Adams Bash forth numerical method example using simple steps
In this video explained Adams Bash forth numerical method example using simple steps. This example is first order and first degree differential equation. In this method using predictor and corrector formula. Adams-Bashforth method is a family of numerical methods used to solve ordinary differential equations (ODEs). It is a multi-step method that uses a combination of extrapolation and polynomial approximation to predict the solution at each time step. The key idea behind Adams-Bashforth methods is to use information about the solution at previous time steps to estimate the solution at the next time step. The method uses a polynomial approximation of the solution based on the values of the solution at previous time steps. The degree of the polynomial used for the approximation depends on the number of previous time steps used in the calculation. Adams-Bashforth methods are explicit methods, meaning that the solution at each time step is calculated directly based on the values at previous time steps, without the need to solve an implicit equation. These methods are widely used in scientific and engineering applications where the solution of ODEs is required
LAPLACE TRANSFORM
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Fourier Transforms,Z-transform
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Fourier Series
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Calculus of Variation & Numerical Methods
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Numerical Methods ODE's
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COMPLEX NUMBER: 18MATDIP31
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Differential Calculus:18MATDIP31
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Ordinary differential equation 18MATDIP31 & 17MATDIP31
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Integral Calculus 18MATDIP31 & 17MATDIP31
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Vector differentiation 18MATDIP31 & 17MATDIP31
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Differential Calculus & Partial Differential 18MATDIP31 & 17MATDIP31
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Joint Probability & Sampling Theory: 18MAT41 & 17MAT41
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Probability Distributions: 18MAT41 & 17MAT41
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18MATDIP41 Numerical Methods
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