ISSN : 0970 - 020X, ONLINE ISSN : 2231-5039
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Rheological Behavior of Biodegradable Lubricants

Ioana Stanciu

University of Bucharest, Faculty of Chemistry, Department of Physical Chemistry, 4-12 Elisabeta Blvd, 030018, Bucharest, Romania.

Corresponding Author E-mail: Istanciu75@yahoo.com

DOI : http://dx.doi.org/10.13005/ojc/350224

Article Publishing History
Article Received on : 02-01-2019
Article Accepted on : 22-03-2019
Article Published : 05 Apr 2019
Article Metrics
ABSTRACT:

Biodegradable lubricants are of particular interest from the point of view of environmental protection. Generally, base oils for biodegradable lubricants may be: polyglycols, synthetic ester oils and vegetable oils. The vegetable oils used in this study are: oil sunflower, soybean oil and coconut oil. The rheological study was based on graphical representation of shear velocity based on shear stress using experimental data. The rheological models found in the literature are: Bingham, Casson, Ostwald-de Waele and Herschel-Bulkley. The article proposes three other rheological models of shear speed dependence on shear speed.

KEYWORDS:

Oil Coconut; Oil Soybean; Oil Sunflower; Rheology

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Stanciu I. Rheological Behavior of Biodegradable Lubricants. Orient J Chem 2019;35(2).


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Introduction

The rheological properties of oils depend on several factors including temperature, shear rate, concentration, density, pressure, application time, chemical properties, additives and catalysts, molecular weight, degree of unsaturation of fatty acids, melting point.1-3 Most research has focused on studying the effects of temperature, shear rate, concentration and pressure. The most important factor affecting viscosity is temperature. The viscosity of oils and fats decreases with.4,5 Wan Nik, Ani, Masjuki and Eng Giap6 evaluated the effects of shear rate and temperature on the rheological properties of sunflower, corn, canola, coconut and superolein vegetable oils. The effects of shear temperature and velocity were studied by comparing some parameters obtained through four rheological models. It has been found that the viscosity decreases with the increase in temperature at all the studied oils, the influence of the temperature on the change in viscosity being stronger than the effect of the shear rate. It has been established that sunflower oil has the best stability of viscosity with temperature variation. Heating and maintaining oils at high temperatures is a process that causes a series of chemical reactions that occur in the oil, generating a multitude of chemical compounds.7 Satyanarayana and Muraleedharan8 studied viscosity variation with temperature rise for palm kernel oil and rubber oil seed oil. In the case of oil from the rubber tree seeds, a more pronounced decrease of the viscosity with the temperature was observed than with the oil obtained from the palm kernels. In the paper,9 Campanela determined the viscosity variation with temperature and shear shear variation with the shear rate for sunflower oil, soybean oil, and high oleic sunflower oil. From the analysis of the obtained data it results that between the three oils there are very small differences in the viscosity evolutions with the temperature and the shearing stress with the shearing speed. A study10 on temperature viscosity variation for soybeans, sunflower, olives, peanuts, canola and corn has highlighted that soybean oil has the slightest variation in viscosity with temperature, followed by the corn, canola oil, hazelnut oil, sunflower oil, while olive oil has the largest variation. A comparative study of viscosity variation with temperature and shear rate for rapeseed oils obtained at various stages of manufacture was carried out in the papers.11 Different differences in viscosity variations with temperature and shear velocity were noted. Yilmaz12 analyzed the rheological behavior of sunflower oil, soybean oil, peanut oil and a vegetable oil of vegetable origin. At 20°C, peanut oil has the highest viscosity, followed largely by worn oil and sunflower oil, the lowest viscosity is obtained with soybean oil. With the increase in temperature, the difference between the viscosity of the peanut oil and the viscosity of the other oils is getting smaller and the differences in the viscosities of the four vegetable oils are insignificant at 120°C. In the literature, there are four shear stress shear patterns. These are13-14:

Bingham: t = to Ý                                                          (1)

Casson: t1/2 = to1/2 + η1/2 ý 1/2                                        (2)

Ostwald-de Waele: t = k n                                                (3)

and Herschel-Bulkley: t = to + kηn                                (4)

where t is the shear stress, to – yield stress, η – viscosity,  ý – shear rate, n – flow index and k – index of consistency.

The present paper comprises three shear stress shear stress equations for three types of oils in the temperature range 313-373K.

Material and methods

The rheological behaviour of oils (sunflower, soybean and coconut) was determined using a Haake VT 550 Viscotester developing shear rates ranging between 3 and 120 s-1 and  measuring viscosities from 104 to 106 mPa.s when the HV1 viscosity sensor is used. The temperature ranged between 313 and 373K. The accuracy of the temperature was 0.1°C.

Results and Discussion

Figures 1, 2, 3, 4, 5, 6 and 7 show the shear shear shear shear shear shear in the temperature range 313-373K. The graphs show a linear shear stress shear rate at all the temperatures at which the three types of biodegradable oils were studied: oil soybean oil, sunflower oil  and coconut oil.

