مختصر السيرة الذاتية

Feras M. AlFaqih is a Professor in School of Mathematics- College of Science at AL Hussein Bin Talal University where he has been a faculty member since 2000 - 2004 at Jerash University - Jordan, a faculty member since 2004- 2012 at King Faisal University- Saudi Arabia and he is a faculty member since 2012- till now at Al Hussein Bin Talal University. He is the College's Vic- Dean From 2014–2016, and he is the College's Dean from 2016 - 2018.. Feras M. Al Faqih completed his Ph.D. at Moldova State University- Moldova and his undergraduate studies at Al Yarmouk University. His research interests lie in: Approximation Solution of Integro- differential Equation - Numerical Methods - Numerical Simulation for MHD - Graph theory - He has collaborated actively with researchers in several other disciplines of mathematical science.

الدرجة التخصص الجامعة السنة
شاهد المؤهلات
 Ph.D. Computational Mathematics - Moldova State University Kishinev- Moldova B.Sc. Mathematical Statistics - Yarmouk University Irbid- Jordan -
 2000
المنصب الجامعة / القسم الفترة
راجع التفاصيل
:October 1995- May 1998 - Teaching Assistant, Department of Computational Mathematics, College of Mathematics, Moldova State University, Kishenev, Moldova. :September 1998 - May 1999 - Lab Supervisor Department of Computational Mathematics, College of Mathematics, Moldova State University, Kishenev, Moldova. :October 2000- Sep. 2004 - Assistant Prof. (as a full-time lecturer), Faculty of science, Mathematics Departments, Jerash University, Jerash, Jordan :September 2004 – March 2010 - Assistant Prof. (as a full-time lecturer), Faculty of science Mathematics Departments, King Faisal University, AlAhs’a, Saudi Arabia. June 2005 – August 2005 - Assistant Prof. (as a part-time in the summer Semester.) Al Ta’ef University, Al Ta’ef, Saudi Arabia. June 2005 – August 2005 - Assistant Prof. (as a part-time in the summer Semester.) Jerash University, Jerash, Jordan. March 2010 – September 2012 - Associate Prof., Faculty of science, Mathematics Departments, King Faisal University, AlAhs’a, Saudi Arabia September 2012 – April 2013 - Full time lecturer of the rank of Assistant Professor Department of Mathematics, Faculty of science Al Hussein Bin Talal University, Ma’an, Jordan. April 2013 – September 2013 - Full time lecturer of the rank of Associate Professor Department of Mathematics,Faculty of science, Al Hussein Bin Talal University Ma’an, Jordan. September 2013 – September2014 - Associate Professor, Department of Mathematics, Faculty of science, Al Hussein Bin Talal University, Ma’an, Jordan September 2014 - till - date Professor, Department of Mathematics, Faculty of science, Al Hussein Bin Talal University, Ma’an, Jordan.
 -
-		 2000/01
المنصب المؤسسة الفترة
راجع التفاصيل
Administrative Experiences: Position Place of work Date Dean Faculty of Science Faculty of Science – Al Hussien Bin Talal Univ. 7/09/2016 Till date Vice-Dean Faculty of Science and Head Dep. of Mathematics Faculty of Science – Al Hussien Bin Talal Univ. 07/09/2015 – 07/09/2016 Vice-Dean Faculty of Science Faculty of Science – Al Hussien Bin Talal Univ. 07/09/2014 – till date Coordinator of Mathematical Department King Faisal University (KFU) Teachers College – Dep. Of Mathematics. (KSA 08/09/2007 – 26/0/2009 Coordinator of Mathematical Department Jerash University Faculty of Science. Dep. Of Mathematics 01/10/2003 – 30/09/2004
 - 2000/01
1
A Note on Some Numerical Approaches to Solve a Neuron Networks Model
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
Space time integration plays an important role in analyzing scientific and engineering models. In this paper, we consider an integrodifferential equation that comes from modeling neuron networks. Here, we investigate various schemes for time discretization of a theta-neuron model. We use collocation and midpoint quadrature formula for space integration and then apply various time integration schemes to get a full discrete system. We present some computational results to demonstrate the schemes.
2
Approximate Solution of Singular Integro- Differential Equations in Generalized Holder Space
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We have elaborated the numerical schemes of collocation methods and mechanical quadrature methods for approximate solution of singular integro- differential equations with kernels of Cauchy type. The equations are defined on the arbitrary smooth closed contours of complex plane. The researched methods are based on Fejér points. Theoretical background of collocation methods and mechanical quadrature methods has been obtained in Generalized Hölder spaces.
