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Civil Engineering

Review Article Volume 4 Issue 5

Detailed comparison study among 3 cell tower alternatives (triangular, square lattice towers and monopole) preliminarily based on specific case requirements

Al jassani Azhar AM, Al Suraifi Inam JH

Department of Structural Engineering, Budapest University of Technology and Economics (BME), Hungary

Correspondence: Al-jassani Azhar AM, Budapest University of Technology and Economics (BME), Hungary

Received: September 05, 2017 | Published: September 14, 2018

Citation: Al–jassani AAM, Al–Suraifi IJH. Detailed comparison study among 3 cell tower alternatives (triangular, square lattice towers and monopole) preliminarily based on specific case requirements. MOJ Civil Eng. 2018;4(5):394-401. DOI: 10.15406/mojce.2018.04.00134

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Abstract

The cell tower alternatives have been investigated for 36 m tower height requirements by applying the general practical and theoretical points of view considerations during the comparison among the alternatives (Monopole and the Self–supporting lattice towers), where the preliminary design process has been applied for the investigation of the structural and tower service behavior to compare between the lattice towers (Square and Triangular lattice tower) based on the Euro code requirements and regulations, where only the wind action has been considered to discover which alternative will be as the best solution that deserves to be selected and going to undertake further detailed design level later for specific case of study requirements need to be reached. The selected best solution alternative will be designed in details to be constructed in a rural zone near Budapest city (Hungary). The present specific case requirements have been settled where the basic control aspects specified to control the proper alternative selection were the Aesthetical, Economical and Statical aspect. The SLS limitation specified to be not more than 0.5 degrees as a rotation effect at the tower top. Based on the obtained results and from a practical point of view after a detailed comparison among the alternatives led to set 2 valuations: the first valuation has been held between the Monopole and the Lattice towers in general (Monopole Vs Lattice towers) showed that the advantage was to the Lattice towers based, the 2nd valuation has been held between the lattice towers exclusively (Square Vs Triangular) led to select the Triangular lattice tower as the highest score gainer during the detailed comparison study presented in this paper where the applied members' cross–section has been considered beside the tower shape based.

Keywords: angle members, cell tower, CHS members, comparison study, lattice, monopole, telecommunication

Introduction

Free–standing (lattice) and the monopole Towers are integral components for wireless networks that require height to reach the intended coverage area.1,2 The three structural options which considered in the present case are two self–supporting towers (Triangular & Square based), and a monopole tower. Each has its own features and benefits and choosing the best option for a given site is important. If the net present value of future lease payments is greater than the total cost of erecting a tower then a tower is the best choice.1 If an existing tower is not located at a point that optimizes your network, then you may want to consider a new structure or leasing a rooftop. Each tower is different due to its geographic location and wind–loading capabilities.3 In order to take the decision for which is the most proper solution that will be selected for the present case to be optimized and designed in details to take place where the most 3 important criteria have been chosen to magnify the decision are the Aesthetical (Architectural, Ecological, and resemblance), Statical (Efficiency, Technical value, and the functional requirements), and Economical (Cost, installation time and maintenance cost) considerations.

Monopole vs. lattice tower comparison

Here are some general guidelines [3] for deciding which tower type has the advantage to be selected based on the presented case in this paper where the specified aspects are the Aesthetical, Economical and Statical. Based on each alternative specification would be easier to make a decision concerning the best choice which meets the requirements.

Self–supporting lattice Tower

  1. Can be used for installations from 6 to 60 m.
  2. Smaller installation footprint than a guyed tower, but larger than a self–supporting guyed and monopole
  3. Often ships knocked down, reducing freight expenses but requiring on–site assembly, Figure 1.
  4. Significant wind–loading capacity.
  5. The Lightweight Self–Supporting Tower is Ideal for requirements under 30 m with minimal wind–loading capacity and some options use a minimal installation footprint with simple concrete foundation.
  6. Can accommodate heavy loading of antennas and microwave dishes.
  7. Less cost than Monopole.
  8. The capacity of latticed tower members and connections can be described by relatively simple formulae.
  9. Modeling and design are relatively easy.
  10. Monopoles are generally costing higher than lattice angle towers due to higher cost of plates where Monopole requires specialized plate bending machine with high capital cost, Figure 2.
  11. Ecological: The lattice structure is highly transparent so that it has a lesser effect on the landscape. Optimum ecological balance thanks to the galvanized steel structure and small concrete foundations (savings in terms of raw materials; both tower and foundations can be recycled),Figure 3.

