| Binet–type formula for the sequence of Tetranacci numbers by alternate methods GS Hathiwala, DV Shah Mathematical Journal of Interdisciplinary Sciences 6 (1), 37-48, 2017 | 41 | 2017 |
| Some tribonacci identities V Shah Devbhadra Mathematics Today 27, 1-9, 2011 | 14 | 2011 |
| Left k-Fibonacci sequence and related identities MP Arvadia, DV Shah Journal Club for Applied Sciences 2 (1), 20-26, 2015 | 5 | 2015 |
| A new class of generalized Lucas sequence MS Shah, DV Shah International Journal of Advanced Research in Engineering, Science and …, 2015 | 5 | 2015 |
| Extended Binet’s formula for the class of generalized Fibonacci sequences DM Diwan, DV Shah VNSGU Journal of Science and Technology 4 (1), 205-210, 2015 | 4 | 2015 |
| Generalized double Fibonomial numbers M Shah, S Devbhadra Ratio Mathematica 40, 163, 2021 | 3 | 2021 |
| Alternateproofs for the infinite number of solutions of pell's equation BM Madni, DV Shah International Journal of Engineering, Science and Mathematics 7 (4), 255-259, 2018 | 3 | 2018 |
| Explicit and recursive formulae for the class of generalized Fibonacci sequence DM Diwan, DV Shah International Journal of Advanced Research in Engineering, Science and …, 2015 | 3 | 2015 |
| Right k-Fibonacci sequence and related identities P Arvadia Mansukh, V Shah Devbhadra International Research Journal of Mathematics, Engineering & IT 2, 25-39, 2015 | 3 | 2015 |
| Some Interesting properties and Extended Binet Formula for the Generalized Lucas Sequence M Diwan Daksha, V Shah Devbhadra International Journal of Innovative Research in Science, Engineering and …, 2015 | 2 | 2015 |
| Golden proportions for the generalized Tribonacci numbers DV Shah, DA Mehta International journal of mathematical education in science and technology 40 …, 2009 | 2 | 2009 |
| Distribution of Pellian Triplets DV Shah MATHEMATICS EDUCATION-INDIA- 36 (2), 71-82, 2002 | 2 | 2002 |
| On the solutions of a Pellian equation U^2-DV^2=k^2 N BMM Devbhadra V. Shah Ratio Mathematica 41, 206 - 222, 2021 | 1* | 2021 |
| Blocks within the period of Lucas sequence RPP Devbhadra V. Shah Ratio Mathematica 41, 71 - 78, 2021 | 1* | 2021 |
| The sequence of trifurcating Fibonacci numbers PAP Devbhadra V. Shah Ratio Mathematica 41, 181 - 196, 2021 | 1* | 2021 |
| Some Identities Involving the Generalized Lucas Numbers MSSMS Shah, DVSDV Shah Mathematical Journal of Interdisciplinary Sciences 9 (1), 11-15, 2020 | 1 | 2020 |
| Roman Fibonomial Numbers MS Shah, DV Shah International Journal of Innovation in Science and Mathematics 6 (5), 160-163, 2018 | 1 | 2018 |
| Golden proportions for the generalized Tetranacci numbers GS Hathiwala, DV Shah International Research Journal of Mathematics, Enigneering and IT 3 (4), 90-101, 2016 | 1 | 2016 |
| Generalized Fibonacci sequence and its properties VR Patel, DV Shah International Journal of Physics and Mathematical Science 4 (2), 118-124, 2014 | 1 | 2014 |
| Some properties and extended Binet’s formula for the class of bifurcating Fibonacci sequence DM Diwan, DV Shah, VR Patel Ratio Mathematica 51, 2024 | | 2024 |
Gautam HathiwalaAssociate Professor, Department of Mathematics, Marwadi University, Rajkot, Gujarat, India在 marwadieducation.edu.in 的电子邮件经过验证