3
Approximate Solution of Singular Integro-Differential Equations for displaced Fejer Points
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The main proposal of this article is the investigation and theoretical background of the direct-approximate methods for the numerical solution of singular integro-differential(SIDE) equations(Cauchy type kernel) with unknown function defined on the smooth contours of the Lypunov type. The equations are studied in the Lebesgue spaces. The SIDE are defined on the displaced Fej´er points of complex plane. The numerical schemes of collocation and mechanical quadrature methods for the SIDE defined on an arbitrary smooth closed contour of complex plane are elaborated. The theorems of convergence of these methods have been proved in Lebesgue spaces.
4
Approximate Solution of Systems of Singular Integro- Differential Equations by Reduction Method in Classical Holder spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We have elaborated the numerical schemes of collocation methods and mechanical quadrature methods for approximate solution of singular integro- differential equations with kernels of Cauchy type. The equations are defined on the arbitrary smooth closed contours of complex plane. The researched methods are based on Fej�r points. Theoretical background of collocation methods and mechanical quadrature methods has been obtained in Generalized H�lder spaces.
5
Approximate Solution of Weakly Singular Integral Equation by Mechanical quadrature method
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
6
Constructing a Train of Soliton Solutions for the Three-Wave-Interaction Equations
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
An exact solution of the Three-Wave-Interaction (TW I) equations is well known by a compact formula called the N−soliton solution, a deep look to this solution shows that we need to find the inverse of some matrix whose entries are long formula of functions depend on time t and one spatial dimension x, which becomes very complicated for large N. An interested physical problem is to study the analytic form of the solution of the (TW I) for large N, in order to build what is called a train of soliton solutions, which will enable us to construct a pulse of a lot number of humps. Here, we simplified the form of the (N +1)− soliton solutions, and wrote it in terms of the N− soliton solutions plus some extra terms, then we approximated these terms and made them very simple. This will enable us to build the train of soliton solutions one by one by simply add these terms each time. We also examined successfully the (N +1)−soliton solutions for small values of N analytically and graphically
7
Convergence of the collocation method and the mechanical quadrature method for systems of singular integro-differential equations in Lebesgue spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
Computational schemes for the collocation method and the mechanical quadrature method for the approximate solution of systems of singular integro-differential equations with a Cauchy kernel are elaborated. The case where the systems of equations are defined on an arbitrary smooth closed contour of a complex plane is examined. The methods researched are based on Fejér points. Estimates of the rate of convergence in Lebesgue space are obtained.
8
Direct method for solving singular integral Equations with shifts in the unit circle
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The computation schemes of spline-collocation methods for solving singular integral equations. A theoretical foundation of these two methods is obtained in space L2. In the present paper we give theoreticaly justification of the numerical schemes of spline-collocation method for solving the singular integral equations (SIE) of the following form
9
Direct methods for the solution of singular integral equations with finite zeros in pairwise
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We obtain the numerical schemes of collocation methods and mechanical quadratic methods to approximate the solutions of the singular integral equations. The equations are defined on the arbitrary smooth closed contour of the complex plane. Theoretical background for these methods is proved in classical H¨older spaces in the case when singular integral equations have finite number of different zeros in pairwise.
10
Direct-Approximate Methods for Solution of Singular Integral Equations with Complex Conjugation Defined on the System of Fejer Points on Contour Γ in Generalized Holder Spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
11
INVESTIGATION ON CNTS-WATER AND HUMAN BLOOD BASED CASSON NANOFLUID FLOW OVER A STRETCHING SHEET UNDER IMPACT OF MAGNETIC FIELD
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
This study aims at considering the properties of heat transfer and magneto-hydrodynamics (MHD) Casson nanofluid at the existence of free convection boundary layer flow with Carbon Nanotubes (CNTs) suspended in human blood/water as based fluid on a stretching sheet. Two types of CNTs nanoparticles, single walled carbon nanotubes (SWCNTs) and multi walled carbon nanotubes (MWCNTs), are taken into account. The governing partial differential equations are transformed to partial differential equations using similar transformation, then solved numerically by an implicit finite difference scheme known as Keller-box method (KBM). The results for physical quantities, the local skin friction, and local Nusselt number, as well as temperature and velocity, are discussed under the magnetic nanofluid Casson parameters. This work is compared with recently published results on the Newtonian fluid as a special case and shows very good agreement.
