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International Journal of Modern Engineering Research (IJMER)
www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645
www.ijmer.com 2419 | Page
Houndedako S.1
, Daï Tometin D.1
, Vianou A.1
Espanet Ch.2
1
Laboratoire d’Electrotechnique, de Télécommunication et d’Informatique Appliquée (LETIA) Ecole Polytechnique
d’Abomey-Calavi, Université d’Abomey-Calavi 01 BP 2009 Cotonou, Bénin.
2
FEMTO-ST Département Energie, Université de Franche-Comté, France. 2, Avenue Jean moulin 90000 Belfort, France
ABSTRACT: One of the problems which contribute today to the energy dependence of Benin to more (90%) in 2012 of its
own production constitutes the losses, of which on-line losses. Certain more remarkable consequences of this situation
constitute the energy low level of cover, the large financial losses for the Distribution firm of Benin (SBEE). The object
continued by the authors is to determine with precision, the points of injection of the photovoltaic power stations to connect
to the distribution network of the SBEE in order to minimize on-line losses. With this intention, the authors have with the
premium on board modeled with software NEPLAN, the network “COTONOU-EST'' of the SBEE. They have according to
the results obtained with NEPLAN, dimensioned with the software PVsyst the photovoltaic power stations. The behavior of
the power stations was studied using Matlab/Simulink. Lastly, the authors determined by simulation with software NEPLAN
the points of injection minimizing on-line losses.
Keywords: Electrical network, Electrical energy, On-line losses, photovoltaic Energy, Node of injection.
I. Introduction
The liberalization of the energy sector, but especially the energy problem of deficit very accentuated in certain
countries in the process of development like Benin, makes that the managers of the electrical networks connect energy
sources dispersed on their distribution network. The form of the sources of production decentralized more in vogue
nowadays is that of renewable energies. Indeed, one attends the connection of the photovoltaic and wind power stations more
and more on the distribution networks electric, especially in the developed countries. This operation contributes in what
relates to them, not only to solve the environmental problems by limiting the gas emissions to greenhouse effect in the
respect of conventions of the protocol of Kyoto, but still to reduce the technical losses. Research is made indeed more and
more to help the managers of network to reduce on-line losses. There were many studies on the reconfiguration of the
distribution networks for the reduction of the losses. An exchange algorithm of switch was proposed in [1]. In [2], an
approximate technique of flow of power was developed to analyze the reduction of the losses by the reconfiguration of the
network. In [3], Fan and Zhang formulated the problem of reconfiguration like linear problem of programming and applied a
method of optimization to only one loop to solve the reconfiguration of network. Other techniques such as the genetic
algorithm, and the algorithm of research by colony of ants (ACS) were used for purposes of the reconfiguration of the
network to reduce the losses. For the optimal site of condenser “a well-known gold rule,” or “rule 2/3” for the reduction of
the losses is presented in [4]. This method would bring back good solutions in the system where the loads are uniformly
distributed. In distribution systems, the Autonomous Source (AS) can provide part of power active and/or reactive so that the
current in the wire is reduced and the profile of tension can be improved with the reduction of the losses. However, the
studies indicate that the bad choice of the place and the size would lead to losses higher than the losses without sources of
decentralized production [4] and [5]. A technique for the site of AS using the rule “2/3” was presented in [4]. Although the
rule of 2/3 is simple and easy to apply, this technique cannot be effective in distribution with the loads not uniformly
distributed. It is strong of that it was published useful for the authors of this article to study the influence of the connection of
AS in the case of a real distribution network where the loads are not distributed uniformly. Does the geographical location of
the point of coupling to a real distribution network of these power stations, have an influence on the losses of the network?
To give an exact answer to this question, the authors of this article analyzed the evolution of the losses by connecting a
source of autonomous production of 3 MW on the portion of network “Cotonou Est” of SBEE. Software NEPLAN was used
as basic tool to evaluate before and after the operations of injection of energy.
II. Material and methodology
2.1. Mathematical formulation of the objective to be optimized
The problem of optimization is related to one or more objectives which one tries to minimize (or to maximize). The
main objective here is the minimization of the Joules losses. The authors expressed this objective by mathematical
expressions which are integrated in the algorithms of optimization.
