Results 271 to 280 of about 27,139 (294)

Cognitive representations of social networks in isolated villages. [PDF]

Nat Hum Behav
Feltham E, Forastiere L, Christakis NA.
europepmc   +1 more source

Boosting the Host-Guest Binding by Programming the Curvature in Geodesic Nanoribbons. [PDF]

JACS Au
Oshchepkov AS, Korenkov K, Sarkar S, Papaianina O, Akhmetov VA, Ruppenstein C, Troyanov SI, Sharapa DI, Amsharov KY, Kataev EA.   +9 more
europepmc   +1 more source

Geometric phase amplification in a clock interferometer for enhanced metrology. [PDF]

Sci Adv
Zhou Z, Carrasco SC, Sanner C, Malinovsky VS, Folman R.   +4 more
europepmc   +1 more source

Neck-pinching of C P 1 -structures in the PSL 2 C -character variety. [PDF]

J Topol
Baba S.
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Spatial layout of visual specialization is shaped by competing default mode and sensory networks

Klatzmann U, Scholz R, Benn RA, Alberti F, Shevchenko V, Holmes A, Wei W, Pallavicini C, Leech R, Bazin P, Froudist-Walsh S, Margulies DS.   +11 more
europepmc   +1 more source

Geodesics and Almost Geodesics Curves [PDF]

Results in Mathematics, 2018
We determine in $$\mathbb {R}^n$$ the form of curves $$\mathcal C$$
Olga Belova, Josef Mikeš, Karl Strambach   +2 more
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Geodesic patterns

ACM SIGGRAPH 2010 papers, 2010
Geodesic curves in surfaces are not only minimizers of distance, but they are also the curves of zero geodesic (sideways) curvature. It turns out that this property makes patterns of geodesics the basic geometric entity when dealing with the cladding of a freeform surface with wooden panels which do not bend ...
Pottmann, Helmut, Huang, Qixing, Deng, Bailin, Schiftner, Alexander, Kilian, Martin, Guibas, Leonidas J., Wallner, Johannes   +6 more
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Geodesics on S 3 [PDF]

, 1997
In this chapter we study the geodesic vector field on the tangent bundle of the 3-sphere. We examine its relation to the Kepler vector field, which governs the motion of two bodies in R 3 under gravitational attraction. We give two methods to regularize the flow of the Kepler vector field: one energy surface by energy surface and the other for all ...
Larry Bates, Richard Cushman
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Geodesic compatibility and integrability of geodesic flows

Journal of Mathematical Physics, 2003
We give a natural geometric condition called geodesic compatibility that implies the existence of integrals in involution of the geodesic flow of a pseudo-Riemannian metric. We prove that if two metrics satisfy the condition of geodesic compatibility then we can produce a hierarchy of metrics that also satisfy this condition. A lot of metrics studed in
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