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)
613
supply‐chains between two arbitrary geographical
areas(seafacadesinthiscase).
Under this problem statement, the transportation
logistics involves only movement of cargo, thus
excluding productive operations, i.e. any
transformations ofinbound resources into outbound
products. Instead of that, thetransportation logistics
focuses on the operations of consolidation and
distribution of cargo, optimized by criteria of
differenttransportmodesandtheircombinations.The
newtransport‐logisticchainsappeared asthe resultof
thisconsideration,reflectanothermeasurementofthe
space formed by the global material production,
distribution and consumption. As Fig. 4 shows, the
size and complexityof these
chains do notcede the
supplychainsoftraditionallogistics(Fig.2).
Figure4Transport‐logisticsupplychain
The definition of the content, the design of the
structure of this big and autonomous system, the
formulationofthelowsofitsoperation,thestudyof
itsefficiency andstabilityisthecoreofthescientific
discipline called the transportation logistics. The
relevant and equal by the scale, complexity and
coverage trade system (territorial, regional,
international, global) serves as the “teleological
environment” for the existence and development of
the transportation logistics system. At the lowest
“ground”level ofthelogisticsupplychains regarding
the flows of individual products, the transport
function turns into a component of the inbound or
outbound
logistics, according the traditional
definitions [9]. In many ways, this the function in
general logistics assumes the knowledge of how to
use the cargo transportation system of proper level.
Asa meanofsupportingtheinternationaltrade,the
transportationlogisticsformitsownscientificdomain
withownspecificlowsandmethods.
The absence or disappearance of the above
mentioned set of constantly emerging pairs of
demand‐supply causes the collapse of the
transportation system, the lack of the possibility to
delivercargoleadtotheprincipalinabilitytosatisfy
thedemand.
Movement of product between points A and B
locatedin
differentgeographicalregionsisnoa sole
goal of the transportation system. As was discussed
above, the demandand supply arecharacterized by
localization,volumesanddynamics,withmovement
answeringforonlyonerequirementsoflogistics:the
provisionofproductsindueplace[9].On the other
hand,demandand supply
could be spreadnotonly
inspace,butalsointime:forexample,thedemandfor
heatingcoalappearinwinter(peakdemand)whileby
technological reasons its extraction should be even
(stead supply). The harvest we take in in summer
time(peaksupply),whileweconsumecollectedgrain
all
the year (steady demand). Thought annual
volumes of demand and supply are equal, the
temporaldifferencescausetheneedtostoreproducts
(goods, cargos) in this or that location – at
manufacture’spremises,atconsumer’spremises,or–
as will be discussed further – in the transportation
systemitself.
These two
sample show that the presence of a
warehouseandtheexistenceoftheproductstockonit
are an inevitable pre‐condition for fulfillment of the
second requirement of logistics: the provision of
productsinduetime[9].Thisnecessityarisesinany
delivery of cargos (or goods, or even
better –
products)describedbydifferentdegreeofseasonality
ormarketdemands.
Thethirdrequirementoflogistics,i.e.provisionof
productsinduequantity,alsoneedsthewarehousing
to be satisfied. This is explained by the need to
accumulatethevolumesofcargofrommanufacturers
to form shipping consigment which sizes
meet the
economic demands of carriers. The cargos from
manufacturers arrive more orless evenly, and upon
reaching a certain amount moved at one time from
pointAtopointBasaunifiedshippingconsignment.
Thecollection(consolidation)ofthecargosinpointA
anddispatching (distribution) to consumers
inpoint
B form equally important parts of the total cargo
transportationsystem,asFig.5illustrates.
a1
1 b2
11
1 1b3
1 2
a2 111A 32
13 2
13B
13331
a3 b1
Figure5.Anexampleofsimplifiedtransportationsystem
This figure shows the products produced in
locations a1, a2, a3 and delivered to point A. The
collectedconsignmentismovedfrompointAtopoint
B, wherefrom is delivered toconsumers in locations
b1,b2,b3.
The representation of the transportation system
over the fragment of plane allows to build
a
perception of spatial aspects of its operation.
Simultaneously, the products in locations a1, a2, a3
could be produced in different time, which might
requiretostorethe productsarrivedearlier inorder
towaitfortheformationoftherequiredconsignment.
SamecouldhappenatpointB:somecargo
couldbe
delivered too early for consumers in different
locationsb1,b2,b3,whichwouldleadtonecessityto
store their products for the synchronization with
demandonthem.