12
Numerical Solution of Weakly Singular Integrodifferential Equations on Closed Smooth Contour in Lebesgue Spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The present paper deals with the justification of solvability conditions and properties of solutions for weakly singular integro-differential equations by collocation and mechanical quadrature methods. The equations are defined on an arbitrary smooth closed contour of the complex plane. Error estimates and convergence for the investigated methods are established in Lebesgue spaces.
13
ON CERTAIN CONDITIONS OF MULTIVARIATE POWER SERIES DISTRIBUTIONS
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
During the last decades, no researches have conducted in order to prove some properties of the of the multivariate power series distribution, as results of the present study proved that any multivariate power series distribution is determined uniquely from the mean –function of any marginal random variable. Furthermore these results indicated also that any given function satisfying certain conditions construct a random vector with multivariate power series distribution which has a mean of the marginal random variable. A useful technique can be applied in model building when we have information about the mean- function.
14
On the edge irregularity strength of bipartite graph and corona product of two graphs
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
For a simple graph G, a map φ : V (G) → {1, 2, . . . , k} is called a vertex k-labeling. For any edge vu in G, its weight φ(vu) = φ(v) + φ(u). If all of the edges weights are distinct, then φ is called an edge irregular k-labeling of G. The minimum k for which the graph G has an edge irregular k-labeling is called the edge irregularity strength of G, denoted by es(G). In this paper, we determine an exact value of edge irregularity strength of complete bipartite graph Kn,2, corona product of Pn with P6 and Pn with C3.
15
Some mathematical issues with MATLAB
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The paper must have abstract not exceeding 200 words. In this paper, we shall investigate some mathematical difficulties that is facing learners and undergraduates in science and engineering when they use MATLAB. When solving some mathematical problems using this software, one may unfortunately, face the following: no answer at all, wrong answer, long and complicated answer. Therefore, our main aim is to investigate such problems through mathematical examples in order for the user to be aware of.
16
The Approximate Solving of Weakly Singular Integral Equations By Collocation and Reduction Methods
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
17
The Reduction Method for Approximation Solution of Systems of Singular Integro-Differential Equations in Lebesgue Spaces ( case )
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
: In this article we have elaborated the numerical schemes of reduction methods for approximate solution of system of singular integro-differential equations when the kernel has a weak singularity. The equations are defined on the arbitrary smooth closed contour of complex plane. We suggest the numerical schemes of the reduction method over the system of Faber-Laurent polynomials for the approximate solution of weakly singular integro- differential equations defined on smooth closed contours in the complex plane. We use the cut-off technique kernel to reduce the weakly singular integro- differential equation to the continuous one. Our approach is based on the Krykunov theory and Zolotarevski results. We have obtained the theoretical background for these methods in classical Lebesgue spaces.
18
A Note on Some Numerical Approaches to Solve a Neuron Networks Model
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
Space time integration plays an important role in analyzing scientific and engineering models. In this paper, we consider an integrodifferential equation that comes from modeling neuron networks. Here, we investigate various schemes for time discretization of a theta-neuron model. We use collocation and midpoint quadrature formula for space integration and then apply various time integration schemes to get a full discrete system. We present some computational results to demonstrate the schemes.
19
Approximate Solution of Singular Integro- Differential Equations in Generalized Holder Space
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We have elaborated the numerical schemes of collocation methods and mechanical quadrature methods for approximate solution of singular integro- differential equations with kernels of Cauchy type. The equations are defined on the arbitrary smooth closed contours of complex plane. The researched methods are based on Fejér points. Theoretical background of collocation methods and mechanical quadrature methods has been obtained in Generalized Hölder spaces.
20
Approximate Solution of Singular Integro-Differential Equations for displaced Fejer Points
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The main proposal of this article is the investigation and theoretical background of the direct-approximate methods for the numerical solution of singular integro-differential(SIDE) equations(Cauchy type kernel) with unknown function defined on the smooth contours of the Lypunov type. The equations are studied in the Lebesgue spaces. The SIDE are defined on the displaced Fej´er points of complex plane. The numerical schemes of collocation and mechanical quadrature methods for the SIDE defined on an arbitrary smooth closed contour of complex plane are elaborated. The theorems of convergence of these methods have been proved in Lebesgue spaces.
21
Approximate Solution of Systems of Singular Integro- Differential Equations by Reduction Method in Classical Holder spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We have elaborated the numerical schemes of collocation methods and mechanical quadrature methods for approximate solution of singular integro- differential equations with kernels of Cauchy type. The equations are defined on the arbitrary smooth closed contours of complex plane. The researched methods are based on Fej�r points. Theoretical background of collocation methods and mechanical quadrature methods has been obtained in Generalized H�lder spaces.
