Selection of the oil terminal tank farm scheme by a set of criteria

Abstract


Aim: It is known that to simplify the process of transshipment of goods at the junction of different modes of transport, aimed at reducing the cost of transportation of liquid fuel, terminals are used, representing the capacity of different volumes (as cargo in this article means liquid fuel). The size of the designed terminal depends on many factors, but first of all on the mass of fuel to be stored due to inconsistency in the interaction of modes of transport with each other. In addition to this fundamental factor in the construction are considered and others, which in some cases may be important when choosing a terminal scheme. Such factors include, for example, construction costs, future maintenance costs, payback periods of the new terminal, etc.

Problem statement: The development of the new terminal scheme is connected with the solution of a multicriteria problem with an objective choice of the best solution possible. This article shows such a solution using the developed algorithm [3].

Summary: When considering fuel transportation with the participation of terminals, the objective method makes it possible not only to determine the best ways of transportation, but also to find the best schemes of their tank farms.


Introduction

Almost in all branches of science and industry, there arises a necessity, after all conducted experiments, research and calculations, to compare several objects or technical suggestions, which are aimed at solving the same task, namely to finally choose one of them, which fully meets the given requirements (criteria). This scope of tasks also comprises the determination of the best scheme of the reservoir farm at the junction of the ground and water transport on the basis of comparison of different options, considering the given criteria. The essence of the suggested method to choose a promising option lies in the consideration of a number of criteria used for the process. The criteria used have different dimensions, so the choice of the best solution here is always associated with a certain processing (or reprocessing) of these criteria to bring them to a common "denominator", which is not an easy task. Practically, the right choice of the best solution even by three or four criteria makes a complicated task.

Considering the overall scientific and industrial interest towards the solution of the task of this kind, this paper shows the used method, which enables correct choosing the best solution from the criteria considered, including those which are contradictory.

Generally, the presented approach to the solution of this kind of tasks enables expanding the possibilities of the theory of the transportation management at the expense of increase of the quality of the transportation according to the criteria considered in each certain case. We will show the performance of the suggested approach when solving the certain task – the choice of the scheme of the terminal used for transshipment of the liquid fuel at the junction of the ground and water transport.

It needs pointing out that by this time, little attention has been given to the issue of the rational choice of the volume of the reservoir farm of the oil transshipment terminals. The establishment of the highly efficient and sustainable intermodal transportation system in the river and sea ports, as well as the rationalisation of the capacities of the existing oil terminals to ensure the interaction between the adjacent modes of transport, are described in the works [1–9]. However, the conclusions made in these works and the methods and approaches to the solution of the future tasks need to be improved,

When determining the rational volume of the reservoir farm of the oil terminals one uses the methods, which do not take into account the actual load of the reservoirs and the amount of the cargo transshipped. The determination of the rational capacity of the reservoir park without taking into account the interacting traffic flows and the productivity of transshipment, leads to the increase in idle time in ports and on railway tracks.

Problem statement

The choice of the scheme of the terminal is a task, the essence of which consists in the simultaneous assessment of a number of factors (criteria) and choice of their best final combination.

As for the main criteria, let us take the following ones:

 – the volume of the terminal (m3);

 – the construction costs (thousand rubles);

 – the installation time (days);

– future maintenance costs (thousand rubles/year);

 – future reservoir repair costs (thousand rubles/year);

 – economic losses at the terminal’s downtime (thousand rubles/year);

 – risks associated with financial losses during the operation of the terminal (points).

In the task, there is hypothesis that the presence of a large amount of cargo at the terminal (at the set total volume) decreases the financial risks due to a lower possibility of the simultaneous failure of the most part of the terminal.

Solution of the task

The total volume of the terminal kVT, when solving the task of the choice of its best scheme, should be set on the basis of the preliminary analysis and calculation of many factors, that ensure minimal financial losses of the participants of the transportation process, as it is them that are interested in a uninterrupted transportation of cargo (in this case – the liquid fuel). Thus, the choice of the scheme of the terminal at the set total volume is the important multicriteria task.

The construction costs of the terminal kCC for each scheme are determined by the corresponding normative documents and are set in order to solve the task stated in the work. For each of the set options, the criteria kIT, kFMC, kRRC, kEL, kR in this task are set and used during the solution as the initial conditions.

