Dr. Teh Yuan Ying  

Quantitative Sciences,
UUM College of Arts and Sciences,
Universiti Utara Malaysia.
My research interests are in the area of audit and corporate governance.

yuanying@uum.edu.my 04-9286346 Name in APA format : Teh, Y. Y.

ACADEMIC QUALIFICATION

1 2011, PhD Mathematics, UTM, Universiti Teknologi Malaysia
2 2006, Masters Science (Mathematics), UTM, Universiti Teknologi Malaysia
3 2004, Bachelor Degree Science and Computer with Education (Mathemat, UTM, Universiti Teknologi Malaysia

AWARDS & RECOGNITIONS

1 No. pendafatran MyIPO: LY2018003023, Perbadanan Harta Intelek Malaysia, 2018, Kebangsaan
2 Pingat Emas untuk Sintok International Games & Gamification, Pusat Inovasi dan Pengkomersilan (ICC), UUM, 2018, Antarabangsa
3 No. pendafatran MyIPO: AR2017003021, Universiti Utara Malaysia, Perbadanan Harta Intelek Malaysia, 2017, Kebangsaan
4 Pingat Perak untuk PECIPTA 2017, Kementerian Pendidikan Tinggi Malaysia, 2017, Antarabangsa
5 Pingat Emas untuk 1st International Malaysia-Indonesia-Thailand Symposium on Innovation and Creativi, Research and Innovation Unit, Division of Research, Industry, Community, Alumni and Entrepreneurship, 2017, Antarabangsa
6 Pingat Emas untuk Pertandingan Inovasi Pengajaran (PIP2017) Peringkat Kebangsaan, Pusat Pengajaran Pembelajaran Universiti (UTLC), UUM, 2017, Kebangsaan
7 No. pendaftaran MyIPO: LY2016002926, Universiti Utara Malaysia, Perbadanan Harta Intelek Malaysia, 2016, Kebangsaan
8 Anugerah PERSAMA 2012, Kategori Makalah Ilmiah, Hadiah Saguhati, PERSATUAN SAINS MATEMATIK MALAYSIA (PERSAMA), 2012, Kebangsaan
9 Anugerah PERSAMA 2010, Kategori Makalah Ilmiah, Hadiah Saguhati, PERSATUAN SAINS MATEMATIK MALAYSIA (PERSAMA), 2010, Kebangsaan

OVERVIEW

I am currently an academician working in the field of numerical methods for ordinary differential equations at the Department of Mathematics and Statistics, School of Quantitative Sciences, Universiti Utara Malaysia (UUM). I have been teaching several mathematics subjects such as managerial mathematics, calculus, differential equations and mathematical modelling at UUM. Besides teaching, I am attempting to stay active in my research. My researches are focused on unconventional numerical methods for first order initial value problems, such as numerical methods based on rational function, exponential function or trigonometric function. However, I am looking forward to work in other areas which involved computational mathematics, such as fluid mechanics and financial mathematics. To date, I have supervised a few undergraduate students who undergo industrial training and co-supervised a PhD student and a MSc student. Currently, I am receiveing two university research grants, all working in the field of numerical methods for ordinary differential equations.

RESEARCH AREA

Numerical Analysis
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AREA OF EXPERTISE

