90
Figure 1. Key areas for improvement for a company
operating in Poland (own elaboration)
2 LITERATURE REVIEW
Implementing logistics projects involves large-scale
risk taking. It is important to apply activities that are
designed to maximize the use of the available capital.
Four main activities that increase the efficiency of
capital can be singled out [1]. The groups identified
include value engineering, asset portfolio, life cycle
costing, and quality assurance. Abeysekara
emphasizes that quality assurance reduces the risk of
errors. Value engineering ensures proper
implementation and know-how. The research
conducted by Zubkov demonstrates the essence of the
importance of the customer and its impact on the
transportation process. The quality of customer
service management is extremely important for the
efficiency of a transport company [19]. In any
transport or logistic process, it is important to collect,
analyze, and rank data. Modern transportation and
logistics systems should be intellectualized [20].
Processes should be designed holistically by
providing a conducive environment for retrieving
data and information, comparing problem situations,
and finding solutions based on the knowledge gained.
Many factors of both linear and node infrastructure
are considered when routing and simulating trips. In
a study by Smarsly K. and Mirboland M., a conceptual
model for intelligent transportation system simulation
platforms was proposed [17]. The concept considers
routing based on increasing traffic safety while
reducing congestion. An important point concerning
modeling transit routes was presented by Qiang X. In
his research, Qiang X used a search method with an
increasing number of customers based on the concept
of comovement and minimizing transportation cost at
the same time. Using the critical path method, he
presented the most efficient results and identified the
most efficient routes [15]. The simulation is prepared
for one truck that delivers goods to all customers. To
achieve a set of routes for each truck, permutations
and combinations are used. Optimization of travel
routes is an important issue for transportation
industries because it affects the quality of processes in
these companies. Evangelista D.G.D. proposes the use
of a genetic algorithm to determine alternative routes.
The research investigated the creation of an
optimization model by means of an algorithm that
will offer an optimal route sequence for trucks [4].
Routing may involve the problem of assigning the
vehicle location and selecting the order of unloading,
as well as selecting appropriate travel routes in the
transportation network. Feed J. provides a solution in
the form of a developed optimization algorithm using
a linear programming model [14]. The reason for
doing so is to minimize the total cost. The research
shows that the metaheuristic algorithms used and the
evolutionary model included in it are applied to a
large number of optimization problems. Another
equally important aspect of routing is presented by
Monti C.A.U. [12], who addresses the problem of
multi-criteria truck movement. Monti C.A.U used a
mixed integer linear programming algorithm
considering truck scheduling, fleet reduction, and half
load transport reduction among others. Technical
constraints were also implemented to reflect the
accuracy of the model. The results of the measures
taken were: 72.92% fleet reduction, reduction in
unnecessary hours. There was a reduction in trips
with half loads to a result of 3.17%. A separate
method of research and route selection was presented
by Memon M.A., who bases his research on the
calculation of time and quantity parameters. He
presents methods for consolidating loads and
assigning appropriate activities and actions to be
performed to groups. Vehicles that can perform a
given task are assigned to the next group. The
assigned tasks take into account the time of their
execution, and if a particular vehicle cannot perform
the task, then the task is assigned to another vehicle
[11]. Additionally, only if two conditions are met, i.e.,
execution time and payload, then the task can be
completed. The aspect of cost and consolidation is
also presented in the research by Kong Y., which
includes a number of costs that affect transportation.
It then identifies what constraints are present. The
constraints illustrated indicate that the total shipment
time does not exceed the time required by the
customer. Another constraint is the guarantee of a
complete path from the origin point to the end point.
It also mentions a constraint that results from the
continuity of the entire transport means, i.e., only one
mode of transport can be used between nodes [9]. Idri
A. devoted his research to the problem of the shortest
path. As a result, he implemented a monolithic system
for solving the problem related to the time
dependence of multimodal transport taking into
account the calculation of the shortest path from the
source node to the destination source [7]. The
specially constructed algorithm is focused on the
search of virtual shortest path. It also considers the
aspect of search space dimensions concerning time,
mode, and constraints. The presented approach is
used to reduce cost, travel time, and increase
efficiency. A separate approach in general
transportation process simulation is presented by
Ebben M.J.R. Scheduling involves the geographical
location and bottleneck problems that vary over time.
The method created must be suitable for real-time
scheduling [3]. The method includes serial scheduling
and discrete simulation of dynamic events. A very
broad and important aspect of optimization is
addressed by Javadi A., whose research elaborates on
the types of wastage associated with returning a
vehicle empty and vehicle downtime while waiting