Figure 1: Dependence shear stress versus shear rate of 313K for oil sunflower, oil soybean and oil coconut.

Figure 1: Dependence shear stress versus shear rate of 313K for oil sunflower, oil soybean and oil coconut.

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Figure 2: Dependence shear stress versus shear rate of 323K for oil sunflower, oil soybean and oil coconut.

Figure 2: Dependence shear stress versus shear rate of 323K for oil sunflower, oil soybean and oil coconut.

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Figure 3: Dependence shear stress versus shear rate of 333K for oil sunflower, oil soybean and oil coconut.

Figure 3: Dependence shear stress versus shear rate of 333K for oil sunflower, oil soybean and oil coconut.

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Figure 4: Dependence shear stress versus shear rate of 343K for oil sunflower, oil soybean and oil coconut.

Figure 4: Dependence shear stress versus shear rate of 343K for oil sunflower, oil soybean and oil coconut.

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Figure 5: Dependence shear stress versus shear rate of 353K for oil sunflower, oil soybean and oil coconut.

Figure 5: Dependence shear stress versus shear rate of 353K for oil sunflower, oil soybean and oil coconut.

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Figure 6: Dependence shear stress versus shear rate of 363K for oil sunflower, oil soybean and oil coconut.

Figure 6: Dependence shear stress versus shear rate of 363K for oil sunflower, oil soybean and oil coconut.

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Figure 7: Dependence shear stress versus shear rate of 373K for oil sunflower, oil soybean and oil coconut.

Figure 7: Dependence shear stress versus shear rate of 373K for oil sunflower, oil soybean and oil coconut.

Click here to view figure

 

This paper presents three shear stress shear stress ratios other than those found in the literature, applied to the experimental data for the three lubricating oils. Equation (5) shows the linear shear stress shear shear rate for the studied oils. Equation (6) shows the polynomial dependence of the shear stress on shear velocity and equation (7) shows the exponential dependence of the two sizes.

t = a+ b ý                                                                               (5)

τ = a +b ý+c2 ý                                                                     (6)

τ = τ0 +a exp(-ý/b)                                                               (7)

Table 1: Correlation constants for rheological model (eq.5) at different temperature ranging from 313 K to 373K for oil sunflower, oil soybean and oil coconut.

T(K)

Oil sunflower

Oil soybean

Oil coconut

a

b

R2

a

b

R2

a

b

R2

313

19.8184

40.8707

0.9999

19.8298

39.2877

0.9999

13.2248

40.2204

0.9999

323

10.1966

41.1761

0.9999

10.2058

40.7291

0.9998

9.3029

53.5341

0.9991

333

9.6028

38.8397

0.9997

9.6248

38.6389

0.9997

6.8709

35.2977

0.9996

343

8.9793

38.9844

0.9994

8.9593

38.9844

0.9994

6.4601

32.7716

0.9989

353

8.4015

38.2732

0.9989

8.4149

38.2984

0.9989

6.2037

33.5156

0.9984

363

7.7244

39.4742

0.9988

7.4829

44.6587

0.9975

6.0586

30.4246

0.9987

373

7.5876

33.0866

0.9997

7.3621

37.9352

0.9987

5.7591

31.3709

0.9985

 

Tables 1, 2, 3, 4, 5 and 6 show the correlation coefficients for the three equations, parameters a, b, c and t0 for sunflower, soybean and coconut oils in the temperature range 313-373K.

Parameter a of equation (5) decreases with increasing temperature in order of sunflower oil, soybean oil and the lowest values are for coconut oil.

Paraffin b in equation (5) decreases as the temperature increases with the order of sunflower oil, soybeans and the last one is coconut oil.

Table 2: Correlation constants for rheological model (eq.6) at different temperature ranging from 313 K to 373K for oil sunflower, oil soybean and oil coconut.

T(K)

Oil sunflower

Oil soybean

a

b

c

R2

a

b

c

R2

313

19.3353

45.7115

0.0059

0.9999

19.4858

42.7344

0.0042

0.9999

323

10.2639

40.2711

-5.7430E-4

0.9997

10.1825

41.0424

1.9877E-4

0.9997

333

10.2066 30.7204

-0.0051

0.9997

10.2294

30.5093

-0.0052

0.9997

343

10.0254 24.9179

-0.0089

0.9998 10.0054 24.9179

-0.0089

0.9998

353

9.7546 20.0791

-0.0115

0.9999

9.7881

19.8339

-0.0117

0.9999

363

9.0146

22.1259

-0.0110

0.9998

9.4227

18.5760

-0.0166

0.9999

373

8.2755

23.8375

-0.0059

0.9999

8.6850

20.1464

-0.0113

0.9999

 

Parameter c in equation (6) has varable values in the temperature range in which the oils were studied.

Table 3: Correlation constants for rheological model (eq.6) at different temperature ranging from 313 K to 373K for oil coconut.

