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2018 Vol.50, Issue 4 Preview Page
30 August 2018. pp. 77-81
Abstract
References

Literature Cited

1
M. K. Ramasubramanian, Z. Sun and G. Chen, J. Manufacturing Sci. Eng, A mechanics of materials model for the creping process, 133(5); 051011 (2011)

Ramasubramanian, M. K., Sun, Z., and Chen, G., A mechanics of materials model for the creping process, J. Manufacturing Sci. Eng. 133(5):051011 (2011).

10.1115/1.4004925
2
N. V. Trong, Tissue Creping Training, Saigonpaper. (2011-Sep.-8)

Trong, N. V., Tissue Creping Training, Saigonpaper, Sep. 8 (2011).

3
J.-P. Raunio and R. Ritala, Nordic Pulp and Paper Research Journal, Simulation of creping pattern in tissue paper, 27(2); 375-381 (2012)

Raunio, J.-P. and Ritala, R., Simulation of creping pattern in tissue paper, Nordic Pulp and Paper Research Journal 27(2):375-381 (2012).

10.3183/npprj-2012-27-02-p375-381
4
I. Padley, The Basics of Creping in the Tissuemaking Process, Available from: http://www.tissuestory.com/2016/09/26/the-basics-of-creping (2016)

Padley, I., The Basics of Creping in the Tissuemaking Process (2016), Available from: http://www.tissuestory.com/2016/09/26/the-basics-of-creping.

5
M. K. Ramasubramanian, Z. Sun and S. Gupta, Modeling and simulation of the creping process2011 PaperCon Conference; 1203-1209 (2011)

Ramasubramanian, M. K., Sun, Z., and Gupta, S., Modeling and simulation of the creping process, 2011 PaperCon Conference, pp. 1203-1209 (2011).

6
J. Boudreau, New methods for evaluation of tissue creping and the importance of coating, paper and adhesion, Karlstad University Studies. (2013)

Boudreau, J., New methods for evaluation of tissue creping and the importance of coating, paper and adhesion, Karlstad University Studies (2013).

7
B. Mandelbrot, The Fractal Geometry of Nature; 468, San Francisco, USA. Freeman. (1982)

Mandelbrot, B., The Fractal Geometry of Nature, Freeman, San Francisco, USA, p. 468 (1982).

8
B. H. Kaye, A Random Walk Through Fratal Dimensions; 235, VCH. (1989)

Kaye, B. H., A Random Walk Through Fratal Dimensions, VCH, p. 235 (1989).

9
M. F. Barnsley, New ed.. Fractal Everywhere; 560, Dover Pub.. (2012)

Barnsley, M. F., Fractal Everywhere, New ed., Dover Pub., p. 560 (2012).

10
K. J. Falconer, 2nd ed.. Fractal Geometry: Mathematical Foundations and Applications; 366, Wiley. (2003)

Falconer, K. J., Fractal Geometry: Mathematical Foundations and Applications, 2nd ed., Wiley, p. 366 (2003).

11
J. C. Russ, Fractal Surface; 309, New York and London. Plenum Press. (1994)

Russ, J. C., Fractal Surface, Plenum Press, New York and London, p. 309 (1994).

12
A. V. Niemark, J. Physical Chemistry, Determination of the surface fractal dimensionality from the results of an adsorption experiment, 64(10); 1397-1403 (1990)

Niemark, A. V., Determination of the surface fractal dimensionality from the results of an adsorption experiment, J. Physical Chemistry 64(10):1397-1403 (1990).

13
J. Militky and V. Bajzik, The Journal of The Textile Institute, Surface roughness and fractal dimensions, 92(3); 91-113 (2001)

Militky, J. and Bajzik, V., Surface roughness and fractal dimensions, The Journal of The Textile Institute 92(3):91-113 (2001).

14
Y. C. Ko, J. M. Park and S. J. Shin, Journal of Korea TAPPI, The principles of fractal geometry and its applications for pulp and paper industry, 47(4); 177-186 (2015)

Ko, Y. C., Park, J. M., and Shin, S. J., The principles of fractal geometry and its applications for pulp and paper industry, Journal of Korea TAPPI 47(4):177-186 (2015).

Information
  • Publisher :Korea Technical Association of The Pulp and Paper Industry
  • Publisher(Ko) :한국펄프종이공학회
  • Journal Title :Journal of Korea TAPPI
  • Journal Title(Ko) :펄프종이기술
  • Volume : 50
  • No :4
  • Pages :77-81
  • Received Date : 2018-07-19
  • Revised Date : 2018-08-18
  • Accepted Date : 2018-08-20