Figure 1 (A) Lattice tower easy transport and (B) on-site assembly.

Figure 2 Less cost of angle lattice towers compared to monopole plates.

Figure 3 Lattice Tower transparent.

Monopole

  1. Smallest footprint of all tower types.
  2. Can be used for installations from 9 to 45 m.
  3. Generally considered the most aesthetically pleasing structure, Figure 4.
  4. In some jurisdictions, zoning permits are not required for installations under 18 m.
  5. Significant wind–loading capacity.
  6. Requires crane for installation.
  7. Higher freight costs because a full flatbed is required for
  8. The least expensive but more expensive than lattice towers.
  9. Antennas are usually mounted on a monopole with a vertical separation of 3 m to 4.5 m increments.
  10. High quality connection:Reliability and high quality of signal reception provides rigidity and resistance to external influences, especially in difficult icing and wind conditions.
  11. Compact:The base support size allows the support of a small area of building, which is particularly important in the construction in the city.
  12. Aesthetics:Exterior construction favorably differs from traditional designs, which is an important factor in the placement of towers in the city, on the territory of enterprises, protected areas, etc.
  13. Operation:Placement of the equipment, cables, feeders, maintenance of stairs inside the support eliminates unauthorized access to equipment, provides weather protection, i.e., increase the service life, it allows you to carry out work in difficult climatic conditions and the result of drastically reducing operating costs.
  14. Flexibility in design.

Figure 4 Beauty of monopole tower.

First stage of valuation

Firstly, according to the general comparison between the free standing “Lattice” and the Monopole towers where based on the detailed elements above and according to the specified decision criteria (Aesthetical, Economical and Statical Considerations) it’s possible to indicate the most proper alternative that relevant to the present design situation. Where it’s obvious that the Monopole can be a good competitive especially from the Aesthetical side but from the other specifications related to the cost (Economical) and statical limit the Lattice tower was mostly the winner, therefore the Lattice tower will be chosen to be considered. In the next stage of valuation need to decide which one of the investigated lattice towers (Square or Triangular based) should be taken as a final solution and according to that another comparison study between the Square and the Triangular lattice tower will be held to achieve the goal of a significant decision.

Latticed towers preliminary investigations

In order to investigate the structural behaviour of the alternatives discussed above (Square and Triangular latticed towers) the preliminary calculations of the main bearing elements have been applied by manual calculations according to Euro code requirements and specifications.3–8 where only a simple cantilever, Figure Figure 5A and 2D model been used during the manual based calculations, while 3D models would be used later for the detailed design by the Axis Vm 13 software application (not interesting for the present stage), see Figure 5B & Figure 5C. Worth to mention that only the wind actions have been considered during the investigations of the present case of the study presented in this paper and the tower antennas approximated to be 20 square meters projected area at the tower top (at elevation 33m to 36m), in addition the tower linear ancillaries have been considered too (Ladders and antenna cables). The tube pipes circular hollow cross sections (CHS) and equal angle (L) cross sections would be used mainly for the investigated alternatives.

Figure 5 alternatives models.

Wind action

For the purposes of the wind force calculations; the structure should be divided into a series of sections,3,4 where the section comprises several identical or nearly identical panels. Projections of bracing members in faces parallel to the wind direction, in–plan and hip bracing, should be omitted in the determination of the projected area of the structure. The structure should be generally divided into a sufficient number of sections to enable the wind loading to be adequately modeled for the global analysis. The wind force acting on a section or component should be determined according to 5.3 (2) of EN 1991–1–4.9

The wind force should be calculated by the following expressions:

– The mean wind load in the direction of the wind on the tower should be taken as (1):