Computational Mathematics

ARTICLE IN ACADEMIC JOURNAL

1 Teh, Y. Y. (2009). Numerical Conformal Mapping via a Fredholm Integral Equation using Fourier Method. Malaysian Journal of Mathematical Sciences. 3(1), 83 - 93.
2 Teh, Y. Y., Omar, Z., & Mansor, K.H. (2014). Modified Exponential-rational Methods for the Numerical Solution of First Order Initial Value Problems. SAINS MALAYSIANA . 43(12), 1951 - 1959.
3 Teh, Y. Y. (2015). Implicit 7-stage Tenth Order Runge-Kutta Methods Based on Gauss-Kronrod-Lobatto Quadrature Formula. MATEMATIKA. 31(1), 93 - 109.
4 Teh, Y. Y. (2009). Temperature Behavior Visualization on Rubber Material Involving Phase Change Simulation. Malaysian Journal of Fundamental and Applied Sciences (formerly known as Journal of Fundamental Sciences). 5(1), 55 - 62.
5 Teh, Y. Y. (2009). A New Non-linear Multistep Method Based on Centroidal Mean in Solving Initial Value Problems. MATEMATIKA. 25(2), 167 - 176.
6 Teh, Y. Y. (2010). A New Class of 2-step Rational Multistep Methods. Jurnal KALAM (Journal Original Manuscripts Authored by Mathematicians). 3(2), 26 - 39.
7 Teh, Y. Y. (2011). A New Class of Rational Multistep Methods for the Numerical Solution of First Order Initial Value Problems. MATEMATIKA. 27(1), 59 - 78.
8 Teh, Y. Y., & Saaban, A. (2015). New Fourth Order Quartic Spline Method for Solving Second Order Boundary Value Problems. MATEMATIKA. 31(2), 149 - 157.
9 Teh, Y. Y., & Saaban, A. (2016). Quintic Spline Method for Solving Linear and Nonlinear Boundary Value Problems. SAINS MALAYSIANA . 45(6), 1007 - 1012.
10 Teh, Y. Y., Omar, Z., & Mansor, K.H. (2016). Rational Block Method for the Numerical Solution of First Order Initial Value Problem I: Concepts and Ideas. Global Journal of Pure and Applied Mathematics . 12(4), 3787 - 3808.
11 Teh, Y. Y., Omar, Z., & Mansor, K.H. (2016). Rational Block Method for the Numerical Solution of First Order Initial Value Problem II: A-Stability and L-Stability. Global Journal of Pure and Applied Mathematics . 12(4), 3809 - 3829.
12 Teh, Y. Y. (2013). One-Step Exponential-Rational Methods for the Numerical Solution of First Order Initial Value Problems. SAINS MALAYSIANA . 42(6), 845 - 853.
13 Teh, Y. Y. (2013). A New Class of Rational Multistep Methods for Solving Initial Value Problem. Malaysian Journal of Mathematical Sciences. 7(1), 31 - 57.
14 Teh, Y. Y. (2013). Numerical Solution of First Order Initial Value Problem Using 5-Stage Eighth Order Gauss-Kronrod Method. world applied sciences journal. 21(7), 1017 - 1024.
15 Teh, Y. Y. (2013). Two Classes of Implicit Runge-Kutta Methods Based on Gauss-Kronrod-Radau Quadrature Formulae. Menemui Matematik (Discovering Mathematics). 35(2), 1 - 14.

