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SEMI-INVARIANT SUBMANIFOLDS OF (LCS)<sub>n</sub>-MANIFOLD
Bagewadi, Channabasappa Shanthappa,Nirmala, Dharmanaik,Siddesha, Mallannara Siddalingappa Korean Mathematical Society 2018 대한수학회논문집 Vol.33 No.4
In this paper the decomposition of basic equations of $(LCS)_n$-manifolds is carried out into horizontal and vertical projections. Further, we study the integrability of the distributions $D,D{\oplus}[{\xi}]$ and $D^{\perp}$ totally geodesic of semi-invariant submanifolds of $(LCS)_n$-manifold.
Unusually large erupted complex odontoma: A rare case report
Bagewadi, Shivanand B.,Kukreja, Rahul,Suma, Gundareddy N.,Yadav, Bhawna,Sharma, Havi Korean Academy of Oral and Maxillofacial Radiology 2015 Imaging Science in Dentistry Vol.45 No.1
Odontomas are nonaggressive, hamartomatous developmental malformations composed of mature tooth substances and may be compound or complex depending on the extent of morphodifferentiation or on their resemblance to normal teeth. Among them, complex odontomas are relatively rare tumors. They are usually asymptomatic in nature. Occasionally, these tumors become large, causing bone expansion followed by facial asymmetry. Odontoma eruptions are uncommon, and thus far, very few cases of erupted complex odontomas have been reported in the literature. Here, we report the case of an unusually large, painless, complex odontoma located in the right posterior mandible.
Bony fusion of the maxilla and mandible as a sequelae of noma: A rare case report
Bagewadi, Shivanand B.,Awasthi, Ujjwala Rastogi,Mody, Bharat M.,Suma, Gundareddy N.,Garg, Shruti Korean Academy of Oral and Maxillofacial Radiology 2015 Imaging Science in Dentistry Vol.46 No.1
Noma is a gangrenous disease of the orofacial region that leads to severe facial tissue destruction and is a significant cause of death among children. With the advent of modern antibiotics and improved nutrition, children with noma may survive into adulthood, but must face the challenge of undergoing repair of the sequelae of noma. This report describes a case of bony fusion of the maxilla and mandible in a 28-year-old female patient, which was a sequelae of a childhood case of noma.
Unusually large erupted complex odontoma: A rare case report
Shivanand B. Bagewadi,Rahul Kukreja,Gundareddy N. Suma,Bhawna Yadav,Havi Sharma 대한영상치의학회 2015 Imaging Science in Dentistry Vol.45 No.1
Odontomas are nonaggressive, hamartomatous developmental malformations composed of mature tooth substances and may be compound or complex depending on the extent of morphodifferentiation or on their resemblance to normal teeth. Among them, complex odontomas are relatively rare tumors. They are usually asymptomatic in nature. Occasionally, these tumors become large, causing bone expansion followed by facial asymmetry. Odontoma eruptions are uncommon, and thus far, very few cases of erupted complex odontomas have been reported in the literature. Here, we report the case of an unusually large, painless, complex odontoma located in the right posterior mandible.
Bony fusion of the maxilla and mandible as a sequelae of noma: A rare case report
Shivanand B. Bagewadi,Ujjwala Rastogi Awasthi,Bharat M. Mody,Gundareddy N. Suma,Shruti Garg 대한영상치의학회 2015 Imaging Science in Dentistry Vol.45 No.3
Noma is a gangrenous disease of the orofacial region that leads to severe facial tissue destruction and is a significant cause of death among children. With the advent of modern antibiotics and improved nutrition, children with noma may survive into adulthood, but must face the challenge of undergoing repair of the sequelae of noma. This report describes a case of bony fusion of the maxilla and mandible in a 28-year-old female patient, which was a sequelae of a childhood case of noma.
Solitons of K\"{A}hlerian Norden space-time manifolds
Praveena Manjappa Mundalamane,Bagewadi Channabasappa Shanthappa,Mallannara Siddalingappa Siddesha 대한수학회 2022 대한수학회논문집 Vol.37 No.3
We study solitons of K\"{a}hlerian Norden space-time manifolds and Bochner curvature tensor in almost pseudo symmetric K\"{a}hlerian space-time manifolds. It is shown that the steady, expanding or shrinking solitons depend on different relations of energy density/isotropic pressure, the cosmological constant, and gravitational constant.
From the Eisenhart Problem to Ricci Solitons in Quaternion Space Forms
Praveena, Mundalamane Manjappa,Bagewadi, Channabasappa Shanthappa Department of Mathematics 2018 Kyungpook mathematical journal Vol.58 No.2
In this paper we obtain the condition for the existence of Ricci solitons in nonflat quaternion space form by using Eisenhart problem. Also it is proved that if (g, V, ${\lambda}$) is Ricci soliton then V is solenoidal if and only if it is shrinking, steady and expanding depending upon the sign of scalar curvature. Further it is shown that Ricci soliton in semi-symmetric quaternion space form depends on quaternion sectional curvature c if V is solenoidal.
Pulsatile flow of unsteady dusty fluid through porous media in anholonomic co-ordinate system
B.J.Gireesha,C. S. Bagewadi,K. R. Madhura 장전수학회 2007 Proceedings of the Jangjeon mathematical society Vol.10 No.2
The present analysis deals with the study on unsteady flow of an incompressible viscous dusty fluid with uniform distribution of dust particles in porous media. The flow is due to the influence of pulsatile pressure gradient and the motion of plates. The flow analysis is carried out using differential geometry techniques and the problem is solved by the application of Laplace Transform technique. The effects porosity parameter on the components of velocity of both fluid and dust particles are studied with the help of graphs. Further the shear stress is obtained at the boundaries.
Beltrami flow of an Unsteady Dusty fluid in an Open Rectangular Channel
C.S.Vishalakshi,B.J.Gireesha,C.S.Bagewadi 장전수학회 2011 Proceedings of the Jangjeon mathematical society Vol.14 No.1
An analytical study is made on Beltrami flow of an unsteady dusty fluid in an open rectangular channel. The flow is due to the influence of movement of the plates. Flow analysis is carried out in Frenet frame field system and exact solutions of the problem are obtained by solving the partial differential equations using Laplace and Finite Fourier sine transform methods. Further graphs drawn for different values of Reynolds number and on basis of these the conclusions are given. Finally, the expressions for skin-friction at the boundaries are obtained.