2.2. The losses Joules
The reduction of the Joules losses becomes a priority for the operators of distribution networks, especially in a
deregulated and competing context. A minimization of the losses allows a reduction of the costs of energy distribution and
involves an increase in the margins of transit on the electric lines as well as an improvement of the profile of voltage. To
express this objective in an algorithm of optimization, the authors used the following expression:
Influence choice of the injection nodes of energy source
on on-line losses of a distribution network
International Journal of Modern Engineering Research (IJMER)
www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645
www.ijmer.com 2420 | Page
𝑓𝑜𝑏𝑗𝑒𝑐𝑡𝑖𝑓 = 𝑅 𝑘. 𝐼𝑘
2
𝑘 (1)
where: 𝑅 𝑘 : the resistance of the branch K;
𝐼𝑘 : the module of the complex current in the branch K;
To minimize the expression (1) led to a reduction of one of the costs of exploitation.
2.3. Formulation of the constraints of safety
The constraints of safety are the constraints related to the voltage on the level of each node of the network and with
the currents on each branch of the network.
2.3.1. Amplitude of the voltage
Concerning the amplitude of the voltage, each company of electricity is held to respect an interval in which the
voltage can vary during the exploitation by taking account of the regulations of the international standards. It is necessary
thus, when one seeks a network configuration, that the voltage in each node is included/understood between Vnominal =
± 5 % for HV distribution network and Unominal = +6 and − 10 % for LV network (according to the European standards
and French in particular). This constraint is expressed in the following way:
𝑉𝑖𝑛 − 𝑉𝑖
𝑉𝑖𝑛
< 𝜀𝑖 𝑚𝑎𝑥
where : 𝑉𝑖𝑛 ∶ nominal voltage to node i
𝑉𝑖 ∶ module of voltage to node i
𝜀𝑖 𝑚𝑎𝑥 : variation of maximum voltage acceptable
In general, in the distribution networks, the loads are inductive. We thus observe voltage drops rather than of rises.
However, the connection of the independent producers leads to local rises in voltage which could exceed the acceptable
limits.
2.3.2. Acceptable currents
Another constraint of safety is related to the currents on the branches which should not exceed the acceptable
maximum currents in permanent mode, guaranteed by the manufacturers. We express this constraint in the form:
|𝐼 𝑗 |
𝐼 𝑗 max 𝑎𝑑𝑚
< 1
where 𝐼𝑗 : the current on the branch j
𝐼𝑗 max 𝑎𝑑𝑚 : the acceptable maximum current in the branch j
2.4. Representation of the network “Cotonou Est”
The network “Cotonou Est” of SBEE is the electrical network of the city “Cotonou”, which feed the feeders of the
source station of Akpakpa. It now comprises 230 transformers HV/LV) and 620 nodes.
Figure 1: Network “Cotonou Est” SBEE
(2)
(3)
International Journal of Modern Engineering Research (IJMER)
www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645
www.ijmer.com 2421 | Page
2.5. Modeling of the source station of Akpakpa with software NEPLAN
Figure 2: Source station of Akpakpa
The source station of Akpakpa have three (03) main nodes (Rame1, Rame2, Rame3), supplied with two named
transformers HV/LV TE1 of power 20 MVA and TE2 of power 31,5 MVA. In normal circumstances of exploitation, when
no coupling is closed, TE1 feeds Rame1, while TE2 feeds Rame2 and Rame3. There is a possibility of coupling Rame1 and
Rame3 by closing the switch of coupling 1, Rame2 and Rame3 by closing the switch of coupling 2.
The source station of Akpakpa has 9 feeders which are: Cotonou1, Cotonou3, Cotonou4, Cotonou5, Cotonou6, St
Michel, D1, D2 and Sonaci
Simulation and validation of the model with software NEPLAN
To validate the model, the authors have:
 compared the total load simulated by feeder, with the series of measurement of the loads by transformers on each feeder;
 compared the simulated value of the total power factor by feeder with the power factor measured during the series of
measurement
Table 1, presents the comparison between the simulated values and the actual values:
Table 1: Comparison between real consumption and that simulated by feeder
It is thus noted that the difference between the simulated model and the real model is very weak overall when one
carries out an analysis of the 'Total' line `' of table 1. The few strong variations noted on certain feeders are prone state of the
switches on the network. We can validate our model from these results. Then, the authors carried out the calculation of load
flow in the network studied before the connection of the autonomous source of production.
