: Ne is the effluent biochemical oxygen demand concentration in the ISHJEWSP (g/m3 ), No is the influent concentration of BOD (g/m3 ), I is the intensity of solar radiation (W/m2 ), A is the influent algae concentration (g/m3 ), V is the inlet velocity (m/s), ρ is the density of wastewater (g/m3 ), L is the characteristic length of the pond (m), t is the detention time (s), ɛ is the dispersion coefficient (m2 /s), DO is the concentration of dissolved oxygen (g/m3 ), X is the length of the horizontal section of the pond (m), a is the angle denoting change in pond bed slope (o )
  • 6. N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie http://www.iaeme.com/IJCIET/index.asp 392 editor@iaeme.com 2.6. Statistical Evaluation of Model The performance indicator parameters of the developed model included the coefficient of correlation and the coefficient of determination. In the past, standard theories of regression analysis have been discussed [14-18]. The performance indicators are shown in Equations (22) and (23). The correlation coefficient between Y and , is given by: The coefficient of determination is also given as Where yi is the ith value of the measured variable Y is the mean of the measured variable Y is the ith value of the calculated variable is the mean of the calculated variable 3. RESULTS AND DISCUSSION Equation (21) is obtained as the non-linear dimensional analysis design model for the prediction of biochemical oxygen demand in integrated solar and hydraulic jump enhanced waste stabilization pond with respect to the University of Nigeria, Nsukka treatment plant. The model was calibrated with the first 54 data set and due to paucity of empirical literatures, was verified with the remaining 54 data from the experimental ISHJEWSP (see Figure 2). The verification of the model gave a good coefficient of correlation of R = 0.864 between the measured and calculated concentration of effluent BOD. At a significance level of 0.05, the regressed slope, intercept and standard error are 0.938, 5.564 and 8.162 respectively. The predicted values of BOD were close to the experimental values. The coefficient of determination (R squared) shows that 74.68% of the variation of the experimental results is explained by the developed model. Therefore, the prediction of BOD concentration in the ISHJEWSP would be possible from the developed model as the coefficient of correlation of 0.851 is adequate (see Table 1).
  • 7. Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond http://www.iaeme.com/IJCIET/index.asp 393 editor@iaeme.com Figure 2 Measured Ne versus calculated Ne in ISHJEWSP Table 1 The summary of output of linear regression analysis between the measured and calculated Effluent BOD in the ISHJEWSP Regression Statistics Multiple R 0.864174278 R Square 0.746797184 Adjusted R Square 0.741927899 Standard Error 8.162048249 Observations 54 ANOVA df SS MS F Significance F Regression 1 10217.29 10217.29 153.369 3.92E-17 Residual 52 3464.19 66.61903 Total 53 13681.48 Coefficients Standard Error t Stat P-value Lower 95% Upper 95% Lower 95.0% Upper 95.0% Intercept 5.564418279 3.485668 1.596371 0.116466 -1.43009 12.55892 -1.43009 12.55892 X Variable 1 0.937577522 0.075707 12.38422 3.92E-17 0.785659 1.089496 0.785659 1.089496 y = 0.9376x + 5.5644 R² = 0.7468 0 10 20 30 40 50 60 70 80 90 100 0 20 40 60 80 MeasuredNe(kg/m3) Calculated Ne (kg/m3) Measured Ne Linear (Measured Ne)