  F m, w ( z )= q p 1+7  I v ( z e )   C f A ref MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaqcLbsaqaaaaa aaaaWdbiaadAeajuaGpaWaaSbaaSqaaKqzadWdbiaad2gacaGGSaGa aiiOaiaadEhaaSWdaeqaaOWdbmaabmaapaqaaKqzGeWdbiaadQhaaO GaayjkaiaawMcaaKqzGeGaeyypa0JcdaWcaaWdaeaajugib8qacaWG Xbqcfa4damaaBaaaleaajugWa8qacaWGWbaal8aabeaaaOqaaKqzGe WdbiaaigdacqGHRaWkcaaI3aGaaiiOaiaadMeajuaGpaWaaSbaaSqa aKqzadWdbiaadAhaaSWdaeqaaOWdbmaabmaapaqaaKqzGeWdbiaadQ hak8aadaWgaaWcbaqcLbmapeGaamyzaaWcpaqabaaak8qacaGLOaGa ayzkaaaaaKqzGeGaaiiOaOWdamaavacabeWcbeqaaKqzGeGaaGzaVd qdbaqcLbsapeGaeyyeIuoaaiaadoeak8aadaWgaaWcbaqcLbmapeGa amOzaaWcpaqabaqcLbsapeGaamyqaOWdamaaBaaaleaajugWa8qaca WGYbGaamyzaiaadAgaaSWdaeqaaaaa@665B@

– The equivalent gust wind load in the direction of the wind on the tower should be determined as (2):

    F T,W,z = F m,w (z)[ 1+0.2 ( Z m h ) 2 . [ 1+7 I v ( Z e ) C s C d 1 ] C 0 ( Z m ) ] MathType@MTEF@5@5@+= feaagKart1ev2aaatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaqcLbsaqaaaaa aaaaWdbiaadAeajuaGdaWgaaqaaiaadsfacaGGSaGaam4vaiaacYca caWG6baabeaajugibiabg2da9iaadAeakmaaDaaaleaajugWaiaad2 gacaGGSaGaam4DaaWcbaaaaKqzGeGaaiikaiaadQhacaGGPaGcdaWa daqaaKqzGeGaaGymaiabgUcaRiaaicdacaGGUaGaaGOmaOWaaeWaae aadaWcaaqaaKqzGeGaamOwaOWaaSbaaSqaaKqzadGaamyBaaWcbeaa aOqaaKqzGeGaamiAaaaaaOGaayjkaiaawMcaaKqbaoaaCaaabeqaai aaikdaaaqcLbsacaGGUaGcdaWcaaqaamaadmaabaqcLbsacaaIXaGa ey4kaSIaaG4naiaadMeajuaGdaWgaaqaaiaadAhaaeqaaKqzGeGaai ikaiaadQfakmaaBaaaleaajugWaiaadwgaaSqabaqcLbsacaGGPaGa am4qaKqbaoaaBaaabaGaam4CaaqabaqcLbsacaWGdbqcfa4aaSbaae aacaWGKbaabeaajugibiabgkHiTiaaigdaaOGaay5waiaaw2faaaqa aKqzGeGaam4qaKqbaoaaBaaabaGaaGimaaqabaqcLbsacaGGOaGaam OwaOWaaSbaaSqaaKqzadGaamyBaaWcbeaajugibiaacMcaaaaakiaa wUfacaGLDbaaaaa@7469@ 2

Design values of Wind forces according to the Annex A of EN 1993–3–1,10 related to the reliability differentiation and partial factors for actions for masts and towers. In the present case the reliability has been chosen as class 2 and the partial factors for wind action would be (). The tower main internal forces (Moment and shear) have been calculated based on a simple cantilever model, where the design values of wind force have been considered acting at the middle of each section, see Table 1 & Table 2 and Figure 6 & Figure 7 .

Figure 6 Triangular tower moment and shear diagram.

Figure 7 Square tower moment and shear diagram.