2.6. Power sum
The Power sum before the connection of the autonomous power station of production of 3 MW is presented in the table the 2
as well as losses per level of voltage.
The total active losses of the network rise to 1062 kW, for a load of 24.51 MW, while the total power in the network is
evaluated to 25.573 MW.
International Journal of Modern Engineering Research (IJMER)
www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645
www.ijmer.com 2422 | Page
Table 2: Load flow in the network “Cotonou Est” in its actual position (before injection energy of autonomous source)
The Power sum by feeder is in table 3. The active losses of the feeder D1 on which we connected the autonomous
source raise to 346 kW.
Table 3: Power sum by feeder
III. Results
3.1. Evolution of the losses by simulation of the injection point on the feeder D1
By varying the node of connection of a Dispersed Energy Source (DES) of 3 MW, we obtain the evolution of losses
on the nodes of the longest line of the feeder D1. According to the power sum recapitulated in table 2, the power imported on
the feeder D1 is of 5.621 kW.
Figure 3 gives the profile of losses according to the distances compared to the source station of Akpakpa.
Figure 3: Evolution of the losses with the change of the point of injection on D1
For better appreciating the influence of the choice of the point of injection on on-line losses, the authors, not only
chose various nodes of connection, but also varying the power of the DES. The results of simulation are related to figure 4:
Figure 4: Evolution of the losses with the change of the point of injection on D1 for various powers of DES
International Journal of Modern Engineering Research (IJMER)
www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645
www.ijmer.com 2423 | Page
IV. Discussion
The losses thus evolve from 841 to 883 kW on figure 3 for a total loss of 1.062 MW on the whole of the network,
that is to say a maximum profit in power of 42 kW in HTA. Thus, we can reduce the power forwarded up to 42 kW by
judiciously choosing the point of connection for an injection of 3 MW on the feeder D1, value which is lower than the power
imported on this departure (5.621 kW) in the actual position of the network. The losses were minimized when we made
connection with a node located at approximately 6.8 km of the source station of Akpakpa (figure 3).
An interpretation of this figure leads us to affirm with certainty that an electrical network admits a “center of load”
which is function of the load-distribution in the network. When an injection of power is made with the node center, the
losses are then minimized.
The analysis of the compared evolution of on-line losses (figure 4) according to the node of connection shows that
on-line losses evolve proportionally with the power of the additional source, when this one is higher than the power imported
on the feeder concerned. In this case, the center of the loads moves at the head of feeder. Thus, when the power of the
autonomous source is higher than the imported power of the feeder on which it will be connected, connection must be made
with the nodes at the head of feeder to minimize on-line losses. But when the connected power is lower than the imported
power, it is important to seek the center of the loads which is not any more at the head of feeder. Figure 4 also shows us that
the losses can become much more important than they are it in the actual position of the network, when the power injected is
higher than the power imported on the feeder in the initial state of the network. It comes out the importance from it to
decentralize the autonomous sources of production, by distributing the total power to inject in several small powers not to
increase the rate of losses on the feeders.
V. Conclusion
We analyzed in this article, the influence of the choice of the injection nodes of the autonomous sources on the
losses of the network “Cotonou Est” while using the simulation software NEPLAN with various values of powers from 3 to
9 MW exits of our photovoltaic power stations. The feeder D1 was retained on the network for our simulation, thus, it was
determined the suitable node of connection for which the losses are minimized on the network “Cotonou Est”, i.e. to 6.8 km
of the source station.
Apart from the minimization of on-line losses, the injection of the DES will make it possible to make up the energy
deficit of Benin which currently knows a dependence of more than 90% of its energy need.
