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Smita Pal (Sarkar)

Academic Qualifications


  • Ph.D, Jadavpur University.
  • M.Sc.(Applied Mathematics, University of Calcutta).
  • B.Sc. (Mathematics, University of Calcutta).

Research Statement


Solid Mechanics, Mathematical Theory of Elasticity, Thermoelasticity

Latest Publications


  • 1 S. Biswas, S. Moi and S. Pal Sarkar, Numerical integration of neutrosophic valued function by Gaussian quadrature methods, Arabian Journal of Mathematics, 2022
  • 2 S. Mandal and S. Pal (Sarkar), Solution of a Two Dimensional Thermoelastic Problem Due to an Exponentially Distributed Temperature at the Boundary in Presence of a Moving Heat Source, International Journal of Applied and Computational Mathematics, 2022
  • 3 S. Moi, S. Biswas, and S. Pal Sarkar, A New Collocation Method for Fuzzy Singular Integro-Differential Equations, International Journal of Applied and Computational Mathematics, 2022
  • 4 S. Moi, S. Biswas, and S, Pal Sarkar, An efficient method for solving neutrosophic Fredholm integral equations of second kind, Granular Computing, 2022
  • 5 S. Mandal, S. Pal (Sarkar) and T.K. Roy, An interval parametric approach for the solution of one dimensional generalized thermoelastic problem, 14(1), 67-76, Journal of Solid Mechanics, 2022
  • 6 S. Biswas, S. Moi and S. Pal Sarkar, Numerical solution of fuzzy Fredholm integro-differential equations by polynomial collocation method, 40.7, 1-33, Computational and Applied Mathematics, 2021
  • 7 S. Biswas, S. Moi and S. Pal Sarkar, Neutrosophic Riemann integration and its properties, 25.22, 13987-13999, Soft Computing, 2021
  • 8 S. Biswas, S. Moi and S.Pal(Sarkar), Study of interval type-2 fuzzy singular integro-differential equation by using collocation method in weighted space, New Mathematics and Natural Computation, 2021
  • 9 S. Mandal, M. Middya and S. Pal (Sarkar), Two temperature generalized thermoelasticity involving memory-dependent derivative under fuzzy environment, Waves in Random and Complex Media, 2021
  • 10 S. Mandal and S. Pal (Sarkar), On piezoelectric effect based on Green-Lindsay theory of thermoelasticity, Waves in Random and Complex Media, 2021
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    Research Areas