Section

Force eev. “Z” (m)

Characteristic wind force “Fk,i” “ (kN)

Design wind force “Fd,i” (kN)

Moment “ M,i(kN.m)

Shear force “Vi” (kN)

1

3

7.512

10.517

2607.826

112.419

2

9

8.865

12.411

1964.865

101.902

3

15

9.529

13.341

1390.687

89.491

4

21

9.937

13.912

893.764

76.15

5

27

9.708

13.591

478.598

62.238

6

33

34.748

48.647

145.942

48.647

 

 

 

 

0

0

Table 1 Triangular tower wind forces and internal forces

Section

Force elev. “Z” (m)

Characteristic wind force “Fk,i” (kN)

Design wind force “Fd,i” (kN)

Moment “ Mi(kN.m)

Shear force “Vi” (kN)

1

3

9.529

13.341

2875.692

128.57

2

9

11.402

15.963

2144.295

115.229

3

15

11.66

16.324

1500.81

99.266

4

21

11.615

16.261

954.186

82.942

5

27

11.287

15.802

505.317

66.681

6

33

36.342

50.879

152.637

50.879

 

 

 

 

0

0

Table 2 Square tower wind forces and internal forces

Alternatives results verifications

The internal forces of the structural elements have been calculated by applying the section method at each 6m height of the tower and only the max. Critical internal forces have been considered and verified under compression and buckling,8 (see Table 4) & (Table 5)).

The verification process has been done according to the

  1. EN 1993–1–1:10 Design of steel structures Part 1–1: General rules and rules for buildings; 5 Classification of cross sections; 6.2.4 Compression resistance
  2. EN 1993–3–1:11 Euro code 3 – Design of steel structures– Part 3–1: Towers, masts and chimneys – Towers and masts;

Where the tower has been verified for rotation as SLS, compression & buckling as ULS. All the members were class 1 during cross–sections classifications, therefore plastic cross section check required. Need to mention that the applied steel grade in case of CHS members which used in the triangular lattice tower was for the legs 275 MPa and the bracings as 235 MPa, while the steel grade in case of angle members which used in the Square lattice tower was for the tower legs 355 MPa and the bracings as 235 MPa see Table 3.

Tower type

members

Members C.S

fy (MPa)

Triangular lattice tower

Legs

CHS

275

Bracings

235

Square lattice tower

Legs

L

355

 

Bracings

 

235

Table 3 Applied steel grade

Assumption

The internal force of the struts of each section have been considered equal to the design value of the horizontal component of the bracings force in case of K–bracing system applied to the triangular lattice tower, while it has so small compression force tend to zero in case of single web bracing “V–bracing” system applied to the square lattice tower therefore it has been used for the purpose of ancillaries support (Ladder & Antenna cables) and the tower platforms.

Note: Based on the criticality the Buckling Check as ULS and the top rotation of the towers as SLS were governing the design.

For the deflection calculations, the wind load has been reduced where it has been considered in the present design as 60% of the characteristic wind load with a limit of deflection 0.5° degrees at the tower top, where the individual deflection at each section with modulus of elasticity E = 210 GPa and Inertia calculations of each section (J) have been calculated as (3) and the cumulative deflection at the tower top have been calculated and corrected by 0.85 as (4). According to the obtained results the max rotation of the triangular tower reached 0.413 degrees, while it was 0.417 degrees for the square lattice tower see Figure 8 (Table 4) & (Table 5).

Φ i = M 0i E .  J i MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaqcLbsaqaaaaa aaaaWdbiabfA6agLqba+aadaWgaaWcbaqcLbmapeGaamyAaaWcpaqa baqcLbsapeGaeyypa0JcdaWcaaWdaeaajugib8qacaWGnbGcpaWaaS baaSqaaKqzadWdbiaaicdacaWGPbaal8aabeaaaOqaaKqzGeWdbiaa dweacaGGGcGaaiOlaiaacckacaWGkbGcpaWaaSbaaSqaaKqzadWdbi aadMgaaSWdaeqaaaaaaaa@4B1C@ 3

Where: M 0i =[   M i + M i1 M i 2   ]. Z MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaacbmqcLbsaqa aaaaaaaaWdbiaa=1eajuaGpaWaaSbaaSqaaKqzadWdbiaaicdacaWF Pbaal8aabeaajugib8qacqGH9aqpkmaadmaapaqaaKqzGeWdbiaa=b kacaWFnbqcfa4damaaBaaaleaajugWa8qacaWFPbaal8aabeaajugi b8qacqGHRaWkkmaalaaapaqaaKqzGeWdbiaa=1eajuaGpaWaaSbaaS qaaKqzadWdbiaa=LgacqGHsislcaaIXaaal8aabeaajugib8qacqGH sislcaWFnbqcfa4damaaBaaaleaajugWa8qacaWFPbaal8aabeaaaO qaaKqzGeWdbiaaikdaaaGaa8hOaaGccaGLBbGaayzxaaqcLbsacaGG UaGaa8hOaiaa=Pfaaaa@592C@ (Z = 6m)