For a number of seven inhabitants per hearth on average, requiring according to a publication of UNDP of 0.99 kW
energy per hearth, this recovery of loss of electrical energy of 42 kW can be used for supplying approximately 42 additional
hearths and thus contributing the policy of reduction of poverty to the Benin.
REFERENCE
[1] Civanlar S., Grainger J. J., Yin H., and Lee S. S. H., Distribution feeder reconfiguration for loss reduction, IEEE Transactions on
Power Delivery, vol. 3(3), 1988, 1217 1223.
[2] Baran M. E. and Wu F. F., Network reconfiguration in distribution systems for loss reduction and load balancing, IEEE
Transactions Power Delivery, vol. 4(2), 1989, 1401–1407.
[3] Fan J. Y., Zhang L., and McDonald J. D., Distribution network reconfiguration: single loop optimization, IEEE Transactions Power
Systems, vol. 11(3), 1996, 1643–1647.
[4] Schmill, J. V., Optimum size and location of shunt capacitors on distribution feeders, IEEE Transactions Power Apparatus
Systems, vol. PAS-84(9), 1965, 825–832.
[5] Acharya N., Mahat P.and Mithulananthan N., An analytical approach for DG allocation in primary distribution network, Electrical
Power and Energy Systems, vol. 28, 2006, 669–678.
[6] T. Ackermann, G. Andersson, and L. Soder, Distributed generation: A definition, Elect. Power Syst. Res., vol. 57, 2001, 195–204.
[7] N. Hadjsaid, J. Canard, and F. Dumas, Dispersed generation impact on distribution networks, IEEE Comput. Appl. Power, vol.
12(2), Apr. 1999, 22–28.
[8] Peter. Daly, Understanding the potential Benefits of DG on Power Delivery System, a paper presented at Rural Electric Power
conference 2001, Little Rock, Arkansas, 2001.
[9] P. Chiradeja, Benefit of distributed generation: A line loss reduction analysis, in Proc. IEEE-Power Eng. Soc. Transmission and
Distribution Conf. Exhib.: Asia and Pacific, Dalian, China, Aug. 15–17, 2005.
[10] Chiradeja, Ramkumar , An Approach to quantify the Benefits of Distrributed Generation Systems, IEEE trans. On Energy
Conversion, Vol. 19, Dec 2004, 764 – 773.

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Influence choice of the injection nodes of energy source on on-line losses of a distribution network

  • 1. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645 www.ijmer.com 2419 | Page Houndedako S.1 , Daï Tometin D.1 , Vianou A.1 Espanet Ch.2 1 Laboratoire d’Electrotechnique, de Télécommunication et d’Informatique Appliquée (LETIA) Ecole Polytechnique d’Abomey-Calavi, Université d’Abomey-Calavi 01 BP 2009 Cotonou, Bénin. 2 FEMTO-ST Département Energie, Université de Franche-Comté, France. 2, Avenue Jean moulin 90000 Belfort, France ABSTRACT: One of the problems which contribute today to the energy dependence of Benin to more (90%) in 2012 of its own production constitutes the losses, of which on-line losses. Certain more remarkable consequences of this situation constitute the energy low level of cover, the large financial losses for the Distribution firm of Benin (SBEE). The object continued by the authors is to determine with precision, the points of injection of the photovoltaic power stations to connect to the distribution network of the SBEE in order to minimize on-line losses. With this intention, the authors have with the premium on board modeled with software NEPLAN, the network “COTONOU-EST'' of the SBEE. They have according to the results obtained with NEPLAN, dimensioned with the software PVsyst the photovoltaic power stations. The behavior of the power stations was studied using Matlab/Simulink. Lastly, the authors determined by simulation with software NEPLAN the points of injection minimizing on-line losses. Keywords: Electrical network, Electrical energy, On-line losses, photovoltaic Energy, Node of injection. I. Introduction The liberalization of the energy sector, but especially the energy problem of deficit very accentuated in certain countries in the process of development like Benin, makes that the managers of the electrical networks connect energy sources dispersed on their distribution network. The form of the sources of production decentralized more in vogue nowadays is that of renewable energies. Indeed, one attends the connection of the photovoltaic and wind power stations more and more on the distribution networks electric, especially in the developed countries. This operation contributes in what relates to them, not only to solve the environmental problems by limiting the gas emissions to greenhouse effect in the respect of conventions of the protocol of Kyoto, but still to reduce the