During choosing the best scheme of the terminal, below the four options are considered A1, …, A4 by the criteria given above. The options under consideration differ by the amount of reservoirs of the terminal at its constant total volume. At the same time, in the option A1 one reservoir will be considered, with 2, 3, 4 reservoirs in A2, A3, A4 respectively. Below, the values V of all the above-mentioned criteria for options A1, …, A4 are given, whereby it is not improbable that in practice, in a number of cases other or additional criteria can be considered, which can find a more substantial solution.

Thus, it is set that:

Option А1

 – 20 thousand m3 (one reservoir);

 – 59 250 thousand rubles (here and below, the values of this criterion are indicated in accordance with the Table 1, whereby the columns of costs of construction and installation are put together; the same is for options A2, A3, A4);

 – 105 days (table 1);

 – 3150 thousand rubles/year;

 – 2000 thousand rubles/year;

 – 12 000 thousand rubles/year;

 – 0,6 (can be changed within 0÷1, whereby it is assumed that the more the level of risk is (that is, worse for the customer), the closer the figure is).

Option A2

 – 20 thousand m3 (the total amount of two reservoirs, each of which is 10 thousand m3);

 – 67 475.1 thousand rubles (table 1);

 – 176 days (table 1);

 – 4400 thousand rubles/year;

 – 2600 thousand rubles/year;

 – thousand rubles/year;

 – 0,7.

Option A3

 – 20 thousand m3 (the total amount of three reservoirs of 10, 5 and 5 thousand m3);

– 67 639.21 thousand rubles (table 1);

 – 212 days (table 1);

 – 5200 thousand rubles/year;

 – 3000 thousand rubles/year;

 – 6000 thousand rubles/year;

 – 0,8.

 

Table 1. Cost and time data

The volume of the reservoir, m3

The cost of the
structure, rubles

The cost of the
installation, rubles

The time of the installation, days

100

806 000.00

550 560.00

12

200

1171 875,00

800 480,00

15

300

1500 000,00

1024 614,00

17

400

1687 500,00

1152 690,00

20

500

1640 000,00

1130 740,00

23

700

2250 000,00

1551 320,00

25

1000

2718 750,00

1848 750,00

26

2000

4680 000,00

2839 650,00

36

3000

7290 000,00

4649 280,00

51

5000

10 350 000,00

6600 829,00

62

10 000

20 955 000,00

12 782 550,00

88

20 000

37 500 000,00

21 750 000,00

105

30 000

45 000 000,00

26 100 000,00

125

50 000

75 000 000,00

42 000 000,00

160

 

Option A4

 – 20 thousand m3 (the total amount of four reservoirs of 5 thousand m3 each);

 – 67 803,32 thousand rubles (table 1);

 – 248 days (table 1);

 – 5800 thousand rubles/year;

 – 3300 thousand rubles/year;

 – 4000 thousand rubles/year;

 – 0,9.

Solving the task in accordance with the algorithm [10], similar to the solutions of the tasks in [11, 12] by numerical values V of the criteria of the options A1, …, A4, let us construct the table 2. Due to the fact the value VVT (the volume of the terminal) is constant for all the options (independent of the option of the scheme), it is omitted in the Table.

 

Table 2. The values V of the criteria for the options A1, …, A4.

The numerical numbers of the
criteria

The options

A1

A2

A3

A4

VCC

59 250 thousand rubles

67 475,1 thousand rubles

67 639,21 thousand rubles

67 803,32

thousand rubles

VIT

105

176

212

248

VFMC

3150 thousand rubles

4400 thousand rubles

5200 thousand rubles

5800 thousand rubles

VRRC

2000 thousand rubles

2600 thousand rubles

3000 thousand rubles

3300 thousand rubles

VEL

12 000 thousand rubles

8000 thousand rubles

6000 thousand rubles

4000 thousand rubles

VR

0,6

0,7

0,8

0,9

 

Using the Table 2, let us construct the Table 3 of three places “P” (the values are in the square brackets) of the options considered (A1, …, A4) by each criterion and multiply these values by the corresponding “weight” (0 ≤ w ≤ 1) of the criterion (further below the “weight” will be given without inverted commas). It should be reminded that in accordance with [10], the more the weight (closer to 1) is, the more significant this criterion is, and, thus, the more refined the value of the place M (P = Moption) is, in relation to others by this criterion.