  Φ= Φ 0.85 MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaqcLbsaqaaaaa aaaaWdbiabfA6agjabg2da9OWaaSaaaeaadaaeabqaaKqzGeGaeuOP dyealeqabeqcLbsacqGHris5aaGcbaqcLbsacaaIWaGaaiOlaiaaiI dacaaI1aaaaaaa@4307@ 4

Detailed comparison between the square and triangular based lattice towers

Some points should be clarified related to each tower concept in order to give a percentage for each solution where the tower with higher percentage will be chosen as the most proper solution to be constructed and allocate in a rural place near Budapest (Hungary). As already clarified in Figure 8 above that there were different members cross–sections have been applied for each investigated tower, where CHS members have been used in the triangular based tower Figure 9A, while an angle members have been used in the square based tower Figure 9B, therefore the comparison elements will be based on 2 criteria where the first based on the members cross–section which leading to a comparison between the CHS and angle members12 while the second criteria will be based on the tower shape (Square and Triangular). Although other configurations of angular members exist, e.g. cruciform or boxed configuration, it will be demonstrated in this paper that the circular hollow section (CHS) members have better mechanical properties e.g. structural efficiency, weight advantage and lower wind resistance (less projected area) compared with the angle cross–sections.12,13 The CHS members have no weak axis for overall (flexural) buckling unlike angle sections and stiffer for torsion. Worth to mention that the tube section has a more aesthetical appearance. The outer smooth and curved surface of tubes also results in better corrosion protection against weather elements seeing that there are fewer corners and cavities for moisture build–up.

Figure 8 Alternatives rotation results verification (SLS).

Figure 9 (A) Triangular lattice tower with CHS members; (B) Square Lattice tower with angle members.

Section

Members

i (mm)

λ1

Lcr,1 (m)

λˉ eff

F

χ

NEd (kN)

Nb, Rd, Pl (kN)

Utilization (%)

1

Leg

57

86.82

1.5

0.303

0.557

0.977

752.815

991.79

75.9

Diagonal

16.7

93.91

2.5

1.514

1.785

0.366

27.88

50.862

55

Strut

1.95

0.59

0.715

0.894

22.304

124.017

18

2

Leg

51.4

86.82

1.5

0.336

0.571

0.969

630.231

886.642

71.1

3

Leg

47.2

0.366

0.584

0.962

501.821

698.124

71.9

4

Leg

43.2

0.4

0.601

0.953

368.582

502.126

73.4

5

Leg

29.7

0.582

0.709

0.897

230.266

325.012

70.8

6

Leg

29.7

 

 

0.582

0.709

0.897

84.259

325.012

25.9

Table 4 Triangular tower buckling verification (ULS)

Section

Members

i (mm)

λ1

Lcr,1 (m)

Lcr,2 (m)

λˉ eff

F

χ

NEd (kN)

Nb, Rd, Pl (kN)

Utilization (%)

1

Leg

36.7

76.409

2

1

0.77

0.894

0.743

𝟓𝟔𝟒. 𝟖𝟑𝟔

𝟔𝟎𝟔. 𝟑𝟑𝟗

93.2

2

Leg

476.805

3

Leg

30.4

0.924

1.05

0.646

𝟑𝟖𝟒. 𝟓𝟎𝟑

 𝟒𝟑𝟐. 𝟗𝟖𝟕

88.8

4

Leg

288.337

5

Leg

24.4

1.159

1.334

0.501

𝟏𝟖𝟔. 𝟏

𝟏𝟗𝟎. 𝟓𝟐𝟕

97.7

6

Leg

71.953

1,2,3

Diagonal

21.2

93.913

3.7

1.881

2.555

0.233

38.126

40.863

93.3

4,5,6

Diagonal

18.2

 

2.34

1.538

1.911

0.329

30.599

35.511

86.2

Table 5 Square tower buckling verification (ULS)

Economics of structural hollow sections

Although structural efficiency and torsional strength are definite advantages12,13 when it comes to design a structural member, it is important to mention the disadvantages of using circular hollow sections. Firstly, the cost per ton of hollow sections compared with hot rolled sections is higher. The reason is that the manufacturing of circular hollow sections comprises a number of stages compared with a single stage for open sections. For towers produced of angular profiles the costs of the manufacturing are rather low since normally the joints consist of bolts and plates and no welding is included. The joints for lattice sections of circular profiles are traditionally more complicated and time–consuming.