  • 8. N. M. Ogarekpe, J.C. Agunwamba and I. L. Nwaogazie http://www.iaeme.com/IJCIET/index.asp 394 editor@iaeme.com 4. CONCLUSIONS A design model for the prediction of biochemical oxygen demand (BOD) in the integrated solar and hydraulic jump enhanced waste stabilization pond was derived based on dimensional analysis using the Buckingham’s -theorem approach. The correlation coefficient, regressed slope, intercept and standard error obtained were 0.864, 0.938, 5.564 and 8.162 respectively at α = 5% level of significance. The coefficient of determination (R square) showed that 74.68% of the variation of the experimental results is explained by the developed model. Therefore, the prediction of BOD concentration in the ISHJEWSP would be possible from the developed model. ACKNOWLEDGEMENTS Part of the results presented in this paper rely on TRODAN data collected and managed by the Centre for Atmospheric Research, National Space Research and Development Agency, Federal Ministry of Science and Technology, Anyigba, Nigeria. We thank the Centre for Atmospheric Research and their partners for promoting high standards of atmospheric observatory practice as well as the Federal Government of Nigeria for continuous funding of the Nigerian Space programme (www.carnasrda.com). REFERENCES [1] D.M. Hamby, A review of techniques for parameter sensitivity analysis of environmental models, Environmental Monitoring and Assessment 32 (1994) 135–154. [2] A.A. Sonin, The physical basis of dimensional analysis, Department of mechanical engineering, MIT, Cambridge, 2001. [3] L. I. Sedov, Similarity and Dimensional Analysis in Mechanics, Academic Press, New York, 1959. [4] W. E. Baker, P. S. Westine, F.T. Dodge, Similarity Methods in Engineering Dynamics, Hayden, Rochelle Park, N.J., 1973. [5] R.Kurth, Dimensional Analysis and Group Theory in Astrophysics, Pergamon Press, Oxford, 1972. [6] M. Lokarnik, Dimensional Analysis and Scale-Up in Chemical Engineering, Springer Verlag, Berlin, 1991. [7] T. A. McMahon, J. T. Bonner, On Size and Life, Scientific American Library, New York, 1983. [8] F. J. de Jong, Dimensional Analysis for Economists, Nort Holland, Amsterdam, 1967. [9] E. Buckingham, on Physically Similar Systems; Illustrations of the Use of Dimensional Analysis, Physical Review 4 (1914) 345-376. [10] N.M. Ogarekpe, J.C. Agunwamba, A new model for the prediction of the performance of integrated solar and hydraulic jump enhanced waste stabilization pond, Desalination and Water Treatment, 2015, DOI: 10.1080/19443994. 2015.1053535 [11] D.D. Mara, H. Pearson, S.A. Silva, Brazilian stabilization pond research suggests low-cost urban applications, World Water 6 (1983) 20-24. [12] T. Siwiec, L. Kiedrynska, K. Abramowicz, A. Rewicka, P. Nowakl, BOD measuring and modeling methods, Ann. Warsaw Univ. of Life Sci. – SGGW, Land Reclam. 43 (2011) 143 – 153.
  • 9. Dimensional Analysis Design Model of Biochemical Oxygen Demand In Integrated Solar and Hydraulic Jump Enhanced Waste Stabilization Pond http://www.iaeme.com/IJCIET/index.asp 395 editor@iaeme.com [13] APHA, Standard Methods for the Examination of Water and Wastewater, 20th Ed. American Public Health Assoc., USA, 1998. [14] N.R. Draper and H. Smith, Applied regression analysis, 3rd edition, A Wiley- Interscience, JOHN WILEY & SONS, INC., Publication, Hoboken, New Jersey, 1998. [15] F.A. Graybill and H. K. Iyer, Regression analysis: concepts and applications, duxbury press, An Imprint of Wadsworth Publishing Company Belmont, California, 1994. [16] A. Sen and M.S. Srivastava, Regression analysis: theory, methods, and applications, Springer-Verlag, New York Inc., 1990. [17] Mujib Ahmad Ansari. ANN Model for Prediction of Length of Hydraulic Jump on Rough Beds, International Journal of Civil Engineering and Technology, 5(3), 2014, pp. 23–31. [18] Mahmoud Ali R. Eltoukhy. Hydraulic Jump Characteristics For Different Open Channel and Stilling Basin Layouts, International Journal of Civil Engineering and Technology, 7(2), 2016, pp. 290–301. [19] G.A.F. Seber, Linear Regression Analysis, John Wiley & Sons, New York, 1971. [20] C.R. Rao, Linear statistical inference and its applications, second Edition, John Wiley & Sons, New York, 1973.