Hi, I am Sankar Prasad Mondal, My LiveDNA is 91.12292
 
   
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Dr. Sankar Prasad Mondal
 
Highest Degree: PostDoc Fellow in Science from Indian Institute of Engineering Science and Technology, Shibpur, India
 
Institute: National Institute of Technology, India
 
Area of Interest: Physical Science Engineering
  •   Operation Research
  •   Differential Equation
  •   Fuzzy Equation
  •   Science
 
URL: http://livedna.org/91.12292
 
My SELECTED Publications
1:   Mondal, S.P. and T.K. Roy, 2013. Application of First Order Non-Homogeneous Fuzzy Differential Equation. Adv. Fuzzy Sets Syst., 16: 1-29.
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2:   Mondal, S.P. and T.K. Roy, 2013. First Order Linear Homogeneous Fuzzy Ordinary Differential Equation Based on Lagrange Multiplier Method. J. Soft Comput. Appl., 2013: 1-17.
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3:   Mondal, S.P. and T.K. Roy, 2013. First Order Linear Non Homogeneous Ordinary Differential Equation in Fuzzy Environment. Math. Theory Model., 3: 85-95.
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4:   Mondal, S.P. and T.K. Roy, 2013. First order linear homogeneous ordinary differential equation in fuzzy environment based on Laplace transform. J. Fuzzy Set Valued Anal., 2013: 1-18.
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5:   Mondal, S.P. and T.K. Roy, 2013. First order linear non homogeneous ordinary differential equation in fuzzy environment based on Laplace transform. J. Math. Comput. Sci., 3: 1533-1564.
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6:   Mondal, S.P. and T.K. Roy, 2014. First order homogeneous ordinary differential equation with initial value as triangular intuitionistic fuzzy number. J. Uncertainty Math. Sci., 2014: 1-17.
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7:   Mondal, S.P. and T.K. Roy, 2014. Non-linear arithmetic operation on generalized triangular intuitionistic fuzzy numbers. Notes Intuitionistic Fuzzy Sets, 20: 9-19.
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8:   Mondal, S.P. and T.K. Roy, 2015. First Order Non Homogeneous Ordinary Differential Equation with Initial Value as Triangular Intuitionistic Fuzzy Number. J. Uncertain Syst., 9: 274-285.
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9:   Mondal, S.P. and T.K. Roy, 2015. Generalized intuitionistic fuzzy laplace transform and its application in electrical circuit. J. Appl. Eng. Math., 5: 30-45.
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10:   Mondal, S.P. and T.K. Roy, 2015. Second order linear differential equations with generalized trapezoidal intuitionistic Fuzzy boundary value. J. Linear Topol. Algebra, 4: 115-129.
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11:   Mondal, S.P., S. Banerjee and T.K. Roy, 2013. First Order Linear Homogeneous Ordinary Differential Equation in Fuzzy Environment. Int. J. Pure Appl. Sci. Technol., 14: 16-26.
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12:   Mondal, S.P., S. Paul, A. Mahata, P. Bhattacharya and T.K. Roy, 2015. Classical Modeling of HIV Virus Infected Population in Imprecise Environments. Turk. J. Fuzzy Syst., 6: 17-55.
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13:   Mondal, S.P., S. Roy and B. Das, 2016. Numerical Solution of First-Order Linear Differential Equations in Fuzzy Environment by Runge-Kutta-Fehlberg Method and Its Application. Int. J. Differ. Equ., 10.1155/2016/8150497.
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14:   Mondal, S.P., and T.K. Roy, 2015. System of Differential Equation with Initial Value as Triangular Intuitionistic Fuzzy Number and its Application. Int. J. Appl. Comput. Math., 1: 449-474.
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15:   Paul, S., S.P. Mondal and P. Bhattacharya, 2016. Discussion on fuzzy quota harvesting model in fuzzy environment: fuzzy differential equation approach. Model. Earth Syst. Environ., 10.1007/s40808-016-0113-y.
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16:   Paul, S., S.P. Mondal and P. Bhattacharya, 2016. Numerical solution of Lotka Volterra prey predator model by using Runge-Kutta-Fehlberg method and Laplace Adomian decomposition method. Alexandria Eng. J., 55: 613-617.
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