PAPERS IN CONFERENCE PROCEEDING

1 Teh, Y. Y., Omar, Z., & Mansor, K.H. (2014). An A-stable Explicit Rational Block Method for the Numerical Solution of Initial Value Problem. Proceedings of the International Conference on the Analysis and Mathematical Applications in Engineering and Science. 1(), 233 - 241.
2 Teh, Y. Y., & Saaban, A. (2014). Algorithm for the Solution of Bratu-Type Equation Based on Quintic Spline Method. The 1st Innovation and Analytics Conference and Exhibition. 1(), 20 - 25.
3 Teh, Y. Y., Omar, Z., & Mansor, K.H. (2014). Block Multistep Methods Based on Rational Approximants. Proceeding of The 3rd International Conference on Mathematical Sciences. 1602(), 15 - 21.
4 Teh, Y. Y. (2014). An Explicit Two-step Rational Method for the Numerical Solution of First Order Initial Value Problem. Conference: Proceedings of the 21st National Symposium on Mathematical Sciences (SKSM21). 1605(), 96 - 100.
5 Teh, Y. Y. (2008). Solving Delay Differential Equations using 3-stage Fourth Order Non-linear Runge-Kutta Method. Proceeding of Simposium Kebangsaan Sains Matematik Ke 16 Jilid 1: Matematik Gunaan. (), 309 - 315.
6 Teh, Y. Y. (2008). Numerical Solution of Delay Differential Equations using Non-linear Runge-Kutta Methods Based on Various Means. Prosiding Seminar Kebangsaan Aplikasi Sains dan Matematik 2008. (), 157 - 167.
7 Teh, Y. Y. (2009). Numerical Comparison of Some Explicit One-step Rational Methods in Solving Initial Value Problems. Proceeding of the 5th Asian Mathematical Conference. (), 197 - 204.
8 Teh, Y. Y. (2011). Numerical Solution of First Order Initial Value Problem Using 4-stage Sixth Order Gauss-Kronrod-Radau I Method. Proceeding of the International Seminar on the Application of Science and Mathematics. (), 421 - 428.
9 Teh, Y. Y. (2011). Numerical Solution of First Order Initial Value Problem Using 5-stage Eighth Order Gauss-Kronrod Method. Prosiding Simposium Kebangsaan Sains Matematik Ke 19. (), 244 - 251.
10 Teh, Y. Y. (2015). Numerical Solution of Second Order Boundary Value Problem using Rational Method. AIP Proceeding of 22nd National Symposium on Mathematical Sciences. 1682(), 00 - 00.
11 Teh, Y. Y., & Saaban, A. (2015). Numerical Solution of First Order Initial Value Problem using Quartic Spline Method. Proceedings of the 2nd Innovation and Analytics Conference & Exhibition. 1691(), 00 - 00.
12 Teh, Y. Y., & Saaban, A. (2015). Numerical solution of first order initial value problem using quartic spline method. Proceedings of the 2nd Innovation and Analytics Conference & Exhibition. 1691(40001), 1 - 4.
13 Mohd Radzi, S.H., Teh, Y. Y., & Zainol Abidin, M.Z. (2017). A Board Game Architecture for Soft Skills Development. The 1st International Malaysia-Indonesia-Thailand Symposium on Innovation and Creativity (iMIT SIC 2017) e-Book iMIT SIC . 3(), 867 - 873.
14 Teh, Y. Y. (2012). Numerical Solution of First Order Initial Value Problem using 4-stage Sixth Order Gauss-Kronrod-Radau IIA Method. Proceeding of Simposium Kebangsaan Sains Matematik Ke-20. 1522(), 176 - 182.
15 Teh, Y. Y. (2012). Numerical Solution of First Order Initial Value Problem using 7-stage Tenth Order Gauss-Kronrod-Lobatto IIIA Method. Proceeding of Simposium Kebangsaan Sains Matematik Ke-20. 1522(), 183 - 191.

BOOKS

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CHAPTER IN BOOKS

1
Teh, Y. Y. (2008). High-order explicit one-step rational methods in solving initial value problems, Advances in Computational and Numerical Simulations (pp. 1 - 38 ), Skudai, Johor Darul Ta'zim, Malaysia:Penerbit Universiti Teknologi Malaysia

PAST & CURRENT RESEARCHS

1 SOLUTIONS OF NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS VIA A GENERALIZED FIXED POINT METHOD AND HOMOTOPY ANALYSIS METHOD (2018), Leader, KPT
2 BOARD GAME KOPERATIF: THE HOTEL MANAGEMENT GAME (2015), Leader, KPT
3 Rational Block Multistep Methods For Numerical Solutions Of The First Order Initial Value Problems (2012), Leader, UNIVERSITI
4 Boundary Layer Flow At A Stagnation-Point Towards Shrinking Surface With Suction (2012), Member, KPT
5 New Rational Methods For The Numerical Solution Of First Order Initial Value Problem (2012), Leader, UNIVERSITI
6 THEORETICAL INVESTIGATIONS AND NUMERICAL APPLICATIONS OF ONE-STEP RATIONAL METHODS IN SOLVING FIRST (2011), Leader, UNIVERSITI

UNDERGRADUATE

NoCourse CodeCourse Name
1 SQQM1043CALCULUS I
2 SQQM2034CALCULUS II
3 SQQM1023MANAGERIAL MATHEMATICS
4 SQQM2043CALCULUS II
5 SQMX4908PRACTICUM
6 SQMX3908PRACTICUM
7 SQQM2033INTERMEDIATE CALCULUS
8 SQQM3034MULTIVARIATE CALCULUS
9 SQQM2053DIFFERENTIAL EQUATIONS
10 SQQM3023MATHEMATICAL MODELING
11 EEP2032LIVING IN THE MULTI-CULTURAL SOCIETY

POSTGRADUATE

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NOTES

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