Results 101 to 110 of about 29,252 (258)
Optimal approximation of SDEs on submanifolds: the Ito-vector and\n Ito-jet projections [PDF]
John Armstrong, Damiano Brigo
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The discriminant of quasi m-boundary singularities
We describe the discriminant of deformations of simple quasi m-boundary equivalence classes for m≥2m\ge 2. All quasi simple mm-boundary classes are right equivalent to Arnold’s singularities (ADE).
Alharbi Fawaz, Al-hudhali Eman
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First eigenvalue of submanifolds in Euclidean space
We give some estimates of the first eigenvalue of the Laplacian for compact and non-compact submanifold immersed in the Euclidean space by using the square length of the second fundamental form of the submanifold merely.
Kairen Cai
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Frobenius Manifolds as a Special Class of Submanifolds in Pseudo-Euclidean Spaces [PDF]
O. I. Mokhov
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Biomechanical Modeling of Finger Joints Based on Dimeric Kinematics
In the literature, the proximal and distal interphalangeal joints (PIP and DIP) are usually described as singleaxis hinge joints, whereas the metacarpophalangeal (MCP) joint is typically described as a two-axis joint.
Franke Marc, Bogdan Martin
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Principal toroidal bundles over Cauchy-Riemann products
The main result we obtain is that given π:N→M a Ts-subbundle of the generalized Hopf fibration π¯:H2n+s→ℂPn over a Cauchy-Riemann product i:M⊆ℂPn, i.e.
L. Maria Abatangelo, Sorin Dragomir
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HOLONOMY AND SUBMANIFOLD GEOMETRY
The article is a survey of applications of holonomy techniques to the study of submanifold geometry of spaces of constant curvature. The central tool is the normal holonomy theorem, proved by \textit{C. Olmos} in [Proc. Am. Math. Soc. 110, No. 3, 813--818 (1990; Zbl 0708.53023)].
DI SCALA, ANTONIO JOSE' +2 more
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Optimal Inequalities Characterizing Totally Real Submanifolds in Quaternionic Space Form
In the present paper, we investigate some pinching inequalities on the scalar curvature of a totally real submanifold in quaternionic space form that leads to a topological conclusion of the submanifold. In addition, we construct another inequality which
Fatimah Alghamdi, Akram Ali
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Geometric Aspects of Higher Order Variational Principles on Submanifolds [PDF]
Gianni Manno, Raffaele Vitolo
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Study of bi-f-harmonic curve along immersions
In this paper, we characterize the bi-f-harmonic curve on surfaces and then we study the submanifold of a Riemannian manifold using the bi-f-harmonic curve.
Buddhadev Pal +2 more
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