د. لمياء سعيد القحطاني

 أستاذ مساعد - هندسة تفاضلية

قسم الرياضيات -كلية العلوم - جامعة الملك عبدالعزيز 

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معلومات الإتصال:

قسم الرياضيات - غرفة 3156

كلية العلوم (مبنى 7) - الدور الثاني

جامعة الملك عبدالعزيز - جده

هاتف العمل: 126400000(0)966+ تحويلة 63635 

البريد الإلكتروني: lalqahtani@kau.edu.sa

الموقع الشخصي: http://lalqahtani.kau.edu.sa

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الجدول التدريسي والساعات المكتبية:

3:00-4:00		2:00-3:00	12:30-2:00	11:00-12:30	9:30-11:00	8:00-9:30
		Office Hour	MATH 206 XA (Tut)	MATH 206 AX1 (G07)	MATH 206 AX (G06)	MATH 202 XA3 (2141)	Mon
		MATH 202 XA3 (Tut)	Office Hour	Office Hour	Office Hour	Office Hour	Tue
		Office Hour	MATH 206 AX1 (Tut)	MATH 206 AX1 (G07)	MATH 206 AX (G06)	MATH 202 XA3 (2141)	Wed

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الإهتمامات البحثية:

Differential geometry  is the main area of interest. Many fields of Differential geometry such as manifold theory and Riemannian geometry can be applied on theoretical physics. In particular, I am interested in the geometry of the space of minimal energy static solutions (solitons) of the field  equations (system of partial differential equations) of  field, or gauged, theories which form, usually, a smooth manifold called the moduli space.  The low energy dynamics of these solitons leads to an interesting  Riemannian structure on the moduli space

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الأبحاث المنشورة:

Warped Product Pointwise Pseudo-Slant Submanifolds of Locally
Product Riemannian Manifolds 

(   with Siraj Uddin )

  Warped Product Bi-Slant Submanifolds of Cosymplectic Manifolds

 (   with Mika Stankovic and Siraj Uddin )

(Filomat. 31:16 (2017), 5065-5071)

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 Chen type inequality for warped product immersions in cosymplectic spaceforms

 (with Siraj Uddin)

(J. Nonlinear Sci. Appl. 9 (2016), 2914-2921)

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  Ricci magnetic geodesic motion of vortices and lumps

(with J. M. Speight)

   (J. Geom. Phys. 98 (2015) 556–574)

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The Einstein-Hilbert action of the space of holomorphic maps from S^2 to CP^k

(J. Geom. Phys. 74 (2013) 101-108)

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On Semi-invariant submanifolds of nearly LP-Sasakian manifolds

(JP. J. Geom. Top. 7 (2007) 115-129)

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