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Quarter-sweep arithmetic mean iterative algorithm to solve fourth-order parabolic equations
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Conference or Workshop Item -
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Application Of Higher Order Compact Finite Difference Methods To Problems In Fluid Dynamics
Published 2003“…Second, the numerical algorithms are used to solve the quasi-one-dimensional subsonic-supersonic nozzle flow. …”
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Image clustering comparison of two color segmentation techniques
Published 2010“…Finally, the algorithm found, which would solve the image segmentation problem.…”
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Thesis -
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A reliable algorithm of fourth–order boundary value problems using modified variational iteration method
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Working Paper -
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Automatic Number Plate Recognition on android platform: With some Java code excerpts
Published 2016“…On the other hand, the traditional algorithm using template matching only obtained 83.65% recognition rate with 0.97 second processing time. …”
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Book -
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Solving time gap problems through the optimization of detecting stepping stone algorithm
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Book Section -
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Development of seven segment display recognition using TensorFlow on Raspberry Pi
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Proceeding Paper -
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Simulated Kalman Filter algorithms for solving optimization problems
Published 2019“…The algorithms are evaluated using 30 benchmark functions of the CEC2014 benchmark suite, and then applied to solve PCB drill path optimization case study. …”
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Thesis -
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Parallel implementation of complexity reduction approach to fourth order approximation on 2D free space wave propagation.
Published 2008“…In this paper we solve 2D wave propagation problems on a Symmetrical Multiprocessor machine using message-passing interface. …”
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Article -
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Comparison of Some Numerical Methods for Solving Real-Life Nonlinear Equations by Using Python Programming / Annie Gorgey ... [et al.]
Published 2024“…This research evaluates the efficiency and accuracy of some iterative methods for solving scalar nonlinear equations. The study focuses on four types of iterative methods, such as Newton-Raphson, Bisection, Secant, and Algorithm 1, a novel fourth-order and derivative-free root-finding algorithm exhibiting different convergence orders. …”
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An improvement of BFGS by applying n-th section method for solving unconstrained optimization / Nurul Atikah Mohamed Ramli
Published 2019“…Optimization is one of mathematics field that greatly developed when Quasi-newton method was presented to solve the unconstrained optimization problem. An iterative method is used to solve the problem by finding the value of search direction, dk and step size, ak. …”
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Thesis -
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A study on solution of matrix riccati differential equations using ant colony programming and simulink / Mohd Zahurin Mohamed Kamali
Published 2015“…In this thesis, we implement the modified ant colony programming (ACP) algorithm for solving the matrix Riccati differential equation (MRDE). …”
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The study of stemming algorithm on Malay words that begin with alphabets P, Q, Y, and Z from the translated Al-Quran / Suriani Mat
Published 2001“…The performance of a Malay stemming algorithm is tested based on words beginning with letter 'p', 'q', 'y' and 'z', using 5 experiments. …”
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Thesis -
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New Quasi-Newton Equation And Method Via Higher Order Tensor Models
Published 2010“…The new method yields a more efficient algorithm compared to the standard limited memory BFGS with simple bounds (L-BFGS-B) method in the case of solving unconstrained problems. …”
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Rational methods for solving first order ordinary differential equation
Published 2019“…Meanwhile, the second class uses a rational function with the numerator of degree one, as the degree of its denominator increases. …”
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Enhanced variational iteration method using adomian polynomials for solving the chaotic lorenz system
Published 2023“…Such a fusion could enhance the performance of calculations and may also overcome certain drawbacks of each used individually. This paper focuses on solving the chaotic Lorenz system, a three-dimensional system of ordinary differential equations with quadratic nonlinearities, using a newly designed hybrid algorithm merging multistage variational iteration method with Adomian polynomials. …”
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