technical losses. Research is made indeed more and more to help the managers of network to reduce on-line losses. There were many studies on the reconfiguration of the distribution networks for the reduction of the losses. An exchange algorithm of switch was proposed in [1]. In [2], an approximate technique of flow of power was developed to analyze the reduction of the losses by the reconfiguration of the network. In [3], Fan and Zhang formulated the problem of reconfiguration like linear problem of programming and applied a method of optimization to only one loop to solve the reconfiguration of network. Other techniques such as the genetic algorithm, and the algorithm of research by colony of ants (ACS) were used for purposes of the reconfiguration of the network to reduce the losses. For the optimal site of condenser “a well-known gold rule,” or “rule 2/3” for the reduction of the losses is presented in [4]. This method would bring back good solutions in the system where the loads are uniformly distributed. In distribution systems, the Autonomous Source (AS) can provide part of power active and/or reactive so that the current in the wire is reduced and the profile of tension can be improved with the reduction of the losses. However, the studies indicate that the bad choice of the place and the size would lead to losses higher than the losses without sources of decentralized production [4] and [5]. A technique for the site of AS using the rule “2/3” was presented in [4]. Although the rule of 2/3 is simple and easy to apply, this technique cannot be effective in distribution with the loads not uniformly distributed. It is strong of that it was published useful for the authors of this article to study the influence of the connection of AS in the case of a real distribution network where the loads are not distributed uniformly. Does the geographical location of the point of coupling to a real distribution network of these power stations, have an influence on the losses of the network? To give an exact answer to this question, the authors of this article analyzed the evolution of the losses by connecting a source of autonomous production of 3 MW on the portion of network “Cotonou Est” of SBEE. Software NEPLAN was used as basic tool to evaluate before and after the operations of injection of energy. II. Material and methodology 2.1. Mathematical formulation of the objective to be optimized The problem of optimization is related to one or more objectives which one tries to minimize (or to maximize). The main objective here is the minimization of the Joules losses. The authors expressed this objective by mathematical expressions which are integrated in the algorithms of optimization. 2.2. The losses Joules The reduction of the Joules losses becomes a priority for the operators of distribution networks, especially in a deregulated and competing context. A minimization of the losses allows a reduction of the costs of energy distribution and involves an increase in the margins of transit on the electric lines as well as an improvement of the profile of voltage. To express this objective in an algorithm of optimization, the authors used the following expression: Influence choice of the injection nodes of energy source on on-line losses of a distribution network
  • 2. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645 www.ijmer.com 2420 | Page 𝑓𝑜𝑏𝑗𝑒𝑐𝑡𝑖𝑓 = 𝑅 𝑘. 𝐼𝑘 2 𝑘 (1) where: 𝑅 𝑘 : the resistance of the branch K; 𝐼𝑘 : the module of the complex current in the branch K; To minimize the expression (1) led to a reduction of one of the costs of exploitation. 2.3. Formulation of the constraints of safety The constraints of safety are the constraints related to the voltage on the level of each node of the network and with the currents on each branch of the network. 2.3.1. Amplitude of the voltage Concerning the amplitude of the voltage, each company of electricity is held to respect an interval in which the voltage can vary during the exploitation by taking account of the regulations of the international standards. It is necessary thus, when one seeks a network configuration, that the voltage in each node is included/understood between Vnominal = ± 5 % for HV distribution network and Unominal = +6 and − 10 % for LV network (according to the European standards and French in particular). This constraint is expressed in the following way: 𝑉𝑖𝑛 − 𝑉𝑖 𝑉𝑖𝑛 < 𝜀𝑖 𝑚𝑎𝑥 where : 𝑉𝑖𝑛 ∶ nominal voltage to node i 𝑉𝑖 ∶ module of voltage to node i 𝜀𝑖 𝑚𝑎𝑥 : variation of maximum voltage acceptable In general, in the distribution networks, the loads are inductive. We thus observe voltage drops rather than of rises. However, the connection of the independent producers leads to local rises in voltage which could exceed the acceptable limits. 