Ravi Ratn Gaur
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Ravi Ratn Gaur has a total of 6 co-authors. Here are the top co-authors by number of shared publications:
- Pravin Garg
University of Rajasthan
2 shared publications - Kavita Jat
Department of Mathematics, University of Engineering & Management, Jaipur, India
1 shared publication - Prachi Gupta
Department of Mathematics, University of Rajasthan, Jaipur, India
1 shared publication - Prasun Choudhary
Department of Mathematics and Statistics, Manipal University Jaipur, Jaipur, India
1 shared publication - Sharad Sinha
Department of Mathematics, University of Rajasthan, Jaipur, India
1 shared publication - Surekha Jain
Department of Mathematics, University of Rajasthan, Jaipur, India
1 shared publication
Latest Publications
- 31 July 2026
- Published by Springer Nature in Journal of Thermal Analysis and Calorimetry
- Vol. 151 (17) , 14549-14570
MHD Jeffery–Hamel flow of a Buongiorno nanofluid in non-parallel channels
- 31 July 2026
- Published by Springer Nature in Journal of Thermal Analysis and Calorimetry
- Vol. 151 (17) , 14549-14570
MHD Jeffery–Hamel flow of a Buongiorno nanofluid in non-parallel channels
- 2 January 2022
- Published by Taru Publications in Journal of Interdisciplinary Mathematics
- Vol. 25 (1) , 99-108
-polynomial and deficient topological indices of identified graphs
To study the properties such as physical and chemical of compounds, the topological indices are introduced in chemical graph theory. These indices provide qualitative structure activity relationship (QSAR). Degree based topological indices are commonly used invariant in chemical graph theory. However, in this article, a new degree of vertices is introduced, called “deficiency degree”. Further, we have computed five topological indices based on the deficiency degree like “deficient first Zagreb index, deficient generalized Randić index, deficient harmonic index, deficient inverse sum index, deficient augmented Zagreb index” for identified graphs using the M -polynomial of graph.
- 2 January 2022
- Published by Taru Publications in Journal of Interdisciplinary Mathematics
- Vol. 25 (1) , 99-108
-polynomial and deficient topological indices of identified graphs
To study the properties such as physical and chemical of compounds, the topological indices are introduced in chemical graph theory. These indices provide qualitative structure activity relationship (QSAR). Degree based topological indices are commonly used invariant in chemical graph theory. However, in this article, a new degree of vertices is introduced, called “deficiency degree”. Further, we have computed five topological indices based on the deficiency degree like “deficient first Zagreb index, deficient generalized Randić index, deficient harmonic index, deficient inverse sum index, deficient augmented Zagreb index” for identified graphs using the M -polynomial of graph.
- 1 January 2022
- Published by Vijnana Parishad of India in jnanabha
- Vol. 52 (02) , 209-217
DEGREE BASED TOPOLOGICAL INVARIANTS OF CHEMICAL STRUCTURES OF DRUGS USED TO COMBAT OF COVID-19
The novel disease COVID-19 has been spreaded from Wuhan, China in the month of December 2019. As we know, the whole world is suffering from disease badly. COVID-19 affects the human community in different ways but still we are not able to produce a proper medication of COVID-19. Any existing or developed vaccine or drug is not providing great success in curing or handling this virus adequately. Whereas in this tough time, various pharmaceutical companies are trying to develop a proper medicine or vaccine for preventing this virus spread. In the procedure of developing drugs, Pfizer, a well-known bio-pharmaceutical company has developed two molecules PF − 07304814 and an enhancement over this molecule as PF − 00835231, which are used in the treatment of Coronavirus disease 2019 (COVID-19). Second drug PF − 00835231 is a powerful inhibitor of the corona virus family and it can help in avoiding two strain of SARS-CoV-2. It helps in killing of the cell of other coronavirus as well. This article proposes some topological indices of molecular graphs of PF − 00835231 and PF − 07304814 drugs that are based on degree and neighbourhood degree of vertices.
- 1 January 2022
- Published by Vijnana Parishad of India in jnanabha
- Vol. 52 (02) , 209-217
DEGREE BASED TOPOLOGICAL INVARIANTS OF CHEMICAL STRUCTURES OF DRUGS USED TO COMBAT OF COVID-19
The novel disease COVID-19 has been spreaded from Wuhan, China in the month of December 2019. As we know, the whole world is suffering from disease badly. COVID-19 affects the human community in different ways but still we are not able to produce a proper medication of COVID-19. Any existing or developed vaccine or drug is not providing great success in curing or handling this virus adequately. Whereas in this tough time, various pharmaceutical companies are trying to develop a proper medicine or vaccine for preventing this virus spread. In the procedure of developing drugs, Pfizer, a well-known bio-pharmaceutical company has developed two molecules PF − 07304814 and an enhancement over this molecule as PF − 00835231, which are used in the treatment of Coronavirus disease 2019 (COVID-19). Second drug PF − 00835231 is a powerful inhibitor of the corona virus family and it can help in avoiding two strain of SARS-CoV-2. It helps in killing of the cell of other coronavirus as well. This article proposes some topological indices of molecular graphs of PF − 00835231 and PF − 07304814 drugs that are based on degree and neighbourhood degree of vertices.