    • Solid Mechanics, Mathematical Theory of Elasticity , Thermoelasticity

    Publications


    1 S. Biswas, S. Moi and S. Pal Sarkar, Numerical integration of neutrosophic valued function by Gaussian quadrature methods, Arabian Journal of Mathematics, 2022 2 S. Mandal and S. Pal (Sarkar), Solution of a Two Dimensional Thermoelastic Problem Due to an Exponentially Distributed Temperature at the Boundary in Presence of a Moving Heat Source, International Journal of Applied and Computational Mathematics, 2022 3 S. Moi, S. Biswas, and S. Pal Sarkar, A New Collocation Method for Fuzzy Singular Integro-Differential Equations, International Journal of Applied and Computational Mathematics, 2022 4 S. Moi, S. Biswas, and S, Pal Sarkar, An efficient method for solving neutrosophic Fredholm integral equations of second kind, Granular Computing, 2022 5 S. Mandal, S. Pal (Sarkar) and T.K. Roy, An interval parametric approach for the solution of one dimensional generalized thermoelastic problem, 14(1), 67-76, Journal of Solid Mechanics, 2022 6 S. Biswas, S. Moi and S. Pal Sarkar, Numerical solution of fuzzy Fredholm integro-differential equations by polynomial collocation method, 40.7, 1-33, Computational and Applied Mathematics, 2021 7 S. Biswas, S. Moi and S. Pal Sarkar, Neutrosophic Riemann integration and its properties, 25.22, 13987-13999, Soft Computing, 2021 8 S. Biswas, S. Moi and S.Pal(Sarkar), Study of interval type-2 fuzzy singular integro-differential equation by using collocation method in weighted space, New Mathematics and Natural Computation, 2021 9 S. Mandal, M. Middya and S. Pal (Sarkar), Two temperature generalized thermoelasticity involving memory-dependent derivative under fuzzy environment, Waves in Random and Complex Media, 2021 10 S. Mandal and S. Pal (Sarkar), On piezoelectric effect based on Green-Lindsay theory of thermoelasticity, Waves in Random and Complex Media, 2021 11 B. Singh, S. Pal (Sarkar) and K. Barman, Modeling of memory dependent derivative under three phase lag in generalised thermo-viscoelasticity, International Journal of Applied and Computational Mathematics, 2021 12 B. Singh and S. Pal (Sarkar), State-space approach on two-temperature three-phase-lag thermoelastic infinite medium with a spherical cavity due to memory dependent derivative, Archive of Applied Mechanics, 2021 13 S. Moi, S. Biswas & S. Pal(Sarkar), Second-order neutrosophic boundary-value problem, Complex & Intelligent Systems, 2021 14 B. Singh and S.Pal (Sarkar), Magneto-thermoelastic interaction in transversely isotropic medium with memory dependent derivative under three theories, Waves in Random and Complex Media, 2020 15 B. Singh and S. Pal (Sarkar), Magneto thermoelastic interaction with memory response due to laser pulse under Green Nagdhi theory in an orthotropic medium, Mechanics Based Design of Structures and Machines, 2020
  • 16 B. Singh, I. Sarkar & S. Pal (Sarkar), Temperature-rate dependent thermoelasticity theory with memory dependent derivative: Energy, Uniqueness theorems and Variational Principle, 142(10), 102103 (05 pages), ASME Journal of Heat Transfer, 2020
  • 17 B. Singh, S. Pal (Sarkar) & K. Barman, Eigenfunction Approach to Generalized Thermo-Viscoelasticity with Memory Dependent Derivative Due to Three Phase Lag Heat Transfer, 43(09), 1100-1119, Journal of Thermal Stresses, 2020
  • 18 B. Singh, S. Pal (Sarkar) & K. Barman, Memory dependent derivative under generalized three phase-lag thermoelasticity model with a heat source, 16(6), 1337-1356, Multidiscipline Modelling in Materials and Structures, 2020
  • 19 S. Mandal , S. Pal(Sarkar) and T. K. Roy, An investigation on two temperature Dual-Phase-Lag model of thermoelasticity under fuzzy environment, 05(06), Article no. 166, International Journal of Applied and Computational Mathematics, 2019
  • 20 B. Singh, S. Pal (Sarkar) & K. Barman, Thermoelastic interaction in the semi-infinite solid medium due to three-phase-lag effect involving memory-dependent derivative, 42 (7), 874-889, Journal of Thermal Stresses, 2019
  • 21 B. Singh & S. Pal (Sarkar), Thermal shock behaviour on generalized thermoelastic semi-infinite medium with moving heat source under Green Naghdi-III model, 5 (3), 79 - 89, Mathematical Models in Engineering, 2019
  • 22 A. Lahiri, S. Sarkar & B. Das, Thermal Stresses in an Isotropic Elastic Slab Due to Prescribed Surface Temperature, 3 (10), 451 – 467, Adv. Theor. Appl. Mech., 2010
  • 23 N. C. Das, A. Lahiri & S. Sarkar, Eigenvalue Approach to Three Dimensional Coupled Thermoelasticity in a Rotating Transversely Isotropic Medium, 25 (3), 237 – 257, Tamsui Oxford Journal of Mathematical Sciences, 2009
  • 24 A. Lahiri, N. C. Das, S. Sarkar & M. Das, Matrix Method of Solution of Coupled Differential Equations and Its Application in Generalized Thermoelasticity, 101 (6), 571 - 590, Bulletin of the Calcutta Mathematical Society, 2009
  • 25 Das, N. C.;Lahiri, A.;Sarkar, S.;Basu, S., Reflection of generalized thermoelastic waves from isothermal and insulated boundaries of a half space, 56, 2795 - 2805, Computers and Mathematics with Applications, 2008
  • 26 N.C.Das, A.Lahiri & S.Sarkar, Eigenvalue Approach to Generalized Thermoelasticity with Temperature Dependent Modulus of Elasticity in Transversely Isotropic Elastic Medium, 100 (4), 411 – 426, Bulletin of the Calcutta Mathematical Society, 2008
  • 1 A. Lahiri & S. Sarkar, Eigenvalue Approach to the Solution of Generalized Thermoelastic Interactions in an Infinite Body with Cylindrical Cavity, 3 (1), 24 - 33, IMHOTEP – African Journal of Pure & Applied Mathematics. Imhotep Mathematical Proceedings, 2016
  • 2 Lahiri, A.; Das, B.; Sarkar, S., Eigenvalue approach to thermoelastic interactions in an unbounded body with a spherical cavity, 3, 1881-1886, WCE 2010 - World Congress on Engineering 2010, 2010
  • 3 N. C. Das, S. Sarkar & R. Mitra, Asymptotic Limits of The Frequency of Vibrations of a Generalized Thermoelastic Infinite Plate, 77 - 89, Springer proceedings in physics 126 - Vibration Problems ICOVP 2007, 2007
  • 1 S. Moi, S. Biswas, and S. Pal(Sarkar), Neutrosophic Operational Research: Methods and Applications [Chapter-Neutrosophic linear differential equation with a new concept of neutrosophic derivative], Springer Nature, 2020
  • Patents


    # Patents Year

    Research Groups


    Saroj Mandal
    Ph. D.
    srj86mail@gmail.com

    Biswajit Singh
    Ph. D.
    biswajit.rs2017@math.iiests.ac.in

    Sandip Moi
    Ph. D.
    sandipgustia@gmail.com

    Aktar Seikh
    Ph. D.
    aktarsk12345@gmail.com

    Subhdip Karmakar
    Ph. D.
    subhadipkarmakar127@gmail.com

    Created: 23 November 2019