Tubular profiles and telecommunication structures

In order to establish a relevant comparison between angular profiles and tubular profiles, the following design parameters were used:

  1. Wind load; and
  2. Buckling capacity

For reasonable solidity ratios (effective area/ total area of tower panel), it may be seen that the drag coefficient decreases when the solidity ratio increases.3,8,12 Wind resistance of flat–sided profiles (angle members) is frequently higher than for tubes due to the larger projected area of angle sections. Furthermore, it is shown that hot–rolled circular profiles produce higher buckling capacity compared with angular members based on non– dimensional slenderness (λ~) due basically to the larger tubes radius of gyration (i) value than for angle sections12 as it’s shown in the equation as (5).11

λ ~ = L i .  λ 1 MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqk0=Mr0xXdbba91rFfpec8Eeeu0xXdbba9frFj0=OqFf ea0dXdd9vqai=hGuQ8kuc9pgc9q8qqaq=dir=f0=yqaiVgFr0xfr=x fr=xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaqcLbsaqaaaaa aaaaWdbiaabU7ajuaGpaWaaWbaaSqabeaajugWa8qacaGG+baaaKqz GeGaeyypa0JcdaWcaaWdaeaajugib8qacaWGmbaak8aabaqcLbsape GaamyAaiaacckacaGGUaGaaiiOaiabeU7aSLqba+aadaWgaaWcbaqc LbmapeGaaGymaaWcpaqabaaaaaaa@48F1@ 5

Another aspect generally found with angular member towers is that more bracing members are required compared with tubular member towers owing to the buckling efficiency of CHS members. Thus, towers manufactured from angular sections require more erection preparation and cost. However, angular members pack better for the purpose of transportation; this however does not necessarily imply a lower cost. The outer smooth and curved surface of tubes also results in better corrosion protection against weather and less surface area of tubes is advantageous for surface protection (painting, coating, etc.).

Square vs. triangular based tower shape

  1. Following are some points to consider when specifying towers [1, 4, and 7]. As will be seen, the square angle design has no advantage whatsoever over the triangular design, and the triangular design has many advantages over the square design. This is evidenced by the fact that the majority of the world's major tower/mast manufacturers operate in an environment where the finest quality raw materials are available and are not limited to a certain steel supply. These modern manufacturers provide triangular towers as their primary product.
  2. The square tower design is old–fashioned and antiquated. Some designs date back to the 1800s and were based on the availability of material, existing design capabilities and ease of manufacture. Almost any steel fabricator can design and manufacture square angle towers or masts. Square angle towers are specified in many cases because of the long–standing designs that have not been updated over the years. These structures have been the accepted standard, since many departments and users do not have the in–house structural engineering capacity to evaluate modern designs, and take the time to update their requirements.
  3. Square tower design is very popular in developing countries where updated technology and sophisticated machinery are not available yet. It exists only because there is no other choice, and what was good enough 100 years ago, is all that is available today.
  4. Towers and masts constructed from angle material have a much higher wind load than the more sophisticated triangular round member tower. A triangular round member tower is much more aerodynamic and therefore has lower wind resistance.
  5. Because of the higher wind load on the structural members, more reinforcing pieces are necessary, and therefore the structure when completed has many more components and connections than a triangular tower.
  6. A square tower with all of this extra material is not stronger than a triangular tower designed for a similar load.
  7. As a result of the square angle design, there is more labor involved to assemble the material, more possibilities of pieces not fitting, and more connections to become loose and require maintenance.
  8. Triangular towers only require 3 foundations; square towers require 4. There are considerable cost savings in civil works and concrete using a triangular design, but should be mentioned that the square based tower stiffer against deflection at the tower top more than the triangular based due to 4 legs dependent where in the preliminary design the deflection of the square tower based was 0.417 degree with high leg and bracing members utilization see Table 6, while it was 0.413 degree with leg and bracing utilization less than 80% for the triangular based tower see Table 7.
  9. Less construction area required for the triangular based than the square based tower where the construction area required of the triangular tower was 6.92 m2 while it was 12.96 m2 for the square based tower approximately the double construction area required, see Figure 10.
  10. The triangular based tower with CHS members was lighter than the square tower with angle members thus saving freight costs, and is constructed of fewer pieces. This is possible because of the higher strength steels that are currently available for the more high–tech tower/mast designs where the triangular tower weight was 4334.261 kg while it was 5045.356 kg for the square based tower.
  11. Less painting area required for the triangular tower with CHS members than the square tower with angle members, where the painting area of the triangular tower was 123.764 m2 while it was 180.612 m2 for the square tower.
  12. With round main members (legs) equipment such as dish mounts, platforms etc. are mounted with 'U' bolts, and therefore can be moved from location to location without drilling additional holes in the structural members of the tower. Antenna mounts for example can be added to the structure without any field punching, drilling or welding.
  13. There is an old–fashioned argument that pipe members corrode from the inside, and since the corrosion is hidden, it cannot be maintained or corrected. Back when pipe members were first used in construction, the material was not hot dip galvanized inside after fabrication. With today's modern fabrication procedures and galvanizing technologies, this condition does not exist. Back to back angle members can also corrode from the inside, and cannot be maintained. The secret is in the fabrication/galvanizing procedure.
  14. Due to the availability of larger sizes of higher strength round structural steel shapes, round member pipe/solid towers can be designed with single piece main structural members. Angle towers require 'back to back' bolted or welded members ("built up" sections) to provide the strength required for some of today's tremendous antenna loads and tower heights.

