BM
Brij Mohan
Also known as: Mohan B.
University of Delhi, Hansraj College, University of Delhi, Keshav Mahavidyalaya, University of Delhi, Indian Institute of Technology Delhi, University of Delhi, Kalindi College
About
I am working as an Assist. Prof. in the department of Mathematics, Hansraj College, University of Delhi, New Delhi, India.
Employment
-
University of Delhi, Hansraj College Assistant Prof2013 - Present
-
University of Delhi, Keshav Mahavidyalaya Assistant Prof2011 - 2013
-
University of Delhi, Kalindi College Assistant Prof.2009 - 2011
Education
-
University of Delhi Ph.D.2022 - 2025
-
Indian Institute of Technology Delhi M.Tech.2007 - 2009
-
Chaudhary Charan Singh University M.Sc.2004 - 2006
-
Chaudhary Charan Singh University B.Sc.2001 - 2004
Projects & Funding
Projects & funding information is unavailable.
Publications (21)
- Structural analysis of multi-dimensional pulse propagation of the KP-Boussinesq model in optical fibers Save
- Investigation of Pfaffian, Grammian, Wronskian and Solitons to a Painlevé integrable higher-dimensional generalized KdV-type model Save
- Generalized multi-soliton structures of the (3+1)-dimensional KP–Boussinesq equation via a new symbolic technique Save
- On investigation of kink-solitons and rogue waves to a new integrable (3+1)-dimensional KdV-type generalized equation in nonlinear sciences Save
- Painlevé analysis, restricted bright-dark N-solitons, and N-rogue waves of a (4+1)-dimensional variable-coefficient generalized KP equation in nonlinear sciences Save
- Generalization and analytic exploration of soliton solutions for nonlinear evolution equations via a novel symbolic approach in fluids and nonlinear sciences Save
- Rogue-wave structures for a generalized (3+1)-dimensional nonlinear wave equation in liquid with gas bubbles Save
- Bilinearization and new center-controlled N-rogue solutions to a (3+1)-dimensional generalized KdV-type equation in plasmas via direct symbolic approach Save
- Higher-order rogue waves and dispersive solitons of a novel P-type (3+1)-D evolution equation in soliton theory and nonlinear waves Save
- Newly formed center-controlled rouge wave and lump solutions of a generalized (3+1)-dimensional KdV-BBM equation via symbolic computation approach Save