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1
Web-based clustering tool using fuzzy k-mean algorithm / Ahmad Zuladzlan Zulkifly
Published 2019“…All the algorithm for the engine has been developed by using Java script language. …”
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Thesis -
2
Multiple equations model selection algorithm with iterative estimation method
Published 2016“…In particular, an algorithm on model selection for seemingly unrelated regression equations model using iterative feasible generalized least squares estimation method is proposed. …”
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Article -
3
Sure (EM)-Autometrics: An Automated Model Selection Procedure with Expectation Maximization Algorithm Estimation Method (S/O 14925)
Published 2021“…System selection to select all equations in the model simultaneously proved to be more efficient than single equation selection. …”
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Monograph -
4
Numerical algorithm of block method for general second order ODEs using variable step size
Published 2017“…This paper outlines an alternative algorithm for solving general second order ordinary differential equations (ODEs). …”
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5
Numerical algorithm of block method for general second order ODEs using variable step size
Published 2017“…This paper outlines an alternative algorithm for solving general second order ordinary differential equations (ODEs). …”
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6
Attitude and deformation coupled estimation of flexible satellite using low-cost sensors
Published 2022“…This paper presents a novel maiden attempt to simultaneously estimate the attitude and deformation of a flexible satellite using only 2 low-cost attitude sensors namely the sun sensor and magnetometer measurements. …”
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7
Factorization strategies of N = pq and N = pʳq and relation to its decryption exponent bound
Published 2018“…Furthermore, this research work develops four successful cryptanalysis attacks of fac- toring t prime power moduli Ns = prqs by transforming equations esd ksφ (Ns) = 1, esds kφ (Ns) = 1, esd kφ (Ns) = zs and esds kφ (Ns) = zs for s = 1, 2, . . . , t into simultaneous Diophantine problem by using LLL algorithm to get the reduced basis (d, ks) and (ds, k) which can be used to calculate unknown parameters φ (N) and later simultaneously factor (ps, qs) in polynomial time. …”
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Thesis -
8
Parallel block methods for solving higher order ordinary differential equations directly
Published 1999“…The accuracy of the parallel block and 1-point methods is comparable particularly when finer step sizes are used. A new parallel algorithm for solving systems of ODEs using variable step size and order is also developed. …”
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9
Two point predictor corrector block method for solving delay differential equations
Published 2008“…A 2-point variable order variable stepsize block method for the numerical solution of delay differential equations is described. The predictor-corrector formulae using divided difference formulation are implemented to produce two points simultaneously. …”
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10
Solving delay differential equations using modified 2-point block method
Published 2012“…The Newton divided difference interpolation has been used to approximate the delay solutions and the algorithm is implemented in variable step size. …”
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Conference or Workshop Item -
11
Optimal route checking using genetic algorithm for UiTM's bus services / Tengku Salman Fathi Tengku Jaafar
Published 2006“…Although from human logical thinking, the route can be generated easily but the calculation of checking the route whether it is optimal route or not is difficult and will take long time to be implemented. This research study with the development of the Optimal Route Checking Using Genetic Algorithm system should solve this scenario. …”
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Thesis -
12
One-step block methods for solving ordinary and delay differential equations
Published 2011“…This thesis describes the implementation of one step block methods of Runge-Kutta type for solving first order Ordinary Differential Equations (ODEs) and Delay Differential Equations (DDEs). …”
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13
A novel Bezier curve control point search algorithm for autonomous navigation using N-order polynomial search with boundary conditions
Published 2021“…Specific random points will be selected through which the curve should pass through. The algorithm then expands the generalized Bezier curve equations to solve the mathematical problem and eventually, the simultaneous equation will be formed for the control point generation. …”
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Conference or Workshop Item -
14
Two-point predictor-corrector block method for solving delay differential equations
Published 2008“…A 2-point variable order variable stepsize block method for the numerical solution of delay differential equations is described. The predictor-corrector formulae using divided difference formulation are implemented to produce two points simultaneously.This algorithm proves to be reliable, accurate and efficient. …”
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15
Obstacle Avoidance by Steering and Braking with Minimum Total Vehicle Force
Published 2016“…This algorithm realizes optimal control by minimizing the total vehicle force using integrated steering and braking control. …”
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16
Numerical approach for delay volterra integro-differential equation
Published 2022“…The delay integro-differential equation for the Volterra type has been solved by using the two-point multistep block (2PBM) method with constant step-size. …”
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17
Numerical approach for delay Volterra integro-differential equation
Published 2022“…The delay integro-differential equation for the Volterra type has been solved by using the two-point multistep block (2PBM) method with constant step-size. …”
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18
UNIFIED POWER FLOW CONTROLLER AND ITS ROLE IN POWER TRANSMISSION NETWORK
Published 2009“…Simultaneous method are need to be done in which equations of UPFC and the power balance equations of network are combined into one set of non-linear algebraic equations [1,2]. …”
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Final Year Project -
19
Diagonally multistep block method for solving Volterra integro-differential equation with delay
Published 2023“…Volterra integro-differential equation with delay (VIDED) is solved using a diagonally multistep block method (DMB). …”
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20
Increment of insecure RSA private exponent bound through perfect square RSA diophantine parameters cryptanalysis
Published 2022“…This weakness was identified by solving the simultaneous Diophantine approximations using the lattice basis reduction technique. …”
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