Figure 10 Towers construction area comparison.

Square Based tower

Deflection (˚)

Leg C.S

Utiliz. %

Bracing C.S

Utiliz. %

0.417

L120x120x10

93

70x70x7

93.3

L100x100x10

89

60x60x5

86.2

 

L80x80x7

98

 

 

Table 6 Square based tower deflection and member’s utilization

Triangular Based tower

Deflection (˚)

Leg C.S

Utiliz. %

Bracing C.S

Utiliz. %

0.413

CHS 168.3x7.3

76

CHS 50x4

55

CHS 152.4x7.3

71

CHS 50x4

CHS 139.7x6.3

72

CHS 50x4

CHS 127x5

73

CHS 50x4

 

CHS 88.9x5

71

CHS 50x4

Table 7 Triangular based tower deflection and member’s utilization

Second stage of valuation (final decision)

It’s obviously that the higher percentage was going to the triangular based tower according to the all available giving and the preliminary investigations results where all or most of the advantages were to the CHS members and the Triangular shape based tower therefore and according to all that guide lines the decision become much easier to make and finally the triangular based tower will be selected as the best solution and will undergoing further design and optimization process in next future paper.

Conclusion

According to the first stage of valuation where a detailed comparison has been held between the Lattice tower and Monopole where all the available elements were refereeing to select the lattice towers to achieve the aim of the cost “Economical” due to the specified tower height as 36 m, where the Monopole tower could be more economical alternative for the towers that higher than 50 m. and the Statical aspects have been achieved also by the lattice tower. in spite of that the aesthetical considerations were not completely in the lattice towers side because the Monopole was so a great competitive in this point and if we can approximate the comparison mark as 2:1 for the lattice tower then obviously the lattice tower will be selected in this competition basing on the specified criteria in this paper. In the second stage of the valuation where this time the comparison held between 2 types of the lattice towers based on the shape (Square and Triangular lattice towers). It was very clear according to all the advantages that the triangular tower has against the Square based that make the decision should be sloped to the most proper selection where the specified study criteria could be achieved added to that the used members cross sections in the triangular tower were have a great priority to be selected where the CHS members have a great advantages against the angle members which used in the Square tower, and according to that the Triangular based lattice tower would be selected in this competition.

Acknowledgement

I would like to thank my respectable advisors Dr. Horvath Laszlo and Mr. Cseh Sandor for their prestigious practical recommendations and continuous professional support.

Conflicts of interest

The authors declare no conflict of interest.

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