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Tamal Pramanick

Observed names: Pramanick, Tamal, T. Pramanick
ORCID: 0000-0001-8577-0431
Observed ORCID: 0000-0001-8577-0431
OpenAlex ID: A5085949590
A Hybrid High-Order Method for Quasilinear Elliptic Problems of Nonmonotone Type
2022 · Thirupathi Gudi, Gouranga Mallik, et al. · SIAM Journal on Numerical Analysis · 8
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Error estimates for two-scale composite finite element approximations of parabolic equations with measure data in time for convex and nonconvex polygonal domains
2019 · Tamal Pramanick, Rajen Kumar Sinha · Applied Numerical Mathematics · 7
Two-scale composite finite element method for parabolic problems with smooth and nonsmooth initial data
2017 · Tamal Pramanick, Rajen Kumar Sinha · Journal of Applied Mathematics and Computing · 5
Composite Finite Element Approximation for Parabolic Problems in Nonconvex Polygonal Domains
2019 · Tamal Pramanick, Rajen Kumar Sinha · Computational Methods in Applied Mathematics · 4
Composite finite element approximation for nonlinear parabolic problems in nonconvex polygonal domains
2018 · Tamal Pramanick, Rajen Kumar Sinha · Numerical Methods for Partial Differential Equations · 4
Application of a finite element method variant in nonconvex domains to parabolic problems
2024 · Anjaly Anand, Tamal Pramanick, et al. · Finite Elements in Analysis and Design · 3
Adaptation of the composite finite element framework for semilinear parabolic problems
2024 · Anjaly Anand, Tamal Pramanick · Journal of Numerical Analysis and Approximation Theory · 2
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Efficient Numerical Evaluation of Triple Integral Using the Euler's Method and Richardson's Extrapolation
2026 · Shubhangini Gupta, Prashant Sharma, et al. · International Journal for Numerical Methods in Engineering
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Application of the Composite Finite Element Framework for Evolution Equation with Nonsmooth Kernel in Smooth Domain
2025 · Anjaly Anand, Tamal Pramanick · International Journal of Computational Methods
A Biologically Motivated Finite Difference Approach for Simulating Singularly Perturbed Vertical Motion in Human Gait
2025 · Gupta, Shubhangini, Banerjee, Sourav, et al. · arXiv (Cornell University)
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Application of the Composite Finite Element Framework for Evolution Equation
2025 · Anjaly Anand, Tamal Pramanick · Springer proceedings in mathematics & statistics
Error Estimates for Two-Scale Composite Finite Element Approximations of Nonlinear Parabolic Equations
2021 · Tamal Pramanick · Journal of Computational Mathematics
Error Estimates for Finite Element Approximations of Nonlinear Parabolic Problems in Nonconvex Polygonal Domains
2020 · T. Pramanick, S. Mahata · Advances in Mathematics Scientific Journal
Two-scale composite finite element method for parabolic problems in convex and nonconvex polygonal domains
2019 · Tamal Pramanick
Works count: 14
Citation count: 33
H-index: 4
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