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Integrated First Degree

B.E.(Chemical)
B.E.(Civil)
B.E.(Computer Science)
B.E.(Electrical and Electronics)
B.E. (Electronics and Computer )
B.E.(Electronics and Communication)
B.E.(Electronics and Instrumentation)
B.E.(Manufacturing Engineering)
B.E.(Mechanical)
B.Pharm.(Pharmacy)
M.Sc.(Biological Sciences)
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M.Sc.(Chemistry)
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M.E. (Mechanical with specialization in Thermal Engineering)
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M.E.(Biotechnology)
M.E.(Chemical)
M.E.(Civil with specialization in Infrastructure Engineering and Management)
M.E.(Civil with specialization in Structural Engineering)
M.E.(Civil with specialization in Transportation Engineering)
M.E.(Computer Science)
M.E.(Design Engineering)
M.E.(Embedded Systems)
M.E.(Manufacturing Systems Engineering)
M.E.(Mechanical)
M.E. Environmental engineering
M.E.(Microelectronics)
M.E.(Sanitation Science, Technology and Management)
M.E.(Software Systems)
M.Pharm.(Pharmaceutical Chemistry)
M.Pharm.(Pharmaceutics)
M.Pharm.(Pharmacology)
M.Pharm.(Pharmacy)
M.Sc. General Studies – Communication and Media Studies Stream
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MBA(Master of Business Administration In Business Analytics)

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Prof. K. Bhargav Kumar

Assistant Professor,
Department of Mathematics

Conservation laws, Controllability, Mathematical Biology, Numerical methods to PDEs, Partial Differential Equations (PDEs), Population Dynamics
Birla Institute of Technology & Science, Pilani
Hyderabad Campus
Jawahar Nagar, Kapra Mandal
Dist.-Medchal-500 078
Telangana, India
bhargav@hyderabad.bits-pilani.ac.in
+91 40 66303732

Publications

  1. B.K.Kakumani, S.P.Yadav; On the Blow-Up Result for a Viscoelastic Plate Equation with Nonlinear Frictional Damping, Mathematical Notes, Vol. 118 (3), pp. 556–563, 2025.
  2. S.P.Yadav, B.K.Kakumani; Existence and blow-up for a viscoelastic plate equation with nonlinear damping and logarithmic nonlinearity, Journal of Mathematical Sciences, Oct. 2025. DOI:  https://doi.org/10.1007/s10958-025-08037-z
  3. B.K.Kakumani, S.P.Yadav; Global Existence for a viscoelastic plate equation with logarithmic nonlinearity, June 2025 (Accepted).
  4. B.K.Kakumani, S.P.Yadav; Global existence and asymptotic behaviour for a viscoelastic plate equation with nonlinear damping and logarithmic nonlinearity, Applicable Analysis, August 2023. DOI: 10.3233/ASY-231859
  5. B. K. Kakumani & S.K. Tumuluri; A convergent numerical scheme to a McKendrick–von Foerster equation with diffusion, International Journal of Computer Mathematics, February 2023. DOI: 10.1080/00207160.2023.2186154
  6. B.K.Kakumani, S.P.Yadav; Decay estimate in a viscoelastic plate equation with past history, nonlinear damping, and logarithmic nonlinearity, Boundary Value Problems, 2022, 95(2022). DOI: https://doi.org/10.1186/s13661-022-01674-2
  7. B.K.Kakumani; Optimal control of nonlinear renewal equation, International Journal of Control; Volume 3; 570-578; 2019. DOI:10.1080/00207179.2019.1600032.
  8. Philippe Michel and B.K.Kakumani; GRE methods for nonlinear model of evolution equation and limited ressource environment, Discrete and Continuous Dynamical Systems - Series B; Volume 24 Issue 12; 6653-6673; 2019. DOI:10.3934/dcdsb.2019161.
  9. B.K.Kakumani and S.K.Tumuluri; A numerical scheme to the McKendrickvon Foerster equation with diffusion in age, Numerical methods for partial differential equation, Volume 34 issue 6, 2018, pp 2113 – 2128. 
  10. B.K.Kakumani and S.K.Tumuluri; Asymptotic behavior of the solution of a diffusion equation with nonlocal boundary conditions, Discrete and Continuous Dynamical Systems – Series B, Volume 22 Issue 2, 2017, pp 407 – 419.
  11. B.K.Kakumani and S.K.Tumuluri; On a nonlinear renewal equation with Diffusion, Mathematical Methods in the Applied Sciences, Volume 39 Issue 4, 2016, pp 697 – 708. 
  12. B.K.Kakumani and S.K.Tumuluri; Extinction and blow-up phenomena in a nonlinear gender structured population model, Nonlinear Analysis: Real World Applications, Volume 28, 2016, pp 290 – 299.
  13. B.K.Kakumani and S.K.Tumuluri; Exact Solutions of Certain Class of Porous Medium Equations using Variational Iteration Method, Pacific Journal of Applied Mathematics, Volume 4 Issue 4, 2012, pp 219–224. 

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