22
Approximate Solution of Weakly Singular Integral Equation by Mechanical quadrature method
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
23
Constructing a Train of Soliton Solutions for the Three-Wave-Interaction Equations
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
An exact solution of the Three-Wave-Interaction (TW I) equations is well known by a compact formula called the N−soliton solution, a deep look to this solution shows that we need to find the inverse of some matrix whose entries are long formula of functions depend on time t and one spatial dimension x, which becomes very complicated for large N. An interested physical problem is to study the analytic form of the solution of the (TW I) for large N, in order to build what is called a train of soliton solutions, which will enable us to construct a pulse of a lot number of humps. Here, we simplified the form of the (N +1)− soliton solutions, and wrote it in terms of the N− soliton solutions plus some extra terms, then we approximated these terms and made them very simple. This will enable us to build the train of soliton solutions one by one by simply add these terms each time. We also examined successfully the (N +1)−soliton solutions for small values of N analytically and graphically
24
Convergence of the collocation method and the mechanical quadrature method for systems of singular integro-differential equations in Lebesgue spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
Computational schemes for the collocation method and the mechanical quadrature method for the approximate solution of systems of singular integro-differential equations with a Cauchy kernel are elaborated. The case where the systems of equations are defined on an arbitrary smooth closed contour of a complex plane is examined. The methods researched are based on Fejér points. Estimates of the rate of convergence in Lebesgue space are obtained.
25
Direct method for solving singular integral Equations with shifts in the unit circle
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The computation schemes of spline-collocation methods for solving singular integral equations. A theoretical foundation of these two methods is obtained in space L2. In the present paper we give theoreticaly justification of the numerical schemes of spline-collocation method for solving the singular integral equations (SIE) of the following form
26
Direct methods for the solution of singular integral equations with finite zeros in pairwise
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
We obtain the numerical schemes of collocation methods and mechanical quadratic methods to approximate the solutions of the singular integral equations. The equations are defined on the arbitrary smooth closed contour of the complex plane. Theoretical background for these methods is proved in classical H¨older spaces in the case when singular integral equations have finite number of different zeros in pairwise.
27
Direct-Approximate Methods for Solution of Singular Integral Equations with Complex Conjugation Defined on the System of Fejer Points on Contour Γ in Generalized Holder Spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
28
INVESTIGATION ON CNTS-WATER AND HUMAN BLOOD BASED CASSON NANOFLUID FLOW OVER A STRETCHING SHEET UNDER IMPACT OF MAGNETIC FIELD
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
This study aims at considering the properties of heat transfer and magneto-hydrodynamics (MHD) Casson nanofluid at the existence of free convection boundary layer flow with Carbon Nanotubes (CNTs) suspended in human blood/water as based fluid on a stretching sheet. Two types of CNTs nanoparticles, single walled carbon nanotubes (SWCNTs) and multi walled carbon nanotubes (MWCNTs), are taken into account. The governing partial differential equations are transformed to partial differential equations using similar transformation, then solved numerically by an implicit finite difference scheme known as Keller-box method (KBM). The results for physical quantities, the local skin friction, and local Nusselt number, as well as temperature and velocity, are discussed under the magnetic nanofluid Casson parameters. This work is compared with recently published results on the Newtonian fluid as a special case and shows very good agreement.
29
Numerical Solution of Weakly Singular Integrodifferential Equations on Closed Smooth Contour in Lebesgue Spaces
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The present paper deals with the justification of solvability conditions and properties of solutions for weakly singular integro-differential equations by collocation and mechanical quadrature methods. The equations are defined on an arbitrary smooth closed contour of the complex plane. Error estimates and convergence for the investigated methods are established in Lebesgue spaces.
30
ON CERTAIN CONDITIONS OF MULTIVARIATE POWER SERIES DISTRIBUTIONS
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
During the last decades, no researches have conducted in order to prove some properties of the of the multivariate power series distribution, as results of the present study proved that any multivariate power series distribution is determined uniquely from the mean –function of any marginal random variable. Furthermore these results indicated also that any given function satisfying certain conditions construct a random vector with multivariate power series distribution which has a mean of the marginal random variable. A useful technique can be applied in model building when we have information about the mean- function.
