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- S. Chakraverty, Hend Dawood, Smita Tapaswini
- 2013

For various scientific and engineering problems, how to deal with variables and parameters of uncertain value is an important issue. Full analysis of the specific errors in measurement, observations, experiments, and applications are vital in dealing with the parameters taken to simplify the problem. Mathematics of Uncertainty Modeling in the Analysis of… (More)

This paper targets to investigate the numerical solution of-th order fuzzy differential equations with fuzzy environment using Homotopy Perturbation Method (HPM). Triangular fuzzy convex normalized sets are used for the fuzzy parameter and variables. Obtained results are compared with the existing solution depicted in term of plots to show the efficiency of… (More)

- Smita Tapaswini, Snehashish Chakraverty
- IJAISC
- 2014

- Smita Tapaswini, Snehashish Chakraverty
- Applied Comp. Int. Soft Computing
- 2013

Theory of fuzzy differential equations is the important new developments to model various science and engineering problems of uncertain nature because this theory represents a natural way to model dynami-cal systems under uncertainty. Since, it is too difficult to obtain the exact solution of fuzzy differential equations so one may need reliable and… (More)

- Smita Tapaswini, Snehashish Chakraverty
- Appl. Soft Comput.
- 2014

- Smita Tapaswini, Snehashish Chakraverty
- Fundam. Inform.
- 2014

- Smita Tapaswini, S Chakraverty
- TheScientificWorldJournal
- 2014

This paper proposes a new technique based on double parametric form of fuzzy numbers to handle the uncertain vibration equation for very large membrane for different particular cases. Uncertainties present in the initial condition and the wave velocity of free vibration are modelled through Gaussian convex normalised fuzzy set. Using the single parametric… (More)

- Smita Tapaswini, Snehashish Chakraverty
- Reliable Computing
- 2014

This paper proposes a new technique to solve n-th order linear uncertain but bounded (interval) differential equations with interval initial conditions using the interval midpoint. First, the interval differential equation is solved in terms of the interval midpoint. This solution is then used to find the solution of the original interval differential… (More)

DECLARATION I hereby certify that the work which is being presented in the thesis entitled " NUMERICAL record of my own work carried out under the supervision of Dr. S. Chakraverty. The matter embodied in this thesis has not been submitted by me for the award of any other degree. Date: (KSHYANA PRABHA BEHERA) This is to certify that the above statement made… (More)

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