(1) Deshmukh, Sharief; Al-Shaikh, Suha B .
Tangent bundle of a
hypersurface of a Euclidean space.
Beiträge zur Algebra und Geometrie /
Contributions to Algebra and Geometry, 52(1) (2011), 29-44.
(2) Deshmukh, Sharief; Al-Shaikh, Suha B.
Tangent bundle of the
hypersurfaces in a Euclidean space.
J. Math. 11 (2016)
(3) Suha B. Al-Shaikh
Tangent Bundle of
hypersurface in R4.
JP Journal of Geometry and
Topology. (2018) Volume 21, Number 3, 2018, Pages 223-245
(4) Deshmukh, S.; Ishan, A.;Al-Shaikh, S.B.; Özgür, C.
A Note on Killing Calculus
on Riemannian Manifolds.
Mathematics 2021, 9, 307.
(5) Deshmukh, S.; Ishan, A.;Belova, O.; Al-Shaikh, S.B.
Some Conditions on
Trans-Sasakian Manifolds to Be Homothetic to Sasakian Manifolds.
Mathematics 2021, 9, 1887.
https://doi.org/ 10.3390/math9161887
(6)Khaled Matarnah,
Ahmed Abubaker; Suha B. AlShaikh
Array Cyclic (3,4)-Cycle Design.
IAENG International Journal of
Applied Mathematics; June 2022, Volume 52(Issue 2)
(7) Batiha, I.M.; Abubaker,A.A.; Jebril, I.H.; Al-Shaikh, S.B.;Matarneh, K.
A Numerical Approachof
Handling Fractional StochasticDifferential Equations.
Axioms 2023,12, 388.
(8) Al-Shaikh,
S.B.; Matarneh,K.; Abubaker, A.A.; Khan, M.F.
Sharp Coefficient
Bounds for a New Subclass of Starlike Functions of Complex Order γ Associated
with Cardioid Domain.
Mathematics 2023,11,
2017.
(9) Batiha,
I.M.; Abubaker,A.A.; Jebril, I.H.; Al-Shaikh, S.B.;Matarneh, K.
New Algorithms for Dealing
with Fractional Initial Value Problems.
Axioms 2023, 12, 488
(10)Al-Shaikh, S.B.;
Abubaker,A.A.; Matarneh, K.; Khan, M.F.
Some New Applications
of the q-Analogous of Differential and Integral Operators for New Subclasses of
q-Starlike and q-ConvexFunctions.
Fractal Fract. 2023, 7,
411.
(11) Al-Shaikh, S.B.
New Applications of the
Salagean Quantum Differential Operator for New Subclasses of q-Starlike and q-Convex
Functions Associated with the Cardioid Domain.
Symmetry 2023,15, 1185.
(12) Khan, M.F.;
Al-Shaikh, S.B.;Abubaker, A.A.; Matarneh, K.
New Applications of
Faber Polynomials and q-Fractional Calculus for a New Subclass of m-Fold Symmetric
bi-Close-to-Convex Functions.
Axioms 2023, 12, 600.
(13) Mohammad Faisal Khan, Ahmad A.
Abubaker, Suha B. Al-Shaikh, Khaled Matarneh
Some new applications
of the quantum-difference operator on subclasses of multivalent q-starlike and
q-convex functions associated with the Cardioiddomain
AIMS
Mathematics 2023, Volume 8, Issue 9, 21246–21269
(14) Batiha,
I.M.; Abubaker,A.A.; Jebril, I.H.; Al-Shaikh, S.B.;Matarneh, K.; Almuzini, M.
A Mathematical Study on a Fractional-Order SEIR
Mpox Model: Analysis and Vaccination Influence. Algorithms 2023, 16, 418.
(15) Iqbal H. Jebril,
Mohammed S. El-Khatib, Ahmad A. Abubaker, Suha B. Al-Shaikh, Iqbal M. Batiha
Results on
Katugampola Fractional Derivatives and Integrals, Int. J. Anal. Appl., 21
(2023), 113.
(16) Al-Shaikh, S.B.; Khan, M.F.;Kamal, M.; Ahmad, N,
New Subclassof Close-to-Convex FunctionsDefined by
Quantum DifferenceOperator and Related to GeneralizedJanowski Function.
Symmetry 2023,15, 1974.
(17)
Al-Shaikh, S.B.
A Note on Shape Vector Fields on Hypersurfaces. Symmetry 2023, 15,2088.
(18)
Ahmad
A. Abubaker, Khaled Matarneh, Mohammad Faisal Khan, Suha B. Al-Shaikh, and
Mustafa Kamal
Study
of quantum calculus for a new subclass of q -starlike bi-univalent functions
connected with vertical strip domain. AIMS Mathematics 2024, 9(5):
11789–11804.
(19)
Khaled Matarneh , Ahmad A. Abubakar , Mohammad Faisal Khan ,
Suha
B. Al-Shaikh , Mustafa Kamal
Study
of quantum calculus for a new subclass of bi-univalent functions associated
with the cardioid domain. Heliyon 10 (2024) e32359
(20) Ahmad A.
Abubakar, Khaled Matarneh, Suha B. Al-Shaikh, Mohammad Faisal Khan, Mustafa
Kamal.
New subclass of
meromorphic harmonic functions defined by symmetric q-calculus and domain of
Janowski functions.
Heliyon 10 (2024)
e38960.
(21)
Matarneh K, B. Al-Shaikh S, Khan MF, Abubaker AA, Ali J
Close-to-convexity and partial sums for normalized Le Roy-type q-Mittag-Leffler
functions.
AIMS Mathematics 10(6): 14288–14313. (2025)
(22) Abubaker A, Matarneh K, B. Al-Shaikh S,Khan MF
Some new applications of thefractional integral and
four-parameter Mittag-Leffler function.
PLoS ONE 20(2): e0317776. (2025)
(23)
Al-Shaikh SB
Riemannian Manifolds Isometric to a Sphere.
Contemporary Mathematics 6(4): 4687. (2025) doi:10.37256/cm.6420257418
(24) Suha
B. Al-Shaikh, Mohammad Faisal Khan, Naeem Ahmad
Certain
Geometric Properties of Normalized Euler Polynomial
Fractal
and Fractional,
vol. 10, no. 3, p. 136, February 2026.
(25)
Under Review: Geometric Properties of New Subclass
of Univalent Functions Associated with Euler Function and (λ, q)–Fractional
Differential Operator