Let us assign the following values of the weight to the criteria:

kCС → w = 1,0; kIT → w  = 0,75;

kFMC →  w = 0,90; kRRC →  w = 0,70;

kEL →  w = 0,70; kR →  w = 0,65.

Let us introduce the value of m on each of the options A1, …, A4, where m equals the sum of the values M on each of the options A1, …, A4 considered, into the table 3.

 

Table 3. The refined places  М  of the options in А1, …, А4 considering the weights w of the criteria

Показатель

The options

А1

А2

А3

А4

МCС

[4] ∙ 1 = 4

[3] ∙ 1 = 3

[2] ∙ 1 = 2

[1] ∙ 1 = 1

МIT

[4] ∙ 0,75 = 3

[3] ∙ 0,75 = 2,25

[2] ∙ 0,75 = 1,5

[1] ∙ 0,75 = 0,75

МFMC

[4] ∙ 0,9 = 3,6

[3] ∙ 0,9 = 2,7

[2] ∙ 0,9 = 1,8

[1] ∙ 0,9 = 0,9

МRRC

[4] ∙ 0,7 = 2,8

[3] ∙ 0,7 = 2,1

[2] ∙ 0,7 = 1,4

[1] ∙ 0,7 = 0,7

МEL

[1] ∙ 0,7 = 0,7

[2] ∙ 0,7 = 1,4

[3] ∙ 0,7 = 2,1

[4] ∙ 0,7 = 2,8

МR

[1] ∙ 0,65 = 0,65

[2] ∙ 0,65 = 1,3

[3] ∙ 0,65 = 1,95

[4] ∙ 0,65 = 2,6

m

14,75

12,75

10,75

8,75

 

The diagram of the values m and n

 

Using the results given in the table 3, let us construct the dependence m = ƒ(n), where n = 1, …, 4 (the number of the reservoirs) – of the options A1, …, A4 respectively. The dependence is represented in the figure.

As it is seen from the given diagram, the distribution of m in relation to n represents a linear reverse relationship m = m(n–1), which indicates that when choosing the options of volume schemes of the terminal reservoirs according to the criteria, using a single container is more preferable (the maximum value of m in the table and on the diagram), than several ones at a given total volume of containers.

The statement relates to those conditions (criteria) which were considered in this task. In other case (when considering other or additional criteria) the linear dependence (the equation of the straight line) can change, which may result in other relationship between m and n.

According to the result of the solved task, we can conclude that the method of the determination of the best solution out of the possible ones can change in practice in such tasks. The result of the solution is much dependent upon the initial parameters of the condition of the task, i.e. in our case upon the chosen criteria and their values and weights.

Summarising this chapter, we will use linear interpolation (the equation of a straight line through two points) for a spot check of one of the obtained values of  М (the values are given in square brackets in table 3). Let us conduct checking by the criterion VIT for the option A3. Inserting the values VIT and  МIT  from the tabl. 2 and 3 into the mentioned equation:   М М М = М We acquire (212–176) / (248–176) = (М / (3–1), from where the unknown М М which coincides with the value in the table 3.

Conclusion

The results of the researches in the sphere of multimodal transportation justified the further development of the theory of transportation in accordance with the tendencies of time, concentrating on reduction of losses and risks for the benefit of the customer.

In order to make a correct decision and evaluate the facility for transshipment of the liquid fuel, we considered the practical example of an objective choice of the best scheme of the reservoir farm.

To achieve the set purpose, in the suggested practical example the technical and economic parameters were used, which determined the reservoirs of the rational volume in order to minimise the current and the future costs at the set risks.

The suggested approach enables unifying the interests of the participants of the transportation market so that to minimise technical, financial and organisational losses.

According to the obtained final results, from the competing options the best one was chosen, judging by all criteria and considering their numerical values of importance. It should be noted, that the level of the objectivity of the solution increases at the expense of increase of the quality of the weights assigned to the criteria.

Anton N. Lyashenko

Author for correspondence.
an-lyashenko@yandex.ru
ORCID iD: 0000-0003-4609-5554
JSC Railway Research Institute
Russian Federation, 129626, Moscow, 3rd Mytischinskaya street, 10

postgraduate student

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Supplementary files

Supplementary Files Action
1. The diagram of the values m and n View (18KB) Indexing metadata

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