2.3.2. Acceptable currents Another constraint of safety is related to the currents on the branches which should not exceed the acceptable maximum currents in permanent mode, guaranteed by the manufacturers. We express this constraint in the form: |𝐼 𝑗 | 𝐼 𝑗 max 𝑎𝑑𝑚 < 1 where 𝐼𝑗 : the current on the branch j 𝐼𝑗 max 𝑎𝑑𝑚 : the acceptable maximum current in the branch j 2.4. Representation of the network “Cotonou Est” The network “Cotonou Est” of SBEE is the electrical network of the city “Cotonou”, which feed the feeders of the source station of Akpakpa. It now comprises 230 transformers HV/LV) and 620 nodes. Figure 1: Network “Cotonou Est” SBEE (2) (3)
  • 3. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645 www.ijmer.com 2421 | Page 2.5. Modeling of the source station of Akpakpa with software NEPLAN Figure 2: Source station of Akpakpa The source station of Akpakpa have three (03) main nodes (Rame1, Rame2, Rame3), supplied with two named transformers HV/LV TE1 of power 20 MVA and TE2 of power 31,5 MVA. In normal circumstances of exploitation, when no coupling is closed, TE1 feeds Rame1, while TE2 feeds Rame2 and Rame3. There is a possibility of coupling Rame1 and Rame3 by closing the switch of coupling 1, Rame2 and Rame3 by closing the switch of coupling 2. The source station of Akpakpa has 9 feeders which are: Cotonou1, Cotonou3, Cotonou4, Cotonou5, Cotonou6, St Michel, D1, D2 and Sonaci Simulation and validation of the model with software NEPLAN To validate the model, the authors have:  compared the total load simulated by feeder, with the series of measurement of the loads by transformers on each feeder;  compared the simulated value of the total power factor by feeder with the power factor measured during the series of measurement Table 1, presents the comparison between the simulated values and the actual values: Table 1: Comparison between real consumption and that simulated by feeder It is thus noted that the difference between the simulated model and the real model is very weak overall when one carries out an analysis of the 'Total' line `' of table 1. The few strong variations noted on certain feeders are prone state of the switches on the network. We can validate our model from these results. Then, the authors carried out the calculation of load flow in the network studied before the connection of the autonomous source of production. 2.6. Power sum The Power sum before the connection of the autonomous power station of production of 3 MW is presented in the table the 2 as well as losses per level of voltage. The total active losses of the network rise to 1062 kW, for a load of 24.51 MW, while the total power in the network is evaluated to 25.573 MW.
  • 4. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645 www.ijmer.com 2422 | Page Table 2: Load flow in the network “Cotonou Est” in its actual position (before injection energy of autonomous source) The Power sum by feeder is in table 3. The active losses of the feeder D1 on which we connected the autonomous source raise to 346 kW. Table 3: Power sum by feeder III. Results 3.1. Evolution of the losses by simulation of the injection point on the feeder D1 By varying the node of connection of a Dispersed Energy Source (DES) of 3 MW, we obtain the evolution of losses on the nodes of the longest line of the feeder D1. According to the power sum recapitulated in table 2, the power imported on the feeder D1 is of 5.621 kW. Figure 3 gives the profile of losses according to the distances compared to the source station of Akpakpa. Figure 3: Evolution of the losses with the change of the point of injection on D1 For better appreciating the influence of the choice of the point of injection on on-line losses, the authors, not only chose various nodes of connection, but also varying the power of the DES. The results of simulation are related to figure 4: Figure 4: Evolution of the losses with the change of the point of injection on D1 for various powers of DES