31
On the edge irregularity strength of bipartite graph and corona product of two graphs
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
For a simple graph G, a map φ : V (G) → {1, 2, . . . , k} is called a vertex k-labeling. For any edge vu in G, its weight φ(vu) = φ(v) + φ(u). If all of the edges weights are distinct, then φ is called an edge irregular k-labeling of G. The minimum k for which the graph G has an edge irregular k-labeling is called the edge irregularity strength of G, denoted by es(G). In this paper, we determine an exact value of edge irregularity strength of complete bipartite graph Kn,2, corona product of Pn with P6 and Pn with C3.
32
Some mathematical issues with MATLAB
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
The paper must have abstract not exceeding 200 words. In this paper, we shall investigate some mathematical difficulties that is facing learners and undergraduates in science and engineering when they use MATLAB. When solving some mathematical problems using this software, one may unfortunately, face the following: no answer at all, wrong answer, long and complicated answer. Therefore, our main aim is to investigate such problems through mathematical examples in order for the user to be aware of.
33
The Approximate Solving of Weakly Singular Integral Equations By Collocation and Reduction Methods
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
34
The Reduction Method for Approximation Solution of Systems of Singular Integro-Differential Equations in Lebesgue Spaces ( case )
أخرى 2000
المجلة
تاريخ النشر2000/01/01
المؤلفون
نوع المنشورأخرى
: In this article we have elaborated the numerical schemes of reduction methods for approximate solution of system of singular integro-differential equations when the kernel has a weak singularity. The equations are defined on the arbitrary smooth closed contour of complex plane. We suggest the numerical schemes of the reduction method over the system of Faber-Laurent polynomials for the approximate solution of weakly singular integro- differential equations defined on smooth closed contours in the complex plane. We use the cut-off technique kernel to reduce the weakly singular integro- differential equation to the continuous one. Our approach is based on the Krykunov theory and Zolotarevski results. We have obtained the theoretical background for these methods in classical Lebesgue spaces.
المشروع الدور / التمويل الفترة الحالة
MATHEMATICAL MODELS FOR CONVECTIVE HEAT TRANSFER AND MHD EFFECTS ON CASSON NANOFLUID FLOW
The steady boundary layer flow and heat transfer over a stretching sheet in Casson nanofluid with the effected by a magnetic field will be studied. Iron oxide (Fe2O3) and Silver (Ag) in Ethylene Glycol and water-based Casson nanofluid will be considered. Tiwari and Das’s nanofluid model was used to investigating the impact of related parameters on a natural convective flow. The Keller box method will be employed to solve the transformed governing PDEs. Numerical and graphical results will be obtained by using MATLAB and Maple softwars, in addition to studying and analyzing the influence of related parameters, on the velocity, temperature, skin friction coefficient, and Nusselt number.
 باحث
 2000/01
 مكتمل
MATHEMATICAL MODELS FOR CONVECTIVE HEAT TRANSFER AND MHD EFFECTS ON CASSON NANOFLUID FLOW
The steady boundary layer flow and heat transfer over a stretching sheet in Casson nanofluid with the effected by a magnetic field will be studied. Iron oxide (Fe2O3) and Silver (Ag) in Ethylene Glycol and water-based Casson nanofluid will be considered. Tiwari and Das’s nanofluid model was used to investigating the impact of related parameters on a natural convective flow. The Keller box method will be employed to solve the transformed governing PDEs. Numerical and graphical results will be obtained by using MATLAB and Maple softwars, in addition to studying and analyzing the influence of related parameters, on the velocity, temperature, skin friction coefficient, and Nusselt number.