T(K)

Oil coconut

a

b

c

R2

313

12.8963

43.5113

0.0040

0.9999

323

10.6671

35.1924

-0.0116

0.9998

333

7.4791

27.1191

-0.0052

0.9999

343

7.5201

18.5188

-0.0090

0.9999

353

7.4381

16.9179

-0.0105

0.9998

363

6.9155

18.9028

-0.0073

0.9989

373

6.8045

17.3143

-0.0089

0.9994

 

The parameter τ0 in equation (7) has positive and negative values in the temperature range in which the three types of oils were studied. The values of all parameters depend on the chemical structure of the oil and their non-Newtonian behavior. Correlation coefficients have values close to the unit for all three equations and types of oils.

Table 4: Correlation constants for rheological model (eq.7) at different temperature ranging from 313 K to 373K for oil sunflower, oil soybean and oil coconut.

T(K)

Oil sunflower

a

b

τ0

R2

313

2.1255E7

-1.0725E6

-2.1255E7

0.9999

323

8627.1730

-88566.7122

88606.9697

0.9997

333

921.9126

-9428.5756

9459.1153

0.9997

343

499.1903

-5031.0308

5055.5401

0.9998

353

3581.1579

-3561.7138

3581.1579

0.9999

363

343.6805

-3135.5209

3156.7454

0.9998

373

639.8184

-5314.0908

5337.6778

0.9999

 

Table 5: Correlation constants for rheological model (eq.7) at different temperature ranging from 313 K to 373K for oil soybean.

T(K) Oil soybean

a

b

τ0

R2

313

1.12732E6

-2.2355E7

2.2355E7

0.9999

323

184164.8537

-1.8801E6

1.8801E6

0.9997

333

923.0815

-9461.4239

9491.7546

0.9997

343

498.0696

-5009.8352

5034.3435

0.9998

353

357.3468

-3529.6679

3548.8614

0.9999

363

59.7904

-949.3085

912

0.9658

373

325.5386

-2856.4450

2875.9804

0.9999

 

Table 6: Correlation constants for rheological model (eq.7) at different temperature ranging from 313 K to 373K for oil coconut.

T(K) Oil coconut

a

b

τ0

R2

313

1.21772E6

-1.6104E7

1.6104E7

0.9999

323

392.5387

-4226.5564

4260.9162

0.9998

333

654.6927

-4914.0213

4940.9153

0.9999

343

353.7665

-2686.8066

2704.7599

0.9999

353

288.2036

-2178.4783

2194.4185

0.9999

363

222.6809

-2147.1985

2164.1389

0.9999

373

61.8571

-736.1542

708.0000

0.9617

 

Conclusion

 

The vegetable oils used in this study are: oil sunflower, soybean oil and coconut oil. The rheological study was based on graphical representation of shear velocity based on shear stress using experimental data. The rheological models found in the literature are: Bingham, Casson, Ostwald-de Waele and Herschel-Bulkley. The article proposes three other rheological models of shear speed dependence on shear speed. The three oils have a non-Newtonian behavior within the timeframe in which they were studied.

References

  1. Revwolinski, C.; Shaffer, D. L.; Journal of the American Oil Chemisis ‘ Society 1985, 62, 1120-1124.
  2. Toro-Vazquez, J. F.; Infante-Guerrero, R.; Journal of the American Oil Chemisis ‘ Society 1993, 70, 1115-1119.
  3. Diaz, R. M.; Bernardo, M. I.; Fernandez, A. M.; Folgueras, M. B.; Fuel 1996, 75, 574-578.
  4. Eromosele, C. O.; Paschal, N. H.; Bioresour. Technol. 2003, 86, 203–205.
  5. Hasan, S. W.; Ghannamb, M.; Esmail, N.; Fuel 2010, 89, 1095–1100.
  6. Wan Nik, W.; Ani, F. N.; Masjuki, H. H.; Eng Giap, S. G.; Industrial Crops and Products 2005, 22, 249-255.
  7. Belitz, H. D.; Grosch, W.; Schieberle, P.; Food Chemistry, 4th revised and extended Edition, Springer-Verlag, Berlin, ISBN 978-3-540-69933-0, 2009.
  8. Satyanarayana, M.; Muraleedharan, C.; Energy 2011, 36, 2129-2137.
  9. Campanella, A.; Rustoy, E.; Baldessari, A.; Baltanas, M.; Bioresource Technology 2010, 101, 245-254.
  10. Franco, Z.; Nguyen, Q. D.; Fuel 2011, 90, 838-843.
  11. Ştefănescu, I.; Calomir C.; Gheorghieş, C.; Spânu, C.; The Annals of ”Dunărea de Jos” University of Galaţi, Fascicle VIII Tribologie 2005, ISSN 1221-4590, 3–7.
  12. Yilmaz, N.; Biomass and Bioenergy 2011, 35, 2936-2938.
  13. Stanciu I.;  Oriental Journal of Chemistry 2015, 31(3), 1383-1387.
  14. Stanciu I.;  Oriental Journal of Chemistry 2015, 31(4), 2017-2023.


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