  • 5. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol. 3, Issue. 4, Jul - Aug. 2013 pp-2419-2423 ISSN: 2249-6645 www.ijmer.com 2423 | Page IV. Discussion The losses thus evolve from 841 to 883 kW on figure 3 for a total loss of 1.062 MW on the whole of the network, that is to say a maximum profit in power of 42 kW in HTA. Thus, we can reduce the power forwarded up to 42 kW by judiciously choosing the point of connection for an injection of 3 MW on the feeder D1, value which is lower than the power imported on this departure (5.621 kW) in the actual position of the network. The losses were minimized when we made connection with a node located at approximately 6.8 km of the source station of Akpakpa (figure 3). An interpretation of this figure leads us to affirm with certainty that an electrical network admits a “center of load” which is function of the load-distribution in the network. When an injection of power is made with the node center, the losses are then minimized. The analysis of the compared evolution of on-line losses (figure 4) according to the node of connection shows that on-line losses evolve proportionally with the power of the additional source, when this one is higher than the power imported on the feeder concerned. In this case, the center of the loads moves at the head of feeder. Thus, when the power of the autonomous source is higher than the imported power of the feeder on which it will be connected, connection must be made with the nodes at the head of feeder to minimize on-line losses. But when the connected power is lower than the imported power, it is important to seek the center of the loads which is not any more at the head of feeder. Figure 4 also shows us that the losses can become much more important than they are it in the actual position of the network, when the power injected is higher than the power imported on the feeder in the initial state of the network. It comes out the importance from it to decentralize the autonomous sources of production, by distributing the total power to inject in several small powers not to increase the rate of losses on the feeders. V. Conclusion We analyzed in this article, the influence of the choice of the injection nodes of the autonomous sources on the losses of the network “Cotonou Est” while using the simulation software NEPLAN with various values of powers from 3 to 9 MW exits of our photovoltaic power stations. The feeder D1 was retained on the network for our simulation, thus, it was determined the suitable node of connection for which the losses are minimized on the network “Cotonou Est”, i.e. to 6.8 km of the source station. Apart from the minimization of on-line losses, the injection of the DES will make it possible to make up the energy deficit of Benin which currently knows a dependence of more than 90% of its energy need. For a number of seven inhabitants per hearth on average, requiring according to a publication of UNDP of 0.99 kW energy per hearth, this recovery of loss of electrical energy of 42 kW can be used for supplying approximately 42 additional hearths and thus contributing the policy of reduction of poverty to the Benin. REFERENCE [1] Civanlar S., Grainger J. J., Yin H., and Lee S. S. H., Distribution feeder reconfiguration for loss reduction, IEEE Transactions on Power Delivery, vol. 3(3), 1988, 1217 1223. [2] Baran M. E. and Wu F. F., Network reconfiguration in distribution systems for loss reduction and load balancing, IEEE Transactions Power Delivery, vol. 4(2), 1989, 1401–1407. [3] Fan J. Y., Zhang L., and McDonald J. D., Distribution network reconfiguration: single loop optimization, IEEE Transactions Power Systems, vol. 11(3), 1996, 1643–1647. [4] Schmill, J. V., Optimum size and location of shunt capacitors on distribution feeders, IEEE Transactions Power Apparatus Systems, vol. PAS-84(9), 1965, 825–832. [5] Acharya N., Mahat P.and Mithulananthan N., An analytical approach for DG allocation in primary distribution network, Electrical Power and Energy Systems, vol. 28, 2006, 669–678. [6] T. Ackermann, G. Andersson, and L. Soder, Distributed generation: A definition, Elect. Power Syst. Res., vol. 57, 2001, 195–204. [7] N. Hadjsaid, J. Canard, and F. Dumas, Dispersed generation impact on distribution networks, IEEE Comput. Appl. Power, vol. 12(2), Apr. 1999, 22–28. [8] Peter. Daly, Understanding the potential Benefits of DG on Power Delivery System, a paper presented at Rural Electric Power conference 2001, Little Rock, Arkansas, 2001. [9] P. Chiradeja, Benefit of distributed generation: A line loss reduction analysis, in Proc. IEEE-Power Eng. Soc. Transmission and Distribution Conf. Exhib.: Asia and Pacific, Dalian, China, Aug. 15–17, 2005. [10] Chiradeja, Ramkumar , An Approach to quantify the Benefits of Distrributed Generation Systems, IEEE trans. On Energy Conversion, Vol. 19, Dec 2004, 764 – 773.