 باحث
 2000/01
 مكتمل
عنوان الرسالة الطالب النوع / الدور الحالة
:Supervisions Eman Al Arfaj, King faisal University – KSA- master Heba Bani Saeed, Al Hussien Bin Talal University – Jordan -master Haneen Al Khateeb, Al Hussien Bin Talal University- Jordan- master Ahmad Al Naiemat, Al Hussien Bin Talal University – Jordan master Hajar A. Alzawaideh, Al Hussien Bin Talal University – Jordan- master راجع التفاصيل ماجستير
مشرف رئيسي		 مكتملة
المؤتمر / الورقة الموقع التاريخ المشاركة
مؤتمرات - راجع التفاصيل
Feras M Al Faqih & Others " Direct-Approximate Methods for Solution of Singular Integral Equations with Complex Conjugation Defined on the System of Fejer Points on Contour Γ in Generalized Holder Spaces" 21st International Conference on Mathematical Methods, Computational Techniques and Intelligent Systems (MAMECTIS '19) , Rome, Italy, May 25-27, 2019. *********** Feras M Al Faqih , Iurie Caraus, " Approximate solution of Singular Integro-Differential Equations for displaced Fejer point" - 7th International Conference on APPLIED and COMPUTATIONAL MATHEMATICS (ICACM '18) Rome, November 23-25, 2018 , Published in the conference Proceedings which is indexed in ISI. ********** Feras M. Al Faqih, Iurie Caraus, Nikos E. Mastorakis , "The Numerical solution of systems of Singular Integral Equations by reduction methods in generalized Holder spaces" Presented on 17th International Conference on MATHEMATICAL and COMPUTATIONAL METHODS in SCIENCE and ENGINEERING (MACMESE '15) Kuala Lumpur, Malaysia April 23-25, 2015 Published in the conference Proceedings which is indexed in ISI. ************* Feras M. Al Faqih, Nikos E. Mastorakis ,Iurie Caraus “Reduction Method for the Solution of Weakly Singular Integro-Differential Equations” Published in the proceedings of the 18th International Conference on Applied Mathematics (AMATH13) to be held in Budapest, Hungary, December 10-12, 2013 ************ Feras M. Al-Faqih "Projection- Iterative Methods for solving Singular Integral Equations in Lebesgue Spaces" Proceedings of the 15th American Conference on Applied Mathematics ( MATH'09) Houston, USA, 31 April – May 2, 2009 www.wseas.org/conferences/2009/usa/math/index.html F. Al-Faqih “ On the theory of the harmonic vibration of transversally isotropic plates”// The fourth scientific day for faculty of science &arts. Seminar in Jordan University of Science & Technology.
 -
 2000/01/01 مشارك
الورشة المنظم التاريخ الدور
Founded a workshop entitled " MATLAB" in Al Hussien Bin Talal University, Jordan Participated in many workshops in several University in jordan
 -
 2000/01/01 مشارك
اللجنة المنظمة الدور الفترة
:Committees 2020- 2021 Member of the higher studies committee in the Deanship of the higher studies and Scientific research, Al-Hussein Bin Talal University. 2020- 2021 Member of the Editing board Journal Al- Hussein Bin Talal University 2019- 2020 Member of the disciplinary committee for the faculty members - Al-Hussein Bin Talal University. 2016- 2018 Member of Assignment & Promotion Committee, Al-Hussein Bin Talal University 2016- 2018 Member of Dean Council / Al-Hussein Bin Talal University. 2016- 2018 Member of University Council / Al-Hussein Bin Talal University. 2013- 2018 Member of Faculty Council, College of Science, A-Hussein Bin Talal University 2016- 2018 Chairman of Faculty Council, College of Science, Al-Hussein Bin Talal University 2014- 2018 Chairman of the quality assurance and accreditation Committee, College of Science, Al-Hussein Bin Talal University 2014- 2016 Teaching Staff Developing Council Member, Al-Hussein Bin Talal University.
 عضو 2000/01 —
الجائزة الجهة المانحة السنة المبلغ
N/A
جائزة
 - 2000

معلومات إضافية

اليوم الوقت الموقع الفصل
الأحد 09:00 AM — 10:00 AM In Summer Semester will be assigned
مجال الاهتمام الوصف
Research Interest ___________________________________________________ Approximation Solution of Integro- differential Equation Numerical Methods Numerical Simulation for MHD Graph theory
المجال الوصف
All Calculus Courses All Differential Equations Courses Numerical Analysis Courses for Under g. and Graduate Courses All Linear Algebra Courses Set Theory . . And Other Courses
المساق الرمز المستوى الساعات
Courses taught: 1. Calculus I 2. Calculus II 3. Calculus III 4. Numerical Analysis I & II ( Undergraduate ) 5. Numerical Analysis ( Graduate studies ) 6. Fundamentals of Mathematics 7. Mathematical Logic 8. Discrete Mathematics 9. Set Theory 10. Linear algebra 1. 11. Linear algebra 2. 12. Bio-statistics. 13. Euclidean geometry. 14. Introduction to Statistics & Probability. 15. Mathematical Statistics. 16. Statistically Methods. 17. Introduction to Mathematics. 18. Experimental and Analysis Design. 19. Abstract Algebra. 20. Algebra and Analytic Geometry. 21. Groups Theory. - بكالوريوس

·       Good Experience in application  of mathematics and  Statistics in Mat lab  ,  Matematica  , SPSS  ,   

                SAS , Minitab & MATLAB