Crossref DOIMemberCiteFactoropen accessissn
SJIF Impact Factor 8.659 | ISSN: 2582-3930
IJSREM Logo

International Journal of Scientific Research in Engineering and Management

(Gateway to Global Scholars - An International, Scholarly, Multi-Disciplinary, Open Access Journal)

Peer-Reviewed Journal Designed to Meet UGC's Quality Parameters

HomeCurrent IssuePast IssuesPay OnlineConferencesEditorial BoardAbout UsContact Us
IJSREM

Loading article...

Follow Us

  • Google Scholar
  • ResearchGate
  • Academia.edu
  • Mendeley
  • LinkedIn
  • Facebook
  • Instagram

Journal Policies

  • Peer Review Policy
  • Publication Ethics
  • Copyright Infringement
  • Refund & Cancellation Policy
  • Terms and Conditions
  • Privacy Policy

Journal Identifiers & Licenses

  • ISSN Verified: 2582-3930ISSN Verified: 2582-3930
  • Crossref DOI: 10.55041Crossref DOI: 10.55041
  • SJIF Ranking: 08.659SJIF Ranking: 08.659
  • Licensed under CC BY 4.0Licensed under CC BY 4.0
  • ISO Certification: 9001:2015ISO Certification: 9001:2015
  • Indexed & Cited In: Google ScholarIndexed & Cited In: Google Scholar

Contact Us

International Journal of Scientific Research in Engineering and Management (IJSREM)

#62/1, New No 7, 1st Cross, 2nd Main, Ganganagar, R T Nagar, Bangalore North, Bangalore, Karnataka, India – 560032
[email protected]+91 93911 67991
logos
logos
Working Hours

Mon – Sat: 9:00 AM – 6:00 PM

Sunday: 10:00 AM – 4:00 PM

+91 93911 67991

© 2026 IJSREM – International Journal of Scientific Research in Engineering and Management. This is an open-access journal. Articles are published under the Creative Commons Attribution (CC BY 4.0) License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

DisclaimerPrivacy PolicyTerms and Conditions
ArticlePeer ReviewedOpen AccessPlagiarism Passed
Paper ID:10.55041/IJSREM.ISTCESD053

Factals : A Geometry of Nature

Stream/Area:

-

Subject:

-

Paper ID:

10.55041/IJSREM.ISTCESD053

Volume:

10 |

9 |

Sep 2026

Pages:

1-4

Publication Frequency:

Monthly (12 issues per year)

DOI
Digital Object Identifier
10.55041/ijsrem.ISTCESD053

License:International Journal of Scientific Research in Engineering and Management follows the Creative Commons Attribution 4.0 (CC BY 4.0) License, allowing free use and distribution with proper attribution.

Share this article:

Authors

DSB

Dr. Sunita Biradar

Mathematics

Shri Havagiswami Mahavidyalaya, Udgir, Dist. Latur

Download Author Certificate

Author Services & Downloads

Full ArticlesAcceptance Certificate

Abstract

Many structures in nature like clouds, mountains, rocks, coastlines, trees, leaves, etc. has shapes which cannot be entirely described with Euclidean geometry i.e. in terms of lines , circles, spheres, cones, triangles, etc. Benoit B. Mandelbrot (20 Nov.1924-14 Oct. 2010) a Polish born, French-American Mathematician developed a theory to measure roughness in nature, for which he gave a name as Fractals.

KEYWORDS

fractals Mandelbrot Cantor set Koch snowflake Sierpinski gasket Self-similarity.

Cite This Article

Dr. Sunita Biradar, "Factals : A Geometry of Nature," International Journal of Scientific Research in Engineering and Management, vol. 10, no. 9, pp. 1-4, Sep 2026. https://doi.org/10.55041/ijsrem.ISTCESD053

Full Article/Conclusion

How did nature manage to evolve such complicated architecture? Mandelbrot's view is that the complications exist only in the context of traditional Euclidean geometry. As fractals, branching structures can be described with transparent simplicity. Mandelbrot compared pulmonary and vascular trees to real botanical trees, trees that need to capture sun and resist wind, with fractal branches and fractal leaves. Theoretical biologists realized that fractal scaling is not just common but universal in morphogenesis. They argued that understanding how such patterns were encoded and processed is a major challenges to biology.  

References

1.                   James Gleick ; Chaos : the amazing science of the unpredictable; Vintage books, London.1998. 2.                   Mandelbrot B. B.;Fractals; form, chance and dimension, San Francisco, California: W. H. Freeman.1997 3.                   Mandelbrot B. B. ;The fractal geometry of nature, New York : W. H. Freeman.1982. 4.                   Mandelbrot B. B. ;Fractals and Multi-fractals : noise, turbulence and galaxies, Springer; New York.1989. 5.                   Barnsley M. F. ;Fractals everywhere, Orlando, Florida : Academic Press.1988. 6.                   Falconer, K. J. ;The geometry of fractal sets, Cambridge University Press.1984. 7.                   Mandelbrot B. B.;Fractal geometry: What is it, and what does it Proceedings of Royal Society, London (1989)

Editorial & Review Transparency

Publication Date

9/29/2026

Peer Review Type

Double-Blind Peer Review

Review Rounds: 2

Documents

Review Report (Confidential)
Copyright Form (Office)

Article Metrics & Impact

Article Views

0

Total views since publication

PDF Downloads

2

Total downloads since publication

Geographic Reach

5

Indexing, Archiving & Preservation

Google Scholar
Academia
ResearchGate
Crossref
SSRN
Semantic Scholar
Thomson Reuters
WorldCat
Mendeley
OpenAlex
EBSCO
Zenodo

Digital Preservation: This article is permanently archived on Zenodo and complies with all data preservation standards across major indexing platforms.

Ethics, Compliance & Transparency

Plagiarism Screening

This manuscript has been checked for plagiarism using TurnitinPlagiarismChecker software.

Conflict of Interest

The authors declare no conflict of interest related to this research work.

Funding Information

No funding information available for this research.

Similar & Recommended Articles

Similar Articles by Topic

Related research in the same subject area

Loading similar articles...