Work Experience

  • Todate 2016

    Lecturer II

    Sule Lamido University, Kafin - Hausa, Mathematics

  • Todate 2015

    Lecturer

    Near East University, Nicosia-TRNC, Mathematics

  • Todate 2015

    Student Advisor

    Near East University, Nicosia-TRNC, Computer Engineering

  • 2014 2012

    Lecturer I

    College of Advanced Studies, Kafin - Hausa, Mathematics

Education & Training

  • Ph.D. 2018

    Mathematics

    Near East University, Nicosia

  • Master2013

    Mathematics

    Bayero University, Kano

  • Bachelor2008

    Mathematics

    Bayero University, Kano

Honors, Awards and Grants

  • 2014
    PhD Mathematics Fellowship Award
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    Scholarship Award at Near East University, Nicosia - TRNC, Turkey, 2014 - 2018.
  • 2003
    Best Mathematics Student Award
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    Best Mathematics Student, F.C.E. Kano, Nigeria, 2003.

Research Projects

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    We introduce an Expansive Hardy-Rogers-Type contraction mapping in Cone 2 - Metric Spaces. Furthermore, some fixed point theorems for Expansive Hardy-Rogers-Type map and some common fixed point theorems for two Expansive Hardy-Rogers-Type mappings in cone 2-metric spaces were proved.

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Banach fixed point theorem in a Cone pentagonal metric spaces

General Publication https://www.researchgate.net/profile/Abba_Auwalu2/publication/291332319_Banach_fixed_point_theorem_in_a_Cone_pentagonal_metric_spaces/links/569fb9b808ae4af52546c64c.pdf, 2016

Abstract


Özet

http://search.proquest.com/openview/92914117e8e8d64f4ccc16e9258f7a2d/1?pq-origsite=gscholar&cbl=626438

General Publication A Note on Banach Contraction Mapping principle in Cone Hexagonal Metric Space, 2016

Abstract


Özet

General Publication The Kannan’s Fixed Point Theorem in a Cone Hexagonal Metric Spaces, 2016

Abstract


Özet

http://www.ijpam.eu/contents/2016-108-1/5/

General Publication Kannan - Type Fixed Point Theorem in Cone Pentagonal Metric Spaces, 2016

Abstract


Özet

https://www.mysciencework.com/publication/show/11f8feffeae1be0e4488c8a1efa50c01

General Publication Strong Convergence for the Split Feasibility Problem in Real Hilbert Space, 2016

Abstract


Özet

http://www.academia.edu/download/31518017/Math12092519561.pdf

General Publication A New General Iterative Method for an Infinite Family of Nonexpansive Mappings in Hilbert Spaces, 2016

Abstract


Özet

http://www.m-hikari.com/ijma/ijma-2014/ijma-13-16-2014/auwaluIJMA13-16-2014.pdf

General Publication Synchronal Algorithm For a Countable Family of Strict Pseudocontractions in q-uniformly Smooth Banach Spaces, 2016

Abstract


Özet

http://search.proquest.com/openview/524bdc24ffde60fb941fdbf8f71b13ae/1?pq-origsite=gscholar&cbl=2028869

General Publication Kannan fixed point theorem in a cone pentagonal metric spaces, 2016

Abstract


Özet

http://link.springer.com/article/10.1186/1687-1812-2013-202

General Publication Synchronal and cyclic algorithms for fixed point problems and variational inequality problems in Banach spaces, 2016

Abstract


Özet

General Publication Application of Finite Markov Chain to a Model of Schooling, 2016

Abstract


Özet

General Publication A Remark on Common Fixed Points for Two Self - Mappins in Cone Hexagonal Metric Spaces, 2016

Abstract


Özet

https://www.researchgate.net/profile/Abba_Auwalu2/publication/303674930_Common_Fixed_Points_of_Two_Maps_in_Cone_Pentagonal_Metric_Spaces/links/5783871a08ae3f355b4a17e0.pdf

General Publication Common Fixed Points of Two Maps in Cone Pentagonal Metric Spaces, 2016

Abstract


Özet

http://www.ripublication.com/gjpam16/gjpamv12n2_49.pdf

General Publication Kannan - Type fixed point theorem for four maps in cone pentagonal metric spaces, 2016

Abstract


Özet

General Publication Strong Convergence of an Algorithm about Strongly Quasi-Nonexpansive Mappings for the Split Common Fixed-Point Problem in Hilbert Space, 2016

Abstract


Özet

http://www.ripublication.com/gjpam16/gjpamv12n2_49.pdf

General Publication Banach - Type Fixed Point Theorem for Four Maps in Cone Pentagonal Metric Spaces, 2016

Abstract


Özet

https://www.researchgate.net/profile/Abba_Auwalu2/publication/291332319_Banach_fixed_point_theorem_in_a_Cone_pentagonal_metric_spaces/links/569fb9b808ae4af52546c64c.pdf

General Publication Banach fixed point theorem in a Cone pentagonal metric spaces, 2016

Abstract


Özet

A New General Iterative Method for an Infinite Family of Nonexpansive Mappings in Hilbert Spaces

Original Article International Journal of Modern Mathematical Sciences , Volume 4, Issue 1, 2012, Pages 1 - 20

Abstract

In this article, by using the W-mapping, ?-strongly monotone and L-Lipschitzian operator, we introduce and study a new iterative scheme with Meir-Keeler contraction for finding a common fixed point of an infinite family of nonexpansive mappings in the frame work of Hilbert spaces. We prove the strong convergence of the proposed iterative scheme to the unique solution of some variational inequality. The methods in this article are interesting and different from those given in many other articles. Our results improve and extend the corresponding results announced by many authors.


Özet

Synchronal and Cyclic Algorithms for Fixed Point Problems and Variational Inequality Problems in Banach Spaces

Original Article Fixed Point Theory and Applications, Volume 2013, Issue 202, 2013, Pages 1 - 24

Abstract

In this paper, we study synchronal and cyclic algorithms for finding a common fixed point x* of a finite family of strictly pseudocontractive mappings, which solve the variational inequality (? f – µG)x*, jq(x – x*)? 0, ?x ?Ni=1F(Ti), where f is a contraction mapping, G is an ?-strongly accretive and L-Lipschitzian operator, N ? 1 is a positive integer, ? ,µ > 0 are arbitrary fixed constants, and {Ti}Ni=1 are N-strict pseudocontractions. Furthermore, we prove strong convergence theorems of such iterative algorithms in a real q-uniformly smooth Banach space. The results presented extend, generalize and improve the corresponding results recently announced by many authors.


Özet

Synchronal Algorithm for a Countable Family of Strict Pseudocontractions in q-uniformly Smooth Banach Spaces

Original Article International Journal of Mathematical Analysis, Volume 8, Issue 15, 2014, Pages 727 - 745

Abstract

Let E be a real q-uniformly smooth Banach space whose duality map is weakly sequentially continuous and C be a nonempty, closed and convex subset of E. Let {Ti}?i=1 : C › E be a family of k-strict pseudocontractions for k ? (0, 1) such that T?i=1 F(Ti) 6= Ø, f be a contraction with coefficient ß ? (0, 1) and {?i}?i=1 be a real sequence in (0, 1) such that P? i=1 ?i = 1. Let G : C › E be an ?-strongly accretive and L-Lipschitzian operator with L > 0, ? > 0. Let {?n} and {ßn} be sequences in (0, 1) satisfying some conditions. For some positive real numbers ?, µ appropriately chosen, let {xn} be a sequence defined by??? ??? x0 ? C arbitrarily chosen, Tßn = ßnI + (1 - ßn) P? i=1 ?iTi, xn+1 = ?n?f(xn) + (I - ?nµG)Tßn xn, n ? 0. Then, we prove that {xn} converges strongly to a common fixed point x* of the countable family {Ti}?i=1, which solves the variational inequality: h(?f - µG)x*, jq(x - x*)i ? 0, ?x ?\?i=1 F(Ti).


Özet

Common Fixed Points of Two Maps in Cone Pentagonal Metric Spaces

Original Article Global Journal of Pure and Applied Mathematics, Volume 12, Issue 3, 2016, Pages 2423 - 2435

Abstract

In this paper, we prove existence of common fixed points for a pair of self mappings in non-normal cone pentagonal metric spaces. Our results extend and improve the recent results of Azam et al. [Banach contraction principle on cone rectangular metric spaces, Applicable Analysis and Discrete Mathematics, 3(2), 236–241, 2009], Rashwan and Saleh [Some Fixed Point Theorems in Cone Rectangular Metric Spaces, Mathematica Aeterna, 2(6): 573–587, 2012], Garg and Agarwal, [Banach Contraction Principle on Cone Pentagonal Metric Space, Journal of Advanced Studies in Topology, 3(1), 12–18, 2012], and others.


Özet

Banach - Type Fixed Point Theorem for Four Maps in Cone Pentagonal Metric Spaces

Original Article Far East Journal of Mathematical Sciences, Volume 100, Issue 7, 2016, Pages 1141 - 1157

Abstract

In this paper, we prove Banach-type fixed point theorem for four self mappings in non-normal cone pentagonal metric spaces. Our results extend and improve the recent results announced by many authors.


Özet

Kannan - Type Fixed Point Theorem in Cone Pentagonal Metric Spaces

Original Article International Journal of Pure and Applied Mathematics, Volume 108, Issue 1, 2016, Pages 29 - 38

Abstract

In this paper, we prove Kannan - type fixed point theorem for two self mappings in non-normal cone pentagonal metric spaces. Our results extend and improve the recent results announced by many authors.


Özet

Kannan Fixed Point Theorem in a Cone Pentagonal Metric Spaces

Original Article Journal of Mathematical and Computational Sciences, Volume 6, Issue 4, 2016, Pages 515 - 526

Abstract

In this paper, we prove Kannan’s fixed point theorem in cone pentagonal metric space. Our results extend and improve many known results in the literature.


Özet

Kannan - Type Fixed Point Theorem for Four Maps in Cone Pentagonal Metric Spaces

Original Article Global Journal of Pure and Applied Mathematics, Volume 12, Issue 2, 2016, Pages 1753 – 1765

Abstract

In this paper, we prove Kannan - type fixed point theorem for four self mappings in non-normal cone pentagonal metric spaces. Our results extend and improve the recent results announced by many authors.


Özet

Banach Fixed Point Theorem in a Cone Pentagonal Metric Spaces

Original Article Journal of Advanced Studies in Topology, Volume 7, Issue 2, 2016, Pages 60 - 67

Abstract

In this paper, we prove Banach fixed point theorem in cone pentagonal metric spaces without assuming the normality condition. Our results improve and extend recent known results.


Özet

Banach fixed point theorem in a Cone pentagonal metric spaces

Original Article https://www.researchgate.net/profile/Abba_Auwalu2/publication/291332319_Banach_fixed_point_theorem_in_a_Cone_pentagonal_metric_spaces/links/569fb9b808ae4af52546c64c.pdf, 2016

Abstract


Özet

Currrent Teaching

Teaching History

  • 2014 BAHAR

    CALCULUS I

  • 2014 BAHAR

    CALCULUS I

  • 2015 GÜZ

    CALCULUS I

  • 2015 GÜZ

    CALCULUS I

  • 2015 GÜZ

    CALCULUS II

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

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  • 2015 GÜZ

    DIFERENTIAL EQUATIONS

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  • 2015 BAHAR

    DIFFERENTIAL EQUATIONS

  • 2015 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2015 BAHAR

    DIFFERENTIAL EQUATIONS

  • 2015 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2015 BAHAR

    ORDINARY DIFFERENTIAL EQUATIONS

  • 2016 BAHAR

    ORDINARY DIFFERENTIAL EQUATIONS

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  • 2015 GÜZ

    ORDINARY DIFFERENTIAL EQUATIONS

  • 2015 GÜZ

    ORDINARY DIFFERENTIAL EQUATIONS

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  • 2016 GÜZ

    ORDINARY DIFFERENTIAL EQUATIONS

  • 2016 BAHAR

    DIFFERENTIAL EQUATIONS I

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  • 2017 BAHAR

    DIFFERENTIAL EQUATIONS I

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  • 2017 GÜZ

    DIFFERENTIAL EQUATIONS I

    -

  • 2018 GÜZ

    DIFFERENTIAL EQUATIONS I

    -

  • 2017 YAZ

    DIFFERENTIAL EQUATIONS I

    -

  • 2015 BAHAR

    DIFFERENTIAL EQUATIONS

    .

  • 2015 GÜZ

    DIFFERENTIAL EQUATIONS

    .

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

    .

  • 2015 BAHAR

    DIFFERENTIAL EQUATIONS

  • 2015 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2015 BAHAR

    DIFFERENTIAL EQUATIONS

  • 2015 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2016 GÜZ

    DIFFERENTIAL EQUATIONS

  • 2014 BAHAR

    STATISTICAL METHODS FOR C.E.

  • 2015 BAHAR

    STATISTICAL METHODS FOR C.E.

  • 2015 GÜZ

    STATISTICAL METHODS FOR C.E.

  • 2016 GÜZ

    STATISTICAL METHODS FOR C.E.

  • 2015 YAZ

    STATISTICAL METHODS FOR C.E.

  • 2014 BAHAR

    PROBABILITY AND RANDOM VARIABLES

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  • 2015 BAHAR

    PROBABILITY AND RANDOM VARIABLES

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  • 2015 GÜZ

    PROBABILITY AND RANDOM VARIABLES

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  • 2016 GÜZ

    PROBABILITY AND RANDOM VARIABLES

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  • 2015 YAZ

    PROBABILITY AND RANDOM VARIABLES

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  • 2014 BAHAR

    STATISTICAL METHODS FOR CE

  • 2014 BAHAR

    COMPLEX CALCULUS

  • 2015 BAHAR

    COMPLEX CALCULUS

  • 2015 GÜZ

    COMPLEX CALCULUS

  • 2014 BAHAR

    CALCULUS I

  • 2014 BAHAR

    CALCULUS I

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  • 2015 GÜZ

    CALCULUS I

  • 2015 GÜZ

    CALCULUS I

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  • 2017 BAHAR

    MATHEMATICS I

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  • 2017 GÜZ

    MATHEMATICS I

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  • 2018 GÜZ

    MATHEMATICS I

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  • 2015 GÜZ

    CALCULUS II

  • 2015 GÜZ

    CALCULUS II

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  • 2017 GÜZ

    MATHEMATICS II

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  • 2018 GÜZ

    MATHEMATICS II

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  • 2016 YAZ

    MATHEMATICS II

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  • 2017 BAHAR

    MATHEMATICS FOR ENGINEERS

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  • 2017 BAHAR

    ADVANCED MATHEMATICS FOR ENGINEERING STUDENTS

    Öğrenilen tekniklerden ihtiyaç duyulduğunda yararlanabilmek

  • 2015 BAHAR

    NUMERICAL METHODS IN ENG.

  • 2016 GÜZ

    NUMERICAL METHODS IN ENG.

  • 2014 BAHAR

    PROBABILITY AND STATISTICS

  • 2014 BAHAR

    PROBABILITY AND STATISTICS

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  • 2015 BAHAR

    PROBABILITY AND STATISTICS

  • 2015 BAHAR

    PROBABILITY AND STATISTICS

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  • 2015 BAHAR

    PROBABILITY AND STATISTICS

    ..

  • 2015 GÜZ

    PROBABILITY AND STATISTICS

  • 2015 GÜZ

    PROBABILITY AND STATISTICS

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  • 2015 GÜZ

    PROBABILITY AND STATISTICS

    ..

  • 2016 GÜZ

    PROBABILITY AND STATISTICS

  • 2016 GÜZ

    PROBABILITY AND STATISTICS

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  • 2016 GÜZ

    PROBABILITY AND STATISTICS

    ..

  • 2015 YAZ

    PROBABILITY AND STATISTICS

  • 2015 BAHAR

    STATISTICS AND PROBABILITY

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  • 2015 GÜZ

    STATISTICS AND PROBABILITY

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  • 2016 GÜZ

    STATISTICS AND PROBABILITY

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  • 2015 YAZ

    STATISTICS AND PROBABILITY

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  • 2016 BAHAR

    PROBABILITY AND STATISTICS I

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  • 2017 BAHAR

    PROBABILITY AND STATISTICS I

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  • 2016 GÜZ

    PROBABILITY AND STATISTICS I

    -

  • 2017 GÜZ

    PROBABILITY AND STATISTICS I

    -

  • 2016 YAZ

    PROBABILITY AND STATISTICS I

    -

  • 2017 YAZ

    PROBABILITY AND STATISTICS I

    -

  • 2015 BAHAR

    PROBABILITY & STATISTICS

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  • 2015 GÜZ

    PROBABILITY & STATISTICS

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  • 2016 GÜZ

    PROBABILITY & STATISTICS

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  • 2015 BAHAR

    NUMERICAL ANALYSIS

  • 2015 BAHAR

    NUMERICAL ANALYSIS

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  • 2015 GÜZ

    NUMERICAL ANALYSIS

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  • 2018 GÜZ

    MATHEMATICS FOR TOURISM AND HOTEL MANAGEMENT STUDENTS

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Second floor, Faculty of Veterinary Building.