COC of proposed method (2) for the numerical solution of Blasius equation. by Salima Kouser (21416698)

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Dynamics of proposed method when a parabola and circle intersect, the number of iterations are ten and tolerance is 0.01. by Salima Kouser (21416698)

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Derivative of numerical solution of Blasius equation. by Salima Kouser (21416698)

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Derivative of numerical solution of nano-particles in fluid. by Salima Kouser (21416698)

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COC of proposed method (2) for the numerical approximation of Falkner-Skan equation (β =4 /3). by Salima Kouser (21416698)

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Derivative of numerical solution of Lane-Emden equation for n = 2. by Salima Kouser (21416698)

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Numerical solution of Falkner-Skan equation for β =4 /3. by Salima Kouser (21416698)

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Dynamics of proposed method when a circle and circle intersect, the number of iterations are ten and tolerance is 0.01. by Salima Kouser (21416698)

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Derivative of numerical solution of Falkner-Skan equation for β =4 /3. by Salima Kouser (21416698)

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Numerical solution of nano-particles in fluid. by Salima Kouser (21416698)

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Dynamics of proposed method when a line and circle intersect, the number of iterations are ten and tolerance is 0.01. by Salima Kouser (21416698)

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Numerical solution of natural convection (Pr = 1). by Salima Kouser (21416698)

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Numerical solution of Blasius equation. by Salima Kouser (21416698)

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Comparison of methods on the datasets described in previous sections. by Dillion M. Fox (4043159)

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Fig 2 - by Dillion M. Fox (4043159)

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Replica Exchange Monte Carlo (REMC) and Quantum Computing algorithms were tested on systems containing more than 45 stems, which exceeds the practical limit of what can be solved w... by Dillion M. Fox (4043159)

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Fig 1 - by Dillion M. Fox (4043159)

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Geometric interpretation and data visualisation equivalent describing the DI algorithmic pipeline. by Borjan Milinkovic (21349908)

Progress toward national and global TB targets for (a) TB mortality and (b) new TB infections in the 15–64 age group, under 2015 and optimised allocations of national TB spending.... by Lara Goscé (11485929)

PyNoetic’s classification module supports a range of popular and widely used ML classification models with just a single line of function call. by Gursimran Singh (575288)

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