World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
4403
World Ranking
3188
National Ranking
16

Overview

Kinkar Ch. Das is affiliated with Sungkyunkwan University in South Korea and has an extensive publication record in the fields of computer science and mathematics. Their work spans multiple subfields, including computational theory and mathematics, geometry and topology, organic chemistry, discrete mathematics and combinatorics, and materials chemistry.

The main areas of research focus around graph theory and its applications. Specific topics include graph labeling and dimension problems, computational drug discovery methods, advanced graph theory research, the synthesis and properties of aromatic compounds, free radicals and antioxidants, and topological and geometric data analysis.

Das has authored several notable papers from 2021 to 2022, including:

  • On Sombor Index, 2021, Symmetry
  • Some Extremal Graphs with Respect to Sombor Index, 2021, Mathematics
  • Atom-bond connectivity index of graphs: a review over extremal results and bounds, 2021, Discrete Mathematics Letters
  • On neighborhood inverse sum indeg index of molecular graphs with chemical significance, 2022, Information Sciences
  • Open problems on the exponential vertex-degree-based topological indices of graphs, 2021, Discrete Applied Mathematics

Das collaborates frequently with a number of coauthors, including Sourav Mondal, Yilun Shang, B. R. Rakshith, Shaowei Sun, and Xueyi Huang. These frequent collaborations highlight a network of researchers contributing to similar or overlapping fields of study.

Their research has been published in a range of academic venues, with a strong presence in:

  • Mathematics (18 publications)
  • arXiv (Cornell University) (13 publications)
  • Discrete Applied Mathematics (10 publications)
  • Applied Mathematics and Computation (8 publications)
  • Computational and Applied Mathematics (8 publications)

Kinkar Ch. Das' research contributions focus on integrating computational methodologies, theoretical graph analyses, and chemical applications, particularly in the study of molecular graphs and topological indices. Their multidisciplinary approach crosses traditional subject boundaries, addressing problems in both pure and applied mathematical sciences.

Best Publications

  • A Survey on Graphs Extremal with Respect to Distance-Based Topological Indices

    Boris Furtula;Muhuo Liu;Kexiang Xu;Kinkar Ch. Das

  • On atom-bond connectivity index

    Kinkar Ch. Das;Ivan Gutman;Boris Furtula

  • Atom-bond connectivity index of graphs

    Kinkar Ch. Das

  • New upper bounds on Zagreb indices

    Kinkar Ch. Das;Ivan Gutman;Bo Zhou

  • Survey on Geometric-Arithmetic Indices of Graphs

    Kinkar Ch . Das;Ivan Gutman;Boris Furtula

  • Comparison between first geometric-arithmetic index and atom-bond connectivity index

    Kinkar Ch. Das;N. Trinajstić

  • On conjectures involving second largest signless Laplacian eigenvalue of graphs

    Kinkar Ch. Das

  • The Laplacian spectrum of a graph

    Unknown

  • The multiplicative Zagreb indices of graph operations

    Unknown

  • Zagreb indices of graphs

    Kinkar Ch. Das;Kexiang Xu;Junki Nam

  • An improved upper bound for Laplacian graph eigenvalues

    Kinkar ch. Das

  • On Harary index of graphs

    Kexiang Xu;Kinkar Ch. Das

  • Bounds on Harary index

    Kinkar Ch. Das;Bo Zhou;N. Trinajstić

  • On Zagreb and Harary Indices

    Kinkar Ch. Das;Kexiang Xu;Ivan Gutman

  • Degree-based energies of graphs

    Kinkar Ch. Das;Ivan Gutman;Igor Milovanović;Emina Milovanović

  • A Sharp Upper Bound for the Number of Spanning Trees of a Graph

    Kinkar Ch. Das

  • On the multiplicative Zagreb coindex of graphs

    Kexiang Xu;Kinkar Ch. Das;Kechao Tang

  • On the Estrada index conjecture

    Kinkar Ch. Das;Sang-Gu Lee

  • Some properties of the Zagreb eccentricity indices

    Unknown

  • On Comparing Zagreb Indices of Graphs

    Batmend Horoldagva;Kinkar Ch. Das

  • Comparison between Kirchhoff index and the Laplacian-energy-like invariant

    Kinkar Ch. Das;Kexiang Xu;Ivan Gutman

  • A characterization on graphs which achieve the upper bound for the largest Laplacian eigenvalue of graphs

    Kinkar Ch. Das

  • Some extremal results on the connective eccentricity index of graphs

    Kexiang Xu;Kinkar Ch. Das;Haiqiong Liu

Frequent Co-Authors

Ivan Gutman
Ivan Gutman University of Kragujevac
Boris Furtula
Boris Furtula University of Kragujevac
Nenad Trinajstić
Nenad Trinajstić Institut Ruđer Bošković
Sandi Klavžar
Sandi Klavžar University of Ljubljana
Bo Zhou
Bo Zhou South China Normal University
Pierre Hansen
Pierre Hansen HEC Montréal
Matthias Dehmer
Matthias Dehmer University of Miami

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

Students interested in Mathematics often explore related fields that complement their analytical skills. One popular pathway is pursuing a master's degree in data-driven disciplines. For example, a data analytics master’s degree equips graduates with advanced techniques in statistical modeling and big data interpretation, making them highly valuable in industries like finance, healthcare, and technology.

For those aiming to blend mathematical expertise with business acumen, MBA programs offer a practical option. When selecting a program, students might consider schools featured in lists like the mba transfer credits programs, which allow for greater flexibility in coursework and reduce time to degree completion.

Some students may prefer less intensive business programs. Exploring the easiest mba specialization can be a strategic way to enhance leadership skills without the stress of highly competitive admissions.

Additionally, fully remote students can benefit from resources highlighting the easiest online mba program options, perfect for balancing work, study, and personal commitments while gaining qualifications that support career advancement beyond pure mathematics.

Best Scientists Citing Kinkar